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DEPARTMENT OF MECHANICAL ENGINEERING & AERONAUTICSDEPARTMENT OF MECHANICAL ENGINEERING & AERONAUTICS

SCHOOL OF ENGINEERINGSCHOOL OF ENGINEERING

UNIVERSITY OF PATRASUNIVERSITY OF PATRAS

ACADEMIC YEAR 2018 - 2019ACADEMIC YEAR 2018 - 2019

THE UNIVERSITY OF PATRAS

The University of Patras was founded in the city of Patras in 1964 and began functioning during the academic year 1966-67. The University campus is 7 kilometers East of the city of Patras, in the area of Rion. It is the third largest University in the country and the fastest growing one, with 18.500 undergraduate students, 2.000 post-graduate students, 670 teaching staff, 369 as well as 403 teaching and research assistants. The University consists of five Schools with twenty-two Departments. Today, its twenty two Departments with a large number of sectors and consequently, a great range of disciplines, reflect a balanced academic environment. The University has established a reputation for innovation and excellence and is renowned both for research of the highest caliber, and for a high quality academic environment.

THE CITY OF PATRAS AND THE UNIVERSITY

Patras is the capital of the Prefecture of Achaia in the Region of Western Greece with a population of around a quarter of a million. The region covers the North-Western part of the Peloponnese and the Western part of the mainland, and due to its geographical position it is the transportation center between the European Union and the East. Patras is a major port both for Greece and for the Mediterranean as a whole. It is also the main commercial and administrative center of Western Greece with rail and road links with Athens and other major cities. The city’s existence within and its proximity to very important monuments of ancient times, most notably those in ancient Olympia, Delphi, Epidaurus, Mycenae, make the region especially attractive.

THE DEPARTMENT OF MECHANICAL ENGINEERING AND AERONAUTICS, MISSION AND OBJECTIVES

The Department of Mechanical Engineering and Aeronautics offers a broad-based education for engineering, encompassing professional disciplines associated with current and future needs as well as with developments in both Mechanical and Aeronautical Engineering. It was founded in 1967, providing curricula in Mechanical Engineering since 1972, on a five-year course basis and preparing graduates for industry, government, education and research both at home and abroad. Since 1995 the Department has been expanded and started offering curricula in Aeronautics in both undergraduate and post-graduate levels. The Department covers a variety of career objectives sought by its graduates, leading to a Diploma degree, equivalent to the MS of Engineering, after a five- year study and the successful accomplishment of a Diploma Thesis, equivalent to Masters Thesis.

STUDY PROGRAM AND AREAS OF RESEARCH

The Department's educational program is designed to provide the required knowledge and skills to the students, who wish to pursue a professional career in Mechanical Engineering and Aeronautics. The Department offers undergraduate programs, leading to a five-year Diploma degree in Mechanical Engineering and Aeronautics and postgraduate programs, leading to a PhD degree in Mechanical Engineering and Aeronautics. The studies for the Diploma last for a period of five years, divided into ten academic semesters. The undergraduate program consists of compulsory and elective courses. Apart from the successful fulfilment of the course requirements, each student has to prepare a diploma thesis, which lasts for at least two academic semesters. At the post-graduate level, the Department offers programs leading to a Ph.D. degree in Mechanical Engineering and Aeronautics. In its four Divisions, teaching and research are conducted mainly, in the following major fields:

Design of Mechanical Systems and Components Manufacturing Processes and Systems

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Dynamics and Control of Mechanical Systems Production Planning and Control of Manufacturing Systems Robotics CAD/CAM Energy Systems Environmental Friendly Technologies Computational Thermo Dynamics Fluid Dynamics Aeronautics Technology Technology and Strength of Materials Advanced and Composite Materials Destructive and non Destructive Measurements Biomechanics Industrial Management Production Management Operations Research Stochastic mechanical and aeronautical systems Structural Health Monitoring

DEPARTMENT STRUCTUREDEPARTMENT STRUCTURE

Head of the Department:

Deputy Head of the Department:

Prof. Anifantis Nikolaos, (Phone: +30 2610 997195)e-mail: [email protected]

Associate Prof. Mourtzis Dimitrios, (Phone: +30 2610 910150 )e-mail: [email protected]

Secretariat: Mr. Andreas Vassilakis, (Phone: +30 2610 969401-4)e-mail: [email protected]

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TEACHING FACULTY TEACHING FACULTY

PROFESSORS

1. Anifantis Nick 2. Aspragathos Nikolaos 3. Dentsoras Argyris 4. Fassois Spilios 5. Kallinderis Yannis 6. Karacapilidis Nikos 7. Kostopoulos Vassilis 8. Pantelakis Spiros 9. Papadopoulos Chris 10.Polyzos Demosthenes 11.Saravanos Dimitris

ASSOCIATE PROFESSORS

1. Adamides Emmanuel 2. Athanassiou George 3. C aouris Yannis 4. Chondros Thomas 5. Deligianni Despina 6. Georgiou Demos 7. Koutmos Panayiotis 8. Lampeas George 9. Margaris Dionissios 10.Mavrilas Dimosthenis 11.Mourtzis Dimitris 12.Panidis Thrassos 13.Philippidis Theodore 14.Siakavellas Nicolaos

ASSISTANT PROFESSORS

1. Apostolopoulos Charis 2. Loutas Theodoros 3. Malefaki Sonia 4. Menounou Penelope 5. Nikolakopoulos Pantelis 6. Papadopoulos Policarpos 7. Tserpes Konstantinos

LECTURERS

1. Katsareas Dimitrios2. Megalokonomos George 3. Perrakis Kostas 4. Sakellariou Ioannis 5. Zois Dimitrios

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http://www.mead.upatras.gr/lang_en/personnel/view/4




































PROFESSORS EMERITI

1. Drakatos Panagiotis2. Kermanidis Theodoros3. Masouros Georgios4. Paiperis Stefanos5. Papaioannou Spiros6. Papanicolaou George7. Sissouras Aristeides8. Zagouras Nikolaos

RETIRED PROFESSORS

1. Carabelas Alexios2. Cryssolouris George3. Georgiou Eleftherios4. Goutsos Stavros5. Hatzikonstantinou Paul6. Manatakis Manolis7. Maraziotis Evangelos8. Michalopoulos Dimosthenis9. Misirlis Ioannis10.Panteliou Sofia11.Papanicas Dimitrios12.Skarlatos Dimitrios13.Syrimbeis Nicolaos

LABORATORY TEACHING PERSONNEL

1. Chrissochoidis Nikolaos2. Katopodi Stamata3. Koustoumpardis Panayiotis4. Michanetzis Georgios5. Papacostas Nikolaos

SPECIAL TECHNICAL LABORATORY PERSONNEL

1. Karvelis Stefanos2. Zafiris Sotiris

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DEPARTMENT DIVISIONS AND LABORATORIESDEPARTMENT DIVISIONS AND LABORATORIES

The Department is divided in four Divisions, each including a number of Laboratories.

DIVISION OF DESIGN AND MANUFACTURING ENGINEERING

Director: Associate Prof. D.MourtzisThe main topics addressed by the Division of Design and Manufacturing Engineering are the following: Design of Mechanical Systems and Components, Design of Manufacturing Systems, Production Planning and Control of Manufacturing Systems, Statistical Quality Control, Flexibility of Manufacturing Systems, Reliability, Laser Technology in Manufacturing, Rapid Prototyping, Manufacturing Processes and Systems, Dynamics and Control of Mechanical Systems, Robotics, CAD/CAM and Virtual Reality in Manufacturing, Stochastic mechanical and aeronautical systems, Structural Health Monitoring.

The Division consists of the following laboratories: Laboratory of Machine Design Laboratory for Manufacturing Systems and Automation Laboratory of Dynamics and Machine Theory Laboratory of Stochastic Mechanical Systems & Automation

DIVISION OF APPLIED MECHANICS, TECHNOLOGY OF MATERIALS AND BIOMECHANICS

Director: Associate Prof. G.LabeasThe main topics addressed by the Division of Applied Mechanics, Technology of Materials and Biomechanics are the following: Technology and Strength of Materials, Advanced Materials, Composite Materials, Manufacturing Processes for Advanced and Composite Materials, Destructive and Non Destructive Measurements, Computational Mechanics, Computational Methods, Aerospace Materials and Structures and Biomechanics.

The Division consists of the following laboratories: Laboratory of Technology and Strength of Materials Laboratory of Applied Mechanics and Vibrations Laboratory of Biomechanics & Biomedical Engineering

DIVISION OF ENERGY, AERONAUTICS AND ENVIRONMENT

Director: Associate Prof. D.MargarisThe main topics addressed by the Division of Energy, Aeronautics and Environment are the following: Thermodynamics, Computational Thermodynamics Fluid Dynamics, Heat and Mass Transfer, Production – Conversion and Distribution of Energy, Aerodynamics, Aeronautics, Propulsion Systems, Internal Combustion Engines, Nuclear Technology, Natural Gas Technology and Environmental Friendly Technologies.

The Division consists of the following laboratories: Laboratory of Thermodynamics and Statistical Applications Laboratory of Fluid Mechanics and Applications Laboratory of Internal Combustion Engines Laboratory of Nuclear Technology Laboratory of Engineering Laboratory of Aerodynamic Design of Air Vehicles

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DIVISION OF MANAGEMENT & ORGANIZATION STUDIES

Director: Prof. N. Karacapilidis The main topics addressed by the Division of Industrial Management are the following: Industrial Management, Management of Technology and Innovation, Management Information Systems, Operations Research, Applied Statistics, Total Quality Management, Ergonomics and Industrial Law.

The Laboratory of Industrial Management and Information Systems belongs to the Division of Management and Organization Studies.

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STUDY PROGRAM FOR THE ACADEMIC YEAR 2018 – 2019

Ref.No 1st SEMESTER Ours/

Week Teaching Credits

ECTS Credits

Avail. ForERASMUSStudents

Teaching FacultyCOMPULSORY COURSES T L

24111 MATHEMATICS I 6 6 5 √ Malefaki. Papadopoulos.

24113 CHEMISTRY 4 4 4 Mavrilas D., Deligianni D. Michanetzis

24114 MATERIAL SCIENCE I 4 4 4 Pantelakis Sp.

24115MECHANICAL DRAWING & MACHINE-SHOP TRAINING I

4 4 6 5 √ Stavropoulos., Mourtzis D., (P.D.407)

24128 SPECIAL TOPICS IN PHYSICS FOR ENGINEERS 4 4 4 √ Polyzos D., Loutas Th.

24129 INTRODUCTION TO COMPUTER SCIENCE 2 2 3 4 Saravanos D., Chrissochoidis N.

OPTIONAL COURSES (choice of 1 course)

24Π114 HISTORY OF TECHNOLOGY I 3

3 2 √ Chondros Th.

24Π113 INTRODUCTION TO PHILOSOPHY 3 Department of Philosophy

FOREING LANGUAGE (choice of 1 course)

24Ξ111 ENGLISH I 3

0 2

Delli V.

24Ξ112 FRENCH I 3

24Ξ113 GERMAN I 3 Savva F.

24Ξ114 ITALIAN I 3 Skremida

24Ξ115 RUSSIAN I 3 Ioannidou P.

Ref.No2nd SEMESTER Ours/


ECTS Credits


Teaching FacultyCOMPULSORY CΟURSES T L

24121 MATHEMATICS II 6 6 5 Papadopoulos P.

24123 MATERIAL SCIENCE II 4 4 4 Pantelakis Sp.

24124 MECHANICS (STATICS) 6 6 5 Philippidis Th.

24126 MECHANICAL MEASUREMENTS 2 1 3 3 Anifantis N., Katsareas D.

Nikolakopoulos P.

24127MECHANICAL DRAWING & MACHINE-SHOP TRAINING II

4 4 6 5 √ Katsareas D., Stavropoulos (P.D.407),

24130 COMPUTER PROGRAMMING 2 2 3 4 Karacapilidis N., Chrissochoidis N.


24Π124 HISTORY OF TECHNOLOGY II

3 3 2 √ Chondros Th.

10

24Π127 TECHNICAL DOCUMENTATION 3 3 Kostopoulos V., Dentsoras A.,

Karacapilidis N., Panidis Th.

11


24Ξ121 ENGLISH II 3 0

2

Delli V.

24Ξ122 FRENCH II 3 0

24Ξ123 GERMAN II 3 0 Savva F.

24Ξ124 ITALIAN II 3 0 Skremida

24Ξ125 RUSSIAN II 3 0 Ioannidou P.

Ref.No 3rd SEMESTERCOMPULSORY COURSES

Ours/ Week Teaching

Credits ECTS

Credits


Teaching FacultyT L

24211 MATHEMATICS III 4 4 5 Petropoulou.

24213 MECHANICS (DYNAMICS) 6 6 5 √ Kostopoulos V.

24214 STRENGTH OF MATERIALS I 5 2 6 5 Tserpes K., Apostolopoulos Ch.

24215 THERMODYNAMICS I 4 2 5 5 Perrakis K.

24218MANUFACTURING PROCESSES & LABORATORY I

3 1 4 5 √ Mourtzis D.

24229INTRODUCTION TO BUSINESS ADMINISTRATION

3 3 3 Adamides M., Karacapilidis N.


24Ξ211 ENGLISH III 3 0

2

Delli V.24Ξ212 FRENCH III 3 0 24Ξ213 GERMAN III 3 0 Savva F.24Ξ214 ITALIAN III 3 0 Skremida

24Ξ215 RUSSIAN & TERMINOLOGY 3 0 Ioannidou P.

Ref.No4th SEMESTER Ours/


ECTS Credits



24217 ELECTRICAL CIRCUITS & ELECTRICAL MACHINES 5 1 6 5 Aspragathos N.

24222 MECHANICS (VIBRATIONS) 4 4 4 Polyzos D., Loutas Th., Gkortsas.

24223 STRENGHT OF MATERIALS II 5 2 6 5 Tserpes K., Labeas G.

24224 THERMODYNAMICS II 4 2 5 5 Perrakis K.

24225MANUFACTURING PROCESSES & LABORATORY II

3 1 4 5 √ Mourtzis D.

24227 APPLIED MATHEMATICS 4 4 4 Papadopoulos P.


24Ξ221 ENGLISH IV 3 02

Atmatzidi24Ξ222 FRENCH IV 3 0 24Ξ223 GERMAN IV 3 0 Savva F.

12

24Ξ224 ITALIAN IV 3 0 Skremida

24Ξ225 RUSSIAN & TERMINOLOGY 3 0 Ioannidou P.

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Ref.No 5th SEMESTER Ours/ Week Teaching

Credits ECTS

Credits



24312 MACHINE DESIGN I 4 4 6 6 √ Katsareas, Anifantis N., Nikolakopoulos P.

24313 FLUID MECHANICS I 4 2 5 6 Margaris D.

24314 MECHATRONIC SYSTEMS 4 1 5 6 Aspragathos N., Fassois S.

24316 PRODUCTION AND PROJECT MANAGEMENT 3 1 4 4 Adamides M.

24318 HEAT TRANSFER I 3 3 4 √ Panidis Th.24319 APPLIED STATISTICS I 3 1 4 4 √ Malefaki S.


Credits ECTS

Credits



24ΔΥ1 OPERATIONS RESEARCH I 3 3 4 Malefaki, Karakapilides, Adamides, Lazanas, Georgiou.

24328 COMPUTATIONAL METHODS 2 2 3 4 Perdios S., Kalantonis V.

24321 MACHINE DESIGN II 4 4 6 6 √ Katsareas, Anifantis N., Nikolakopoulos P.

24322 FLUID MECHANICS II 4 2 5 6 Margaris D.

24324KINEMATICS OF MECHANISMS & MACHINES

5 5 5 √ Chondros Th.. Koustoumpardis

24327 HEAT TRANSFER II 3 2 4 5 √ Panidis Th.

MECHANICAL ENGINEERING COURSES


Credits ECTS

Credits



24411DYNAMICS OF MECHANISMS & MACHINES

5 5 3 √ Chondros Th.

24415 INTRODUCTION TO FINITE ELEMENT ANALYSIS 4 1 5 5 Saravanos D., Chrissochoidis N.

24416 HEAT ENGINES 3 2 4 3 Georgiou D.24417 TURBOMACHINERY 4 2 5 5 Margaris D.

24418 SYSTEMS AND AUTOMATIC CONTROL I 4 1 5 5 Fassois S.

24400 STUDENT THESIS 30 6


24ΜΥ1 Theory of Elasticity 3 3 3 √ Tserpes K.

24ΜΕ4 Mechanichal Behavior of Materials 3 3 3 √ Pantelakis Sp., Tserpes K.

24ΜΕ5 Biomechanics I 3 3 3 Michanetzis, Deligianni D., Mavrilas D.

24ΜΕ38 Light Structures 4 4 3 √ Labeas G.

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24ΜΕ7 Computer Special Topics 2 1 3 3 Zois D.

Division of Design and Manufactouring Engineering

Ref.No 8th Semester T L Teaching Credits

ECTS Credits


Teaching Faculty

24ΚΥ3 ROBOTICS 2 2 3 3 Aspragathos N., Koustoumpardis P.

24ΚΥ9 COMPUTER NUMERICAL CONTROL (CNC) 2 2 3 3 √ Mourtzis D.

24400 STUDENT THESIS (continuation) 30 12

OPTIONAL COURSES (conditions and terms of choice vary)

24ΚΥ4 Vibrations of Mechanical Systems 3 3 3 √ Dentsoras A.

24ΚΕ6 Machine Diagnostics and Prognostics 3 3 3 Katsareas D., Nikolakopoulos P.,

Sakellariou I.

24ΚΕ23 Systems and Automatic Control II 3 3 3 Sakellariou I., Fassois S.

24ΚΕ26 Stochastic Signals and Systems 3 3 3 Fassois S.

24ΚΕ99 Industrial Training 3 3 Mourtzis D.

24KE45 Sound Technology 3 3 3 Anifantis, Dentsoras.


ECTS Credits


Teaching Faculty

24ΚΥ8 Design of Mechanical Systems 3 3 3 √ Dentsoras A.

Κ500 DIPLOMA THESIS 55 18


24ΚΥ1 Applications of Artificial Intelligence 3 3 3 √ Dentsoras A., Aspragathos N.

24ΚΕ15 Introduction to Manufacturing Systems 3 3 3 √ Mourtzis D.

24ΚΕ24 Industrial Automation 3 3 3 Aspragathos N., Koustoumpardis P.

15


ECTS Credits


Teaching Faculty

24ΚΥ16 COMPUTER AIDED DESIGN 3 3 3 √ Katsareas,

Κ500 DIPLOMA THESIS (continuation) 55 18


24ΚΥ10 Conveying and Hoisting Machines 3 3 3 Dentsoras A.

24ΚΕ12 Tribology 3 3 3 √ Nikolakopoulos P.

24ΚΕ18 Vehicle Dynamics 3 3 3 √ Chondros Th.

24ΚΕ21 Non Conventional Manufacturing Processes 3 3 3 √ Mourtzis D. Stavropoulos.

24ΚΕ44 Dynamic Identification and Structural Health Monitoring

3 3 3 Fassois S., Sakellariou I.

16

Division of Energy, Aeronautics & Environment


ECTS Credits


Teaching Faculty

24413 THERMAL POWER PLANTS 3 3 3 Georgiou D.

24EY4 Reciprocating Internal Combustion Engines 3 3 3 Koutmos.



24ΕΥ1 Internal Combustion Engines 3 3 3 Koutmos P.

24ΑΜ21 Aeroacoustics and Air Vehicle Noise I 2 2 3 3 Menounou P.

24ΕΕ37 Compressible Flow 2 2 3 3 Kallinderis I.

24ΕΕ7 Natural Gas Technology 3 3 3 Margaris D.

24ΕΕ16 Computational Fluid Dynamics 2 2 3 3 Kallinderis I.

24ΕΕ32 Simulation of Multiphase Flows 3 3 3 Margaris D.

24ΚΕ99 Industrial Training 3 3 Koutmos P.


ECTS Credits


Teaching Faculty

24ΕΕ17 TRANSPORT PHENOMENA 3 3 3 √ Panidis Th.

Ε500 DIPLOMA THESIS 55 18


24ΕΕ13 Combustion and Pollutants 2 2 3 3 Koutmos P.

24ΕΥ9 Gas and Steam Turbines 3 3 3 Koutmos P.

24ΕΕ5 Advanced Heat and Mass Transfer 3 3 3 Panidis Th.

24ΕΕ11 Experimental Fluid Dynamics 3 3 3 Margaris D. Romanos.

24ΑΜ13 Aerodynamics 2 2 3 3 Kallinderis I.

24ΕΕ48 On Measurements of Aviation Noise 2 2 3 3 Menounou P.

24ΕΕ50 Numerical Methods for Partial Differential Equations 3 3 3 Papadopoulos P.

24ΑΜ24 Aeroacoustics and Air Vehicle Noise II 3 3 3 Menounou P.

17



ECTS Credits Teaching Faculty

24ΕΥ18 ENERGY DESIGN AND AIRCODITIONING OF BUILDINGS

3 3 3 Perrakis, Panidis.

Ε500 DIPLOMA THESIS (continuation) 55 18


24ΕΕ35 Theory and Modeling of Turbulence Flows 3 3 3 Koutmos P., Panidis Th.

24ΕΕ49 Aerospace Propulsion Systems 3 3 3 Perrakis K. Romanos

24ΑΜ17 Aircraft Systems 3 3 3 Georgiou D., Romanos.

18

Division of Applied Mechanics, Technology of Materials and Biomechanics


ECTS Credits


Teaching Faculty

24ΜΥ2 INTRODUCTION TO MECHANICS OF COMPOSITE MATERIALS 3 3 3 √ Kostopoulos V.,

Saravanos D.

24ΜΕ6 FINITE ELEMENTS FOR STRUCTURAL ANALYSIS 3 1 4 3 Saravanos D.



24ΜΕ10 Biomechanics II 3 3 3 Deligianni D., Maurilas, Michanetzis.

24ΜΕ16 Advanced Strength of Materials 3 3 3 √Labeas G., Apostolopoulos Ch., Tserpes K.

24ΜΕ17 Technology of Polymer and Composite Materials 3 3 3 √ Pantelakis Sp., Tserpes

K.

24ΜΕ18 Wave Propagation and Dispersion 3 3 3 √Kostopoulos V., Polyzos D., Loutas Th., Gkortsas.

24ΜΕ20 Analysis of Metallic Structures and Critical Load Value 3 3 3 Apostolopoulos Ch.

24ΜΕ21 Physics and Chemistry of Polymers 3 3 3 Mavrilas D.

24ΜΕ39 Theory of Viscoelasticity 3 3 3 Papanicolaou G.

24ΜΕ8 Mechanics with Advanced Computers 2 1 3 3 Zois D.

24ΚΕ99 Industrial Training 3 3 Kostopoulos V.


ECTS Credits


Teaching Faculty

24ΜΥ3 MECHANICS OF COMPOSITE MATERIALS 3 3 3 Philippidis Th.

Μ500 DIPLOMA THESIS 55 18


24ΜΥ13 Introduction to Fracture Mechanics 3 3 3 √ Labeas G., Tserpes K.

24ΜΕ33 Damage Tolerance Design 3 3 3 √ Kostopoulos V.

24ΜΕ14 Non-Destructive Testing 3 3 3 √ Loutas Th.

24ΜΕ27 Biomaterials 3 3 3 Deligianni D., Mavrilas D., Michanetzis G.

24ΜΕ40 Structural Dynamics 3 3 3 Saravanos D.

24ME19 Introduction to Aeronautical Materials 3 3 3 Pantelakis.

19



ECTS Credits Teaching Faculty

24ΜΥ22 EXPERIMENTAL METHODS FOR COMPOSITE MATERIALS 3 3 √ 3 Kostopoulos V.

Μ500 DIPLOMA THESIS (continuation) 55 18


24ΜΥ12 Design with Composite Materials 3 3 3 Philippidis Th.

24ΜΕ31 Signal processing-Sensors-Non Destructive Testing applications 3 3 √ 3 Loutas Th.

24ΜΕ32 Fatigue of Aeronautical Structrures 3 3 3 Pantelakis Sp.

24ΜΕ34 Artificial Organs 3 3 3 Deligianni D., Mavrilas D., Michanetzis G.

20

Division of Management & Organization Studies


ECTS Credits


Teaching Faculty

24ΔΥ2 INDUSTRIAL MANAGEMENT I 3 3 3 Adamides M., Karacapilidis, Georgiou.

24ΔΕ6 MANAGEMENT INFORMATION SYSTEMS I 2 1 3 3 Karacapilidis N.



24ΔΕ7 Ergonomics 2 1 3 3 Adamides.

24ΔΥ14 Εxperimental Data Analysis 3 3 3 √ Malefaki S.

24ΔΕ15 logistics 3 3 3 N/A for Ac.Year 2018-2019

24ΔΕ99 Industrial Training 3 3 Karacapilidis N.

24ΔΕ16 Circular Economy 3 3 3 Adamides.

24ΔΕ17 Marketing 3 3 3 Theofanides.


ECTS Credits


Teaching Faculty

24ΔΥ4 OPERATIONS RESEARCH II 3 3 3Malefaki, Karakapilides, Adamides, Lazanas, Georgiou.

Δ500 DIPLOMA THESIS 55 18


24ΔΕ10 Management Information Systems II 2 1 3 3 Karacapilidis N., Lazanas.

24ΔΥ5 Industrial Management II 2 1 3 3 Malefaki S., Post Doc

24ΔΕ3 Industrial Economics 3 3 3 N/A for Ac.Year 2018-2019


ECTS Credits


Teaching Faculty

24326 Strategic Operation Management 3 3 3 Adamides M.

Δ500 DIPLOMA THESIS (continuation) 55 18


24ΔΥ8 Technology - Innovation - Entrepreneurship 3 3 3 Adamides M.

24ΔΕ11 Occupational Health & Safety 3 3 3 Adamides M.

21

AERONAUTICS ENGINEERING COURSES


ECTS Credits


Teaching Faculty

24ΑΜ11 Aircraft Design 3 3 4 6 Kallinderis I.24ΑΜ12 Analysis of Aircraft Structures 4 4 4 √ Labeas G.

24ΑΜ26 Aerodynamics 2 2 3 4 Kallinderis I.

24ΑΜ15 Propulsion systems 3 2 4 3 Georgiou D.24ΑΜ27 Aeronautical Materials 4 4 4 Pantelakis.

24400 STUDENT THESIS 30 6

OPTIONAL COURSE (conditions and terms of choice vary)

Optional Course 3 3


ECTS Credits


Teaching Faculty

24ΑΜ14 Flight Mechanics 3 3 3 Georgiou D.

24ΑΜ21 Aeroacoustics and Air Vehicle Noise I 2 2 3 3 Menounou P.

24ΕΕ37 Compressible Flow 2 2 3 3 Kallinderis I.24AM30 Aerospace Technology 3 3 3 Kostopoulos.24400 STUDENT THESIS (continuation) 30 12


24ΑΜ99 Industrial Training 3 3 Koutmos P.

24AM34 Special Topics in the Analysis of Aircraft Stuctures 3 3 3 Lampeas.

24AM31 Computational Aerodynamics 2 2 3 3 Kallinderis.

24ME32 Fatigue of Aeronautical Structrures 3 3 3 Pantelakis.


ECTS Credits


Teaching Faculty

24ΑΜ19 Flight Control 3 3 3 Sakellariou I.

Μ500 DIPLOMA THESIS 55 18 OPTIONAL COURSES (conditions and terms of choice vary)

24ΕΕ48 On Measurements of Aviation Noise 2 2 3 3 Menounou P.

24ΑΜ24 Aeroacoustics and Air Vehicle Noise II 3 3 3 Menounou P.

24AM25 Finite Elements for Aeronautical and Aerospace Engineers 3 3 3 Saravanos,

Chrisochoedes.

24AM33 Dynamics for Aerospace Structures 3 3 3 Saravanos.

22


ECTS Credits


Teaching Faculty

Μ500 DIPLOMA THESIS (continuation) 55 18


24ΕΕ49 Aerospace Propulsion Systems 3 3 3 Perrakis K.

24ΑΜ23NOISE CONTROL AND AEROACOUSTIC DESIGN OF AIR VEHICLES

3 3 3 Menounou.

24ΑΜ17 Aircraft Systems 3 3 3 Georgiou D., Post Doc

23

COURSES COURSES DESCRIPTIONDESCRIPTION

11st st SEMESTERSEMESTER

CCOMPULSORYOMPULSORY C COURSESOURSES

24111. MATHEMATICS I Method of the mathematical induction, Introduction to the calculus of one variable. Functions of one variable, limit and continuity, Bolzano's theorem. First and higher order derivatives of functions, derivation rules and differential. Inverse, implicit and composite functions, parametric equations and l’ Hospital rule. Analysis, monotony and extrema of functions with applications, asymptotes. Fermat and mean value theorems.Integral calculus. Indefinite integral of functions and analytic techniques of integration. Riemann integral, definite integral, improper integrals. Applications of integrals to the calculation of plane areas, Cartesian and polar coordinates on the plane, curve's length. Sequences, number series and convergence tests. Series of functions, uniform convergence tests and power series. Generalized mean value theorem or Taylor formula and local approximation of function, binomial expansion. Taylor and Maclaurin series, binomial series and convergence.Introduction to plane vectors and the meaning of the third spatial dimension. Inner, exterior, mixed and double – exterior product, geometric interpretation.Matrix theory and square matrices, determinant and their properties and inverse matrix. Homogeneous and non homogeneous systems of linear equations, solution with Gauss elimination method. Spectral analysis of matrix, in spaces of finite dimensions, eigenvalues and eigenvectors or characteristic magnitudes and physical meaning, Cayley – Hamilton theorem. Algebraic and geometric multiplicity of eigenvalues, diagonalization of square matrix.Instructors: Malefaki S. Papadopoulos.

24113. CHEMISTRY Basic principles of chemical elements (atomic structure, periodical properties, chemical bonds). The molecules of chemical elements and compounds. The state properties of mater (gas-liquid-solid phases). Nuclear properties: spontaneous radioactivity, Technological applications of isotopes,fission, fusion. Gases liquidification, freezing. cements. Kinetics of chemical reactions. Electrochemistry and corossion. Water treatment. Solutions' properties and distillation. Basics of organic chemistry with applications on polymers.Instructors: Mavrilas D., Deligianni D., Michanetzis.

24114. MATERIAL SCIENCE IAtomic structure, atomic forces and bonds. Crystallic and amorphous structure of solid materials - Equilibrium conditions and phase diagrams - Thermally activated processes (diffusion, heat treatments) - Mechanical behavior of materials under pseudostatic (tensile) loading - Plastic deformation of crystallic materials - Elastic and elastoplastic behavior of amorphous materials - Mechanical behavior of materials under variable loading (fatigue) - Fractographic and Fracture Mechanics. Instructor: Pantelakis Sp.

24

24115. MECHANICAL DRAWING & MACHINE-SHOP TRAINING I Basic drafting rules and drafting equipment (rules, drafting media and equipment, lettering,

scales, Computer Aided Design principles), Common geometric constructions (angle bisection, dividing geometric elements into equal parts,

up- and downscaling, drawing parallel perpendicular and tangent lines, drawing curves), Multiview projection (metric, orthographic or Monge views), solid sections, involute splines Mechanical drawing (working and detail drawings, assembly drawings, auxiliary views), Dimensioning (basics and rules, fundamentals and preferred dimensional practices, baseline

dimensioning, direct and chain dimensioning, dimensioning for CAM), Sectional views (rules, section lines, full sections, half and offset sections, unsectioned features

and intersections in section),Machine shop training – machining simple parts – lathe, milling machine, drilling and fitting, quality assurance and measurement.Instructors: Katsareas D., Mourtzis D.,(P.D.407)

24128. SPECIAL TOPICS IN PHYSICS FOR ENGINEERSLinear motion, Vectors, General motion in two and three dimensions, Force and motion (Newton's laws), Kinetic energy and work, Dynamic energy - Potentials, Enegry conservation, Linear momentum and impulse, Equilibrium, Fluids, Electric charge, Electric fields, Gauss’ law, Electric potential, Magnetic fields, Magnetic fields due to currents, Induction and inductanceInstructors: Polyzos D., Loutas Th.

24129. INTRODUCTION TO COMPUTER SCIENCEIntroduction to Computer Systems, Structure of a Computer System, Hardware, Software, Operating Systems (Windows, Unix, Linux), Working Environments (Windows, X Windows), Information Systems (Communication Networks, Internet, Mail, WWW, etc., Office Tools for Engineers, Computational Tools for Engineers (Matlab, Scilab), Visualization Tools (Origin, Gnuplot, Visio), Data acquisition (Labview).Instructor: Saravanos D., Chrissochoidis N.

OOPTIONALPTIONAL C COURSESOURSES

CULTURAL COURSES

24Π114. HISTORY OF TECHNOLOGY IProduction and the human society. The sources of technology: The hand and the primitive tools. The Prehistoric Period: materials, tools, machines. Socio-economic formations. Τhe primitive societies. Period of Egyptian Empires: materials - wood - metals, tools, mechanisms, hydraulic machinery. The Slavery Society. Technology in Ancient Greece: agriculture, craft production, military technology, materials. Development of civilization in ancient Greece, from the genres society in the slavery society. Society of the Achaeans, freemen and slaves, low-productivity and high cost of slavery labor, agricultural and industrial production and the slavery regime, concentration of land ownership and mobile wealth. Slavery competition and free labor. The slavery nature of ancient society. The economy in the ancient Greek

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world. Hellenistic and Roman times: materials, tools, machines, hydraulic machines, thermal machines, public works. The Middle Ages and the Renaissance. The invention of the printing press, hydraulic machines. The Feudal Society.Instructor: Chondros Th.

24Π113. INTRODUCTION TO PHILOSOPHYDescription : N/AInstructors: (Philoshophy dept)

FOREING LANGUAGE

24Ξ111. ENGLISH IThe aim of this course is to gradually brush upon students’ general English language skills and introduce them to English for Specific Purposes, i.e. Technical English. Special emphasis is given to topics directly related to the field of Mechanical Engineering, helping students enhance their technical and semi-technical vocabulary in the area. The following subject areas are studied: What is Engineering; an introduction; What is Mechanical Engineering; Basics in Science; Numbers and Calculus; Types of Metals; Material formats; Material properties; Force, deformation and failure; Mechanical Fasteners; Academic English PracticeInstructor: Delli V.

24Ξ112 . FRENCH I Description : N/A

24Ξ113. GERMAN IDescription : N/AInstructor: Savva F.

24Ξ114. ITALIAN IDescription : N/AInstructor: Skremida

24Ξ115. RUSSIAN IDescription : N/AInstructor: Ioannidou P.

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2nd SEMESTER


24121. MATHEMATICS IICartesian, cylindrical and spherical coordinates in space. Cylindrical surfaces and second degree surfaces. Multivariable functions, limit, continuity, partial derivative of first or higher order and geometric interpretation. Derivation rules, Schwarz theorem. Total differential and the concept of differentiation. Derivatives of composite and implicit functions, implicit function theorem. Jacobian determinant and functional dependence. Taylor and Maclaurin theorems. Extrema of multivariable functions and constrained extrema, Lagrange multipliers. Vectors and analytic geometry in space. Limit, continuity and derivative of vector-valued functions. Elements of the differential geometry of curves in space. Position vector of particle, vector velocity and acceleration. Unit tangent, normal and binormal vectors, curvature and torsion of curve. Directional derivative, gradient scalar functions, divergence and rotation of vector functions, their physical interpretation and basic vector identities. Laplace differential operator, harmonic functions and partial differential equations of Helmholtz, wave and diffusion. Potential functions, conservative and solenoidal fields, Helmholtz decomposition theorem. Curvilinear coordinate systems, transformations and change of coordinates. Geometrical applications of partial derivatives. Multiple integrals, change of coordinate system. Volume of three–dimensional domains, masses and moments in three dimensions. Line integrals, work, circulation and flux. Surface area, surface integral and parameterized surfaces. Gauss, Stokes and Green theorems, physical interpretation.Instructors: Papadopoulos P.

24123. MATERIAL SCIENCE IIMechanical and technological properties (impact, hardness, wear, tribological properties, weldability, machinability, rollability) - Improvement of mechanical properties of metallic materials (strengthening mechanisms, mechanical and thermal processes) - Corrosion and corrosion protection methods -Pyrometallurgy - Sintering- Engineering materials - Iron and iron-based alloys- Steel and cast-iron - Light weight metallic materials (Aluminum and aluminum alloys, Magnesium and magnesium alloys) - Heavy weight metallic materials (Copper and copper alloys, Nickel and nickel alloys) - Polymer and composite materials - Ceramic materials.Instructor: Pantelakis Sp.

24124. MECHANICS (STATICS)Introduction to Solid mechanics, basic concepts and fundamental principles, Force action-reaction models, Force and moment systems, Vector algebra, Free body diagrams, Mass center-distributed forces, Equilibrium-Constraints-Statical determinacy, Structures (Trusses, frames, flexible cables, machines), Coulomb friction and applications (wedges, screws, journal and thrust bearings, disk friction, flexible belts)Instructor: Philippidis Th.

24126. MECHANICAL MEASUREMENTSDescription : N/A

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Instructors: Anifantis N., Katsareas D., Nikolakopoulos P.

24127. MECHANICAL DRAWING & MACHINE-SHOP TRAINING II Surface characteristics and quality (roughness, criteria for quality, rules and symbols), Tolerancing (placing of symbols according to ISO, geometric tolerances), Drawing metal parts and assemblies (permanent joining, welding drawings, fasteners -

dimensioning, rules and tools), Drawing anti-vibrating systems (helical springs, shock absorbers, torsion springs, anti-vibration

sheets, rules and drawings, shock absorbers), Drawing mechanisms and machine elements (axles, bearings, pins, wedges, clutches, brakes,

linkages, gears, belt and chain drives, pulleys, lifting mechanisms, wire ropes, winches), Drawing hydraulic systems (piping, pipe connection, flanges, valves, steam valves, pumps,

propellers), Introduction to three-dimensional (3D) drawing and solid modeling,Machine shop training – gear milling, grinding, welding, assembly of mechanism, quality assurance and measurement.Instructors: Katsareas D , Stavropoulos, (P.D.407)

24130. COMPUTER PROGRAMMINGIntroduction to Programming; Data Representation and Processing; Programming Tools; Introduction to C; Top-Down Program Design; Programming with C (Constant and Variable Types, Expressions and Operators, Control Statements, Functions in C, Input and Output, Handling Files in C, Structures in C, C Libraries); Compiling the Program; Selected Issues on Algorithms and Data Structures.Instructors: Karacapilidis N., Chrissochoidis N.


CULTURAL COURSES

24Π124. HISTORY OF TECHNOLOGY IIThe precursors of the Industrial Revolution,1500-1750: the agrarian revolution, metallurgy, materials, tools, measuring equipment, machines and mechanisms, fluid power, thermal engines, transport and public works. The Industrial Revolution, 1750-1830: textiles, steam power, steam in transport, measuring instruments, machine tools, metallurgy. The social effects of the industrial revolution. The Age of Steam and Steel, 1830-1900: new inventions, materials, machining technology, machines and mechanisms, hydraulic machines, thermal engineering, mining and metallurgy, constructions, agricultural technology, electricity, other technologies. The evolution of production tools. The transition to capitalism in production. Industrial domination of England, 1850-1870. Science and technology-a review of technology developments that accompanied the Industrial Revolution. The foundation of modern science.Instructor: Chondros Th.

24Π127. TECHNICAL DOCUMENTATIONDescription : N/AInstructors: Kostopoulos V., Dentsoras A., Karacapilidis N., Panidis Th.

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FOREING LANGUAGES

24Ξ121. ENGLISH IIAs in English for Mechanical Engineering I, the aim of this course is to brush upon students’ general English language skills and further enhance their technical vocabulary related to their field of studies. Students elaborate on the following topics: Forming – Working – Heat Treating Metal; Machining Techniques; Joining methods; Engine Theory/Heat Engines (gasoline and petrol)/Four stroke - Two stroke cycle/External combustion engines/Internal combustion engines/Engines and motors; Introduction to Energy and Alternative sources of Energy; Academic English PracticeInstructor: Delli V.

24Ξ122. FRENCH IIDescription : N/A

24Ξ123. GERMAN IIDescription : N/AInstructor: Savva F.

24Ξ124. ITALIAN IIDescription : N/AInstructor: Skremida

24Ξ125. RUSSIAN IIDescription : N/AInstructor: Ioannidou P.

3rd SEMESTERSEMESTER


24211. MATHEMATICS IIIOrdinary Differential Equations (ODE). First order linear and nonlinear ODE, Bernoulli and d' Alembert-Lagrange equations. Physical applications. ODE of higher order and higher degree. Linear and nonlinear ODE of second order. Methods of determined coefficients and of variation of variables. Physical applications. The Laplace transformation (LT), Dirac and Step functions, convolution, application of LT to the solution of ODE. Linear systems of ODE of first and higher order. Solution of first order systems with the method of matrices and the Laplace transformation.Instructors: Petropoulou E.

24213. MECHANICS (DYNAMICS)Kinematics of Particles Introduction to Dynamics. Rectilinear Motion of Particles. Curvilinear Motion of ParticlesKinetics of Particles: Newton’s Second Law

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Introduction. Newton’s Second Law of Motion. Linear Momentum of a Particle. Rate of Change of Linear Momentum. Equations of Motion, Dynamic Equilibrium. Angular Momentum of a Particle. Rate of Change of Angular Momentum. Equations of Motion in Terms of Radial and Transverse Components. Motion Under a Central Force. Conservation of Angular Momentum. Newton’s Law of Gravitation . Trajectory of a Particle Under a Central Force. Application to Space Mechanics.Kinetics of Particles: Energy and Momentum Methods Introduction. Work of a Force. Kinetic Energy of a Particle. Principle of Work and Energy. Applications of the Principle of Work and Energy. Power and Efficiency. Potential Energy. Conservative Forces. Conservation of Energy. Motion Under a Conservative Central Force. Application to Space Mechanics. Principle of Impulse and Momentum. Impulsive Motion. Impact. Direct Central Impact. Oblique Central Impact.Systems of Particles Introduction. Application of Newton’s Laws to the Motion of a System of Particles. Effective Forces. Linear and Angular Momentum of a System of Particles. Motion of the Mass Center of a System of Particles. Angular Momentum of a System of Particles About Its Mass Center. Conservation of Momentum for a System of Particles. Kinetic Energy of a System of Particles. Work-Energy Principle. Conservation of Energy for a System of Particles. Principle of Impulse and Momentum for a System of Particles. Variable Systems of Particles. Steady Stream of Particles. Systems Gaining or Losing Mass. Kinematics of Rigid BodiesIntroduction. Translation. Rotation About a Fixed Axis. Equations Defining the Rotation of a Rigid Body About a Fixed Axis. General Plane Motion. Absolute and Relative Velocity in Plane Motion. Instantaneous Center of Rotation in Plane Motion. Absolute and Relative Acceleration in Plane Motion. Analysis of Plane Motion in Terms of a Parameter. Rate of Change of a Vector with Respect to a Rotating Frame. Plane Motion of a Particle Relative to a Rotating Frame. Coriolis Acceleration. Motion About a Fixed Point. General Motion. Three-Dimensional Motion of a Particle Relative to a Rotating Frame. Coriolis Acceleration. Frame of Reference in General Motion.Plane Motion of Rigid Bodies: Forces and AccelerationsIntroduction. Equations of Motion for a Rigid Body. Angular Momentum of a Rigid Body in Plane Motion. Plane Motion of a Rigid Body. D’Alembert’s Principle. Systems of Rigid Bodies. Constrained Plane Motion.Plane Motion of Rigid Bodies: Energy and Momentum Methods Introduction. Principle of Work and Energy for a Rigid Body. Work of Forces Acting on a Rigid Body. Kinetic Energy of a Rigid Body in Plane Motion. Systems of Rigid Bodies. Conservation of Energy. Power. Principle of Impulse and Momentum for the Plane Motion of a Rigid Body. Systems of Rigid Bodies. Conservation of Angular Momentum. Impulsive Motion. Eccentric Impact.Kinetics of Rigid Bodies in Three Dimensions Introduction.Angular Momentum of a Rigid Body in Three Dimensions. Application of the Principle of Impulse and Momentum to the Three-Dimensional Motion of a Rigid Body. Kinetic Energy of a Rigid Body in Three Dimensions. Motion of a Rigid Body in Three Dimensions. Euler’s Equations of Motion. Extension of D’Alembert’s Principle to the Motion of a Rigid Body in Three Dimensions. Motion of a Rigid Body About a Fixed Point. Rotation of a Rigid Body About a Fixed Axis. Motion of a Gyroscope. Eulerian Angles. Motion of an Axisymmetrical Body Under No Force. Instructor: Kostopoulos V.

24214. STRENGTH OF MATERIALS IThe concept of stress and strain- Uniaxial and plane stress conditions - Stress analysis - Mohr circles - Normal and shear strains - Two-dimensional strain analysis, Mohr cycles of strains - Strain gauges -

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Strain-displacement relations, compatibility equations - Stress-strain relations - Hooke's law - Applications to statically determinate and indeterminate two-dimensional truss problems - Thin cylindrical pressure vessels - Thermal stresses. Strain energy and work - Energy-based theorems - The principle of minimum strain energy - Castigliano method - applications - Strength criteria.Laboratory exercises: Tensile test, impact test, photoelasticity test, strain measurements, hardness tests.Instructors: Tserpes K., Apostolopoulos Ch.

24215. THERMODYNAMICS IIntroduction and Basic Concepts, Thermodynamics and Energy, Systems and Control Volumes, Properties of a System, State and Equilibrium, The State Postulate, Zeroth Law of Thermodynamics, Temperature and Temperature Scales, Pressure, Units & Conversion. Properties of Pure Substances, Pure Substance, Phases & Phase-Change, Processes of Pure Substances, Property Diagrams for Phase-Change Processes, T-v, P-v, P-T Diagrams, The P-v-T Surface, Property Tables, Enthalpy, The Ideal-Gas Equation of State, Compressibility Factor, Other Equations of State. Energy Analysis of Closed Systems, Moving Boundary Work, Adiabatic work, Internal Energy, Heat, The First Law of Thermodynamics, Energy Balance for Closed Systems, Specific Heats, Enthalpy, Relations of Ideal Gases. Mass and Energy Analysis of Control Volumes, Conservation of Mass Principle, Mass Balance for Steady-Flow Processes, Flow Work, Energy Analysis of Steady-Flow Systems, Energy Balance, Some Steady-Flow Engineering Devices, Energy Analysis of Unsteady-Flow Processes. The Second Law of Thermodynamics, Introduction to the Second Law, Heat Engines, The Second Law of Thermodynamics: Kelvin-Planck Statement, Refrigerators and Heat Pumps, The Second Law of Thermodynamics: Clausius Statement, Reversible and Irreversible Processes, The Carnot Cycle & The Carnot Principles, The Thermodynamic Temperature Scale. Entropy, The Clausius Inequality, The Increase of Entropy Principle, Entropy Change of Pure Substances, Entropy Diagrams, The Entropy Change of Ideal Gases Liquids and Solids, Isentropic Processes of Ideal Gases, Reversible Steady-Flow Work, Isentropic Efficiencies of Steady-Flow Devices, Entropy Generation, Entropy Balance of Closed Systems & Control Volumes.Instructor: Perrakis K.

24218. MANUFACTURING PROCESSES & LABORATORY ICost, time, quality and flexibility in manufacturing. Introduction to manufacturing processes. Casting, deforming, material removal and joining processes. Comparative study of manufacturing processes. Machine tools and manufacturing equipment- types and functionality. Laboratory project for the design and manufacturing using CAD, machining processes and statistical quality control (SPC).Instructor: Mourtzis D.

24229. INTRODUCTION TO BUSINESS ADMINISTRATIONBasic business economics: Basic business economics concepts – Investment analysis – Analysis of replacement of capital goods. Introduction to management: The functions of management: planning, organization, management/leadership, performance measurement and control. Introduction to technological entrepreneurship: basic concepts and cases. Management Information Systems: collaboration support systems – knowledge management systems – decision support systems – Big data technologiesInstructors:Adamides M., Karacapilidis N., Zagouras N.

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FOREING LANGUAGES

24Ξ211. ENGLISH IIIThe aim of this course is to introduce students to Academic Writing and essentials of Technical Communication with an emphasis on the written and oral component. Students are introduced to key Academic English skills (Academic Reading and Writing) and are gradually equipped with sufficient academic vocabulary to be able to use in their academic assignments. Academic vocabulary is then studied, primarily focusing on special needs engineers encounter in their academic life, e.g. data, facts, figures etc. Furthermore, students are introduced to Technical genres such as academic lab report and business report writing. In the oral component, students are introduced to principles of academic speaking and practice their presentation skills.Instructor: Delli V.

24Ξ212. FRENCH IIIDescription : N/A

24Ξ213. GERMAN IIIDescription : N/AInstructor: Savva F.

24Ξ214. ITALIAN IIIDescription : N/AInstructor: Skremida

24Ξ215. RUSSIAN & TERMINOLOGYDescription : N/AInstructor: Ioannidou P.

4th SEMESTERSEMESTER


24217. ELECTRICAL CIRCUITS & ELECTRICAL MACHINESIntroduction to Circuit theory. Mecahtronics. Analysis and Design of circuits. Basic concepts of circuits. Kirchhoff's Laws. Circuits with sources and resistances. Operational amplifiers. Dynamic elements and circuits of first and second order in transient state. Alternative current circuits analysis using phasors (complex numbers). Three-phase circuits and power systems. Electrical installations, regulations, safety.Electrical Machines. Electromagnetics and Electromechanics. Transformers. Operational principles of rotating electrical machines. Synchronous machines. Induction motors. Direct current Machines.

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Laboratory work. The training on using computers for circuits analysis starts from the second week according to the schedule. The laboratory work starts in the 6th week according to the scheduleInstructor: Aspragathos N.

24222. MECHANICS (VIBRATIONS)Introduction to vibrations.Fundamental constituents of vibrating systems. Vibration of discrete systems: Free and forced vibration of single degree systems with and without damping. Systems with two degrees of freedom. Dynamic absorber. Discrete systems with multi degrees of freedom.Eigenmodes and eigenfrequencies.Energy consideration for vibrating discrete systems. Continuum systems. Vibration of strings, longitudinal and torsional vibration of bars. Transverse vibration of beams. Energy considerations for continuum systems.Introduction to wave propagation in strings and beams. Analysis of one dimensional wave propagation in frequency and time domain.Instructor: Polyzos D. , Loutas, Gkortsas.

24223. STRENGHT OF MATERIALS IIBeam bending: Stress analysis, Skew loading, Secondary moments of inertia, principal axes, deflection line, Double integration method, Curvature surfaces method, Castigliano method, Mohr method, Applications to statically indeterminate problems. Shear stresses, shear center, the influence of shear stresses in bending. Beam torsion, thin-walled sections torsion - Prandtl's membrane analogy. Stress analysis of beams under complex loading. Stability problems, Buckling of thin beams, Euler's theory limitations, effect of boundary conditions, design criteria using critical buckling load.Laboratory exercises: Bending test, Bending-torsion experiment, Torsion test, Fatigue test, Fracture surfaces phenomena.Instructors: Tserpes K., Labeas G.

24224. THERMODYNAMICS IIExergy, Reversible Work and Irreversibility, Second-Law Efficiency, Exergy Change of a System, Exergy Transfer, The Decrease of Exergy Principle, Exergy Destruction, Exergy Balance: Closed Systems, Control Volumes. Gas Power Cycles, Basic Considerations, The Carnot Cycle and Its Value in Engineering, Air-Standard Assumptions, Reciprocating Engines, Otto-Diesel Cycles, Stirling and Ericsson Cycles, Brayton Cycle, Ideal Jet-Propulsion Cycles, Second-Law Analysis. Vapor and Combined Power Cycles, The Carnot Vapor Cycle, Rankine Cycle: Energy Analysis of the Ideal Rankine Cycle, The Ideal Reheat & Regenerative Rankine Cycles, Second-Law Analysis, Cogeneration, Combined Gas-Vapor Power Cycles. Refrigeration Cycles, The Reversed Carnot Cycle, The Ideal & Actual Vapor-Compression Refrigeration Cycle, Heat Pump Systems, Innovative Vapor-Compression Refrigeration Systems. Thermodynamic Property Relations, The Maxwell Relations, The Clapeyron Equation, General Relations for du, dh, ds, Cv, and Cp, The Joule-Thomson Coefficient, Enthalpy, Internal Energy, Entropy Changes of Real Gases. Gas Mixtures, Composition of a Gas Mixture: Mass and Mole Fractions, P-v-T Behavior of Gas Mixtures: Ideal and Real Gases, Gas-Vapor Mixtures and Air-Conditioning. Chemical Reactions, Fuels and Combustion, Theoretical and Actual Combustion Processes, Enthalpy of Formation and Enthalpy of Combustion, First-Law Analysis of Reacting Systems, Adiabatic Flame Temperature, Second-Law Analysis of Reacting systems. Compressible Flow, Stagnation Properties, Speed of Sound and Mach Number, One-Dimensional Isentropic Flow, Property Relations for Isentropic Flow of Ideal Gases, Isentropic Flow through Nozzles.Instructor: Perrakis K.

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24225. MANUFACTURING PROCESSES & LABORATORY IIMachine Tools Design for deforming and material removal processes. Control and automation of machine tools. Basic concepts and methods of process planning. Design and operation of manufacturing systems-applications. Laboratory project for the design and assembly using rapid prototyping (RP), design for assembly techniques, and Virtual Reality (VR)Instructor: Mourtzis D.

24227. APPLIED MATHEMATICSFourier Series and Fourier Transforms. Partial Differential Equations (PDEs): PDEs of first order and their classification, hyperbolic equations and the development of shock waves. PDEs of second order: Parabolic, Hyperbolic and Elliptic type problems. Laplace and Helmholtz equations with homogeneous and no-homogeneous boundary conditions. Application of Fourier Series to the solution of PDEs problems. Laplace equation in polar coordinates. Functions of Complex Variables: Differentiation, Integration, mapping, Cauchy's theorem and integral formula. Taylor and Laurent series. Theory of residues. Applications.Instructor: Papadopoulos P.

FOREING LANGUAGE

24Ξ221. ENGLISH IVDescription : N/AInstructor: Atmatzidi

24Ξ222. FRENCH IVDescription : N/A

24Ξ223. GERMAN IVDescription : N/AInstructor: Savva F.

24Ξ225. RUSSIAN & TERMINOLOGYDescription : N/AInstructor: Ioannidou P.

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24312. MACHINE DESIGN IIntroduction to mechanical engineering design, Design methodology. Mechanical engineering materials in design. Computer aided machine elements design. Design optimization and reliability. Theories of failures resulting from static and dynamic loading. Deflection and stress analysis. Finite elements analysis of deflection and stress. Fracture mechanics, design for strength. Design of permanent (welding, riveting) and nonpermanent joints (Screws, Fasteners). Pressure vessels. Steel structures. Stresses in Pressurized Cylinders and tights joints.https://eclass.upatras.gr/courses/MECH1135/ Instructors: Katsareas, Anifantis N., Nikolakopoulos P.

24313. FLUID MECHANICS IINTRODUCTION. CHARACTERISTIC PROPERTIES OF FLUIDS. Density, pressure and temperature. Internal energy, enthalpy, entropy, specific heat, Compressibility of fluids, HYDROSTATIC. Fundamental principle of hydrostatic, Hydrostatic forces on a plane or curved surface. Archimedes' principle. Pressure variation in a fluid with linear motion or rotation, AEROSTATIC. Fundamental principle. Atmospheric magnitude distribution. Standard atmosphere. FLUID KINETICS. The velocity field. Streamlines, streak lines and pathlines. Control volume and system representations. Experimental and Computational representation of a flow field. REAL FLUIDS. Viscosity and shear stress. Thermal conductivity. FUNDAMENTAL EQUATIONS OF MOTION. Continuity equation. The acceleration field. Energy equation. Momentum and moment of momentum equations. BOUNDARY LAYER OF INCOMPRESSIBLE PIPE FLOW. Laminar and turbulent flow in circular and non-circular pipes. Calculation of energy losses in pipe flow. PIPE NETWORKS FLOW. Multiple pipe systems. Linear and non-linear analysis of pipe networks flow.Instructor: Margaris D.

24314. MECHATRONIC SYSTEMSIntroduction to mechatronic systems. Practical examples. Main types of subsystems (mechanical, electrical, hydraulic, thermal, electronic). Subsystem response in the time domain. Fourier & Laplace descriptions of signals and systems. Sensors and actuators. Subsystem synthesis and the overall behavior. The concept and usefulness of feedback. Electronic components including diodes, transistors, amplifiers, analog and digital circuits and their applications in building mechatronic systems. Introduction to design of combinatorial and sequential logic circuits including logic gates. Microprocessors and interfacing with external devices. Operating principles and guiding of step motors. Signal sampling, aliasing, and Analog-to-Digital converters. Basic digital signal processing and filtering concepts. Principles of design, complete practical examples with mechatronic systems. Lab sessions with student reports using suitable software (MATLAB, Electronics Workbench).Instructors: Aspragathos N., Fassois S.

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https://eclass.upatras.gr/courses/MECH1135/

24316. PRODUCTION AND PROJECT MANAGEMENTSystems view of production systems – Productivity - Production processes and their characteristics – Layout and flow – People, jobs and organization – Capacity management – Inventory management – Production planning and control - MRP and ERP – Lean production and JIT – Project design and organization – Tools and methods for monitoring projects.Instructor: Adamides M.

24318. HEAT TRANSFER IFundamental principles of heat transfer. Heat transfer modes: conduction, convection and radiation. The heat transfer equation. Heat conduction (steady state, one dimensional heat conduction, conduction in two and three dimensions, transient conduction). Radiation heat transfer (basic principles and laws, black and gray bodies. Solar radiation. Radiation heat exchange between black and gray surfaces. Radiation form factors)Instructor: Panidis Th.

24319. APPLIED STATISTICS IThe role of Statistics in Engineering. Introduction to Probability theory (rules, laws and theorems). Discrete and continuous random variables and probability distributions. Main measures of random variables, Descriptive Statistics, Sampling distributions, Statistical inference. Estimation (point and interval estimation). Hypothesis Testing (for one and two samples)Instructor: Malefaki S.



24ΔΥ1. OPERATIONS RESEARCH IDescription : N/AInstructor: Megalokonomos G.

24328. COMPUTATIONAL METHODSAlgebraic equations - root finding, iterative solution methods for non-linear simultaneous equations, solution of linear simultaneous equations, Gaussian elimination, partial pivoting, iterative methods Gauss-Seidel and over-relaxation, algebraic eigenvalue problems, convergence acceleration, Richardson extrapolation, numerical integration, numerical optimization, one-dimensional search techniques, interpolation, curve fitting, numerical solution of ordinary differential equations, Taylor - Euler - Runge-Kutta methods - Midpoint rule - multistep and predictor-corrector methods - numerical instability - two-point boundary value problems - finite differences and shooting methods - finite differences methods for partial differential equations.Instructors: Perdios S, Kalantonis V.

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24321. MACHINE DESIGN IIElastic components, springs, keys, splines. Friction joints. Power Transmission. Axes-shafts, materials, design for manufacturing. Dynamic analysis of axes-shafts. Computer aided shafts design. Belts. Links, clutches, brakes. Surface resistance. Theory Hertz. Lubrication. Elements rolling anti-friction bearings. Theory of gears. Various types of gears, configurations, calculation methods, industrial applications.https://eclass.upatras.gr/courses/MECH1135/ Instructors: Katsareas, Anifantis N., Nikolakopoulos P.

24322. FLUID MECHANICS IIFUNDAMENTAL PRINCIPLES OF POTENTIAL FLOW. Continuity equation. Euler equation. Vorticity, rotation and the velocity potential. Circulation. Rotational and irrotational flow. Stream function. BASIC PLANE POTENTIAL FLOWS. Uniform flow, Source and sink. Vortex. Superposition of basic flows. Lift force. FUNDAMENTAL EQUATIONS OF MOTION. Continuity equation. Momentum equations (Navier-Stokes). Energy equation. Viscosity, thermal conductivity, specific heat. Exact solutions of Navier-Stokes and energy equations. Steady, laminar flow between parallel plates. Couette flow. Hagen-Poiseuille flow. Nondimensional equations. Dimensionless characteristic numbers. Creeping flow. Turbulence and turbulent flows. LAMINAR BOUNDARY LAYER. Boundary layer structure on a flat plate. Prandtl-Blasius boundary layer solution. Momentum integral boundary layer equation for a flat plate. TURBULENT BOUNDARY LAYER. Transition from laminar to turbulent boundary layer flow. Prandtl mixing length theory. Turbulent boundary layer on circular pipes. Turbulent boundary layer on smooth or rough flat plate. THERMAL BOUNDARY LAYER. Basic principles. Solutions for the thermal boundary layer. Integral equations in compressible boundary layer. SEPARATION AND CONTROL OF THE BOUNDARY LAYER. Boundary layers on curved surfaces. The effect of pressure gradients: Separation and wakes. Flow control of boundary layer. Instructor: Margaris D.

24324. KINEMATICS OF MECHANISMS & MACHINESMachines and Mechanisms - historical Review, terminology, definitions and assumptions, classification of kinematic pairs, mobility - degrees of freedom. Computer aided methods in design and production. Position analysis of a four-bar linkage with the graphical and the analytical method. Kinematic analysis of mechanisms using analytical and numerical methods, numerical methods in kinematics, planar kinematic analysis, linear algebraic equations, nonlinear algebraic equations. Cartesian coordinates, kinematic constraints, position analysis, velocity, and acceleration analysis. Kinematic modeling. Computer aided analysis of mechanisms. Cams. Gears. Epicyclic gear train analysis and design.Instructor: Chondros Th., Koustoumpardis.

24327. HEAT TRANSFER IIIntroduction. Heat convection phenomenology. Newton law of cooling. Pi theorem. Dimensional analysis. Nondimensional Numbers. Forced convection. Free convection. Working correlations for forced convection. Working correlations for free convection. Conjugate heat transfer. Heat exchangers. Overall heat transfer coefficient. Types of heat exchangers. Mean temperature difference. Number of Transfer Units method. Analysis of heat convection. Mass, momentum, and energy conservation equations. Dimensional analysis. Boundary layer. Differential and integral equations of the boundary layer. Turbulence. Laminar forced convection past plane surfaces. Turbulent boundary layers. Reynolds, Prandtl and von-Karman analogies. Heat convection in fully developed pipe flow. Reynolds, Prandtl and von-Karman analogies. Free convection heat transfer. Free convection past vertical plane surfaces.

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Instructor: Panidis Th.

38

ΑΑ. . SPECIALIZATION COURSES ON MECHANICAL ENGINEERINGSPECIALIZATION COURSES ON MECHANICAL ENGINEERING



24411. DYNAMICS OF MECHANISMS & MACHINESBasic concepts of dynamics. Dynamics of the rigid particle. Dynamics of a system of rigid particles. Dynamics of the rigid body. Dynamics of a system of rigid bodies. Plane motion. Dynamics of mechanisms and machines, the equations of motion, the vector of forces, and reactions in the links. The system of equations for plane motion. Static forces, static equilibrium, kinetostatic analysis. Computer aided algorithm for plane dynamic analysis. Damped vibration, logarithmic decrement, vibration spectra. The method of spectral analysis. Dynamics of reciprocating engines. Engines types, indicative diagrams. Dynamic analysis of reciprocating engines, gas forces, equivalent masses, inertia forces. Bearing loads in a single-cylinder engine. Balancing, rotors balancing, dynamic and static balancing, balancing machines, balancing of reciprocating masses. analytical calculation of unbalance.Instructor: Chondros Th.

24415. INTRODUCTION TO FINITE ELEMENT ANALYSISReview of basic ddiscrete versus continuum media systems. Review of the available forms of equilibrium equations and methods for the solution of the static response of discrete systems. Formulation of the FEA method for the static analysis of one-dimensional deformable solids (rods). Fundamental set of equations required for the solution, introduction to the concept of variational equilibrium and the principle of virtual displacements. Introduction the concept of finite element, the concepts of approximation of field variables and strains, shape functions, derivation of equivalent discrete stiffness matrices and load vectors and synthesis of the equivalent discretized system of linear equations. Presentation of the h-method and p-method for the improvement of the approximation. Multi-node rod elements. Truss elements and analysis of 2D truss structures. Rotation of truss elements. Application of generalized boundary conditions and constrains. Solution, and calculation of DOFS, strains and stresses. Generalization of the FEA method to problems of 2D deformable solids in plane strain. Approximation and discretization in 2 dimensions, shape functions, the main families of quadrilateral and triangular elements. Numerical integration and its influence on the performance of FEA method. Isoparametric finite elements. Finite element methods for the analysis of field problems with focus on steady-state heat transfer analysis. Computational implementation of the FEA method. Instructors: Saravanos D., Chrissochoidis N.

24416. HEAT ENGINESIntroduction. Historical review. Review of the main Thermodynamic and Fluid Mechanical relationships. Combustion-Fuels-Flue Gases (Thermochemistry). The basic structure of the Reciprocating Engines and the Gas Turbines. The simple Thermodynamic cycles. The ideal and real cycles for Reciprocating engines and Gas Turbines. Basic analysis of the main Heat Engine mechanisms and their technological problems. Environmental problems from the operation of these engines.Instructor: Georgiou D.

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24417. TURBOMACHINERYFUNDAMENTAL PRINCIPLES OF OPERATION. Introduction. Types of machines. BASIC ENERGY CONSIDERATIONS. Flow field and the elementary stage. The Euler turbomachine equation. Energy equation. Thermodynamic aspects in turbomachines. Power and efficiency of the machines. CENTRIFUGAL PUMP INSTALLATION. PERFORMANCE OF TURBOMACHINERY IN INSTALLATIONS. Energy balance in installations of centrifugal pumps, hydraulic turbines and fans. Characteristic operation curve of turbomachines. Operation curve of an installation. RELATIVE AND ABSOLUTE FLOW. Moment and power in a stage. DIMENSIONLESS PARAMETERS AND SIMILARITY LAWS. Similarity laws in a stage. Influence of the rotational speed and outlet diameter of the impeller. Specific speed. Types of impellers. Cavitation. DESIGN OF CENTRIFUGAL TURBOMACHINES. Fluid dynamic calculation of centrifugal impeller and design of blades. Spiral casing and stationary blades. FANS. Fans performance and design. WIND TURBINES. Wind energy coversion. Betz limit. Horizontal axis wind turbine. Momentum and blade element theory. Vertical axis wind turbine. Two-dimensional momentum theory. Single and multipipe theory. Finite wing theory. AXIAL FLOW TURBOMACHINES.Instructor: Margaris D.

24418. SYSTEMS AND AUTOMATIC CONTROL IIntroduction to the theory and practice of dynamical systems and automatic control with emphasis on modeling, simulation, analysis and automatic control for mechanical systems. Contents include: Modern examples of mechanical systems. Mathematical description and integrated modeling of mechanical, electrical, hydraulic and thermal systems. System representations in state space. Response determination in the time and Laplace domains. Transfer functions and block diagrams. Stability. Characteristics of first, second, and higher order systems. Frequency Response Functions (FRFs) and Bode diagrams. Control systems overview. Steady-state and transient design specifications. Main control architectures. The PID controller and the Lead-Lag compensator. Additional control principles. The root locus method. Root locus design. Frequency domain design. Lab sessions and applied project using Matlab.Instructor: Fassois S.


24ΜΥ1. Theory of ElasticityINTRODUCTION: Objectives, Historical CARTESIAN TENSORS.STRAIN AND STRESS TENSORS: The continuum model, External loads, The displacement vector, Components of strain, Assumption of small deformation, Proof of the tensorial property of strain, Traction and components of stress, Proof of the tensorial property of stress, Properties of the strain and stress tensors, Components of displacement for rigid body motion, The compatibility equations, The equilibrium equations, Cylindrical coordinates, Strain-displacement relations in cylindrical coordinates, Equilibrium equations in cylindrical coordinates, Compatibility equations in cylindrical coordinates.STRESS-STRAIN RELATIONS: Uniaxial tension or compression under constant temperature, The torsion test, Effect of temperature, Stress-strain relations for elastic materials subjected to three-dimensional stress state, Stress-strain relations for linear elastic materials subjected to three-dimensional stress state, Stress-strain relations for orthotropic linear elastic materials, Stress-strain relations for isotropic linear elastic materials subjected to three-dimensional stress state.

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FORMULATION AND SOLUTION OF BOUNDARY VALUE PROBLEMS: Introduction, Boundary value problems for computing the displacement and stress fields, The principle of Saint-Venant, Methods for finding exact solutions for boundary value problems, Prismatic body subjected to uniaxial tension, Prismatic body subjected to bending, Prismatic body subjected to torsion.PLAIN STRAIN AND PLAIN STRESS PROBLEMS: Plane strain, Formulation of problems using the Airy stress function, Prismatic bodies in plain strain condition, The equations of plain strain condition in cylindrical coordinates, Plain stress, Plates in plain stress condition, Two-dimensional plain stress condition, Prismatic bodies in axisymmetric plain strain or plain stress conditions. Instructors: Tserpes K.

24ΜΕ4. Mechanichal Behavior of MaterialsAtomic structure of solids; Structure of metals: Structure of crystalline materials, Imperfections, Mechanisms of micro-structural hardening; Structure of composite materials: Definition, Constituents, Architecture, Specific mechanical properties; Mechanical behavior: Definition and basic considerations; Mechanical behavior of metals under quasi-static uniaxial loading: Tension test, Superposition of strain, Conditions of maximum load; Mechanical behavior of composite materials under quasi-static loading: Micro-mechanical and Macro-mechanical analysis of the elastic behavior of a lamina, Strength of a lamina; Mechanical behavior of metals under variable loading: Fatigue under constant stress amplitude, Low-cycle fatigue, Fatigue crack growth, Fatigue life prediction; Mechanical behavior of composite materials under variable loading: Fatigue damage mechanisms in composites, Fatigue damage functions, Fatigue life prediction based on S-N curves, Relation between fatigue damage and mechanical properties; Numerical modeling of the mechanical behavior of composite materials; Mechanical behavior of metals under elevated temperature (creep): Creep behavior of materials and components; Oxidation and corrosion: Corrosion mechanisms, Protection methods, Interaction of corrosion with mechanical loads, Mechanical behavior of corroded materials and structures.Instructors: Pantelakis Sp., Tserpes K.

24ΜΕ5. Biomechanics IIntroduction to biomechanics principles, Structural elements of the human body. Biomechanics of the musculoskeletal system - bones, muscle: Basic anatomy and physiology, Mechanical functions, Physiological functions, Composition, Microscopic- macroscopic structure, Tissue mechanical characteristics. Bone fracture and remodeling. Mechanical adaptation. Muscle contraction and its modeling. Kinematics elements. Musculoskeletal modeling.Biomechanics of soft connective tissues (SCT): Anatomy – histology of SCT. Biopolymers composing SCT. Mechanics of SCT, static & dynamic, correlation with its components and structure. Mathematical modeling of SCT mechanics. Biomechanics of blood circulation: Anatomy and physiology. The heart as a pump. Circulation fluid dynamics. Systemic circulation in arteries, veins, bifurcations. Blood-Vessel interaction. Mechanical characteristics of cardiovascular implants (heart valves, vessels). Blood flow equations, blood flow dynamics. Respiratory system. Artificicial oxygenation, extracorporeal blood circulation. Kidneys, artificial kidney, hemodialysis systems. Measurement techniques for pressure, strain, velocities in the human body and in artificial organs.InstructorsMichanetzis, Deligianni D., Mavrilas D.

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24ΜΕ38. Light StructuresThe lightweight design philosophy and the application of strength of materials principles in lightweight design - Design principles. Analysis of thin-walled members with closed or open cross section - shear center - warping and distortion, torsion-bending problems of thin bodies. Analysis of thin-walled pressure vessels under internal / external pressure, bending disturbances due to geometrical discontinuities. Shear flow theory - analysis of beam shear in closed or open cross-section, multiple-web beams, flat or curved members. Simplified analysis of aeronautical structures (fuselage - wing under bending, torsion and shear, wing ribs). The principle of virtual work - The unit load method. Maxwell-Mohr method. Applications in aeronautical and lightweight structures.Instructor: Labeas G.

24ΜΕ7. Computer Special TopicsIntroduction to the following subjects : Programming for Graphic Users Interfaces - GUI (Windows, Linux). Tools for GUI Programming (Widgets). Data Organization (Data Structures and Data Bases). Management of Memory, Disk, Communication (Programming Algorithms). Floating Point Operations (Accuracy, Overflow, Underflow). Stability and Accuracy of Numerical Methods. Programming Subjects & Languages (JAVA, CORBA, UML etc.), Parallel Processing – Multiprocessing (Subject & Programming). Advanced Computational Environments and Systems (OpenMP, MPI, GRID, CUDA, OpenCL, OpenACC etc.). Multiple Cores – Computing with Graphic Cards (Multicore, Manycore, GPU Computing). Supercomputers: Access & Programming (High Performance Computing - HPC). Scientific Applications (Data Representation, Graphics, Information Retrieval).Instructor: Zois D.

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SPECIALIZATION COURSES SPECIALIZATION COURSES

DDIVISIONIVISION OFOF D DESIGNESIGN & M & MANUFACTURINGANUFACTURING



24ΚΥ3. ROBOTICSIntroduction to industrial robots –Manipulator Kinematics. Spatial transformations – Kinematic equations –The inverse kinematics solution– Velocities and static forces –Trajectory planning and generation in the Cartesian space – Interpolation in the joint space –Position control of robots with one or more degrees of freedom – Control systems referenced to the Cartesian and joint space – Movement with compliance. Force sensors. Force control algorithms – Natural and artificial constraints. Hybrid position/force control– Programming and languages of industrial robots – Applications of industrial robots. Laboratory and Project: On top of teaching, students are trained in laboratory including robot programming, and design and programming of robotic cells in a simulation and industrial robots. A small project has to be conducted and presented by small student groups.Instructors: Aspragathos N., Koustoumpardis P.

24ΚΥ9. COMPUTER NUMERICAL CONTROL (CNC)Introduction to Numerical Control, Definition and history of Numerical Control (NC), Special features of CNC,Concepts and advantages of CNC, applications in industry.Structure of a CNC machine tool, Control systems, Servomechanisms, Loop systems, Process planning and cutting tool selection, Hole making cutting tools, Milling cutters, Special Inserted Cutters, Process of changing and managing cutting tools, Automatic tool changers, tool length and diameter compensation. CNC lathe and milling programming, Structure of a CNC program, Definition of programming coordinates, Machine tool reference point, (G) and (M) codes in turning and milling, Absolute and relative coordinates for point definition, Two (2) and Three (3) axes programming, Modal / Non-Modal Commands, Canned Cycles, Word Address Format, Do Loops and Subroutines, Mirror Imaging, Polar rotation, Turning, Programming examples in turning and milling.Basic mathematics for programming Numerical Controlled Machine Tools, Application in cutter compensation, Linear Interpolation, Circular interpolation, Helical Interpolation.Perspectives and future of CNC.Instructor: Mourtzis D.

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24ΚΥ4. Vibrations of Mechanical SystemsIntroduction. Terms and definitions. Systems of one degree of freedom. Vibration measuring instruments - Εquations of motion for multi degree of freedom systems. The problem of eigenvalues and eigenmodes: Analytical and computational methods. Modal Analysis. Applied problems of vibrations: rotational unbalance, shaft whirling, fatigue. Influence of vibrations on humans. Vibration isolation. Dynamic absorbers.Instructor: Dentsoras A.

24ΚΕ45. Sound TechnologyDescription : N/AInstructors: Anifantis, Dentsoras

24ΚΕ99. Practical TrainingDescription : N/AInstructors: Mourtzis

24ΚΕ6. Machine Diagnostics and PrognosticsDescription : N/AInstructors: Fassois, Sakellariou I.

24ΚΕ23. Systems and Automatic Control IITheory and practice for analog and digital multivariate systems and systems of automatic control with emphasis on applications in mechanical engineering. Digital scalar systems: Sampling of continuous systems. Discretization and digital dynamical models. Zeta transform and difference equations. Discrete transfer functions. Frequency response and Bode diagrams. Nyquist plot. Direct and indirect design of digital automatic control systems. Multivariate analog and digital systems in state space: Analysis of multivariate systems in state space. State space block diagrams. State transition matrix and response determination. Relations among state space equations and transfer functions. Controlability and observability. Canonical forms. Stability. Design of automatic control systems in state space. Tutorial with automatic control systems and synthetic project in Matlab.Instructors: Sakellariou I., Fassois S.

24ΚΕ26. Stochastic Signals and SystemsIntroduction to stochastic signals and systems with emphasis in modelling, analysis, prediction, estimation and automatic control in applications of mechanical engineer. Contents: Importance of stochastic signals and systems, and modern applications in mechanical engineering. Overview of fundamental principles in probability theory. Stochastic signals in time and frequency domains. Stationarity and Autoregressive (AR) & Autoregressive with Moving Average (ARMA) models. Non-stationary signals and Integrated ARMA (ARIMA) models. Prediction theory. Estimation and stochastic modelling. Continuous time models. Models for stochastic systems and stochastic control. Introduction to Vector ARMA models. Applied project with the use of appropriate software. Instructor: Fassois S.

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24ΚΥ8. Design of Mechanical SystemsIntroduction to engineering design: Needs and technological developments - The design problem - Models for the design process - Design methods - Design and designers - Desgin tools. Analysis of the design problem: Anatomy of product - Design types - The design strategy - Collection and processing of information - Design specifications. Conceptual design: The design concept - The identification of functions - Formulation, development and evaluation of alternative design concepts. Configuration Design: Product architecture - Formulation, development and evaluation of alternative design configurations. Parametric design: Definition of basic design variables - Constraint satisfaction restrictions - Assessment of solutions regarding feasibility and operating performance. Detailed design: Analytical determination of design variables - Final documentation for production, use and maintenance of the product.Instructors: Dentsoras A.


24ΚΥ1. Applications of Artificial IntelligenceIntroduction to Artificial Intelligence. Artificial Intelligence and real-world problems and applications. Problem description. Search algorithms: algorithms for exhaustive and heuristic search. Knowledge representation: propositional, predicate and clausal logic, semantic nets, frames, rules. Knowledge-based systems. Expert systems. Fuzzy logic. Intelligent control. Techniques for intelligent control. Fuzzy controllers: design and applications. Introduction to neural-network-based control.Instructors: Dentsoras A., Aspragathos N.

24ΚΕ15. Introduction to Manufacturing SystemsDesign of manufacturing systems. The problem of resource requirements. The problem of resources layout. The problem of material flow. The problem of information flow. The problem of queue capacity. Complex design problems. Operation of manufacturing systems. Methods and tools for the operation of the manufacturing systems. The task – resource assignment problem. Decision-making for the operation of manufacturing systems.Instructor: Mourtzis D.

24ΚΕ24. Industrial AutomationIntroduction to Industrial Automation - Sensors and Actuators – Introduction to switching theory, switching algebra and design of switching systems -Electrical automation: elements and systems -Pneumatic automation: valves, pneumatic circuits design -Electropneumatic automation:sequence charts, ladder diagrams, analysis and synthesis of circuits- Programmable Logic Controllers (PLC):programming and applications, fuzzy logic based PLC - Communication of sensors and actuators with computers, A/D, D/A, Applications to Industrial Automation – Design of Industrial Automation Systems.Hands on Laboratory Work.

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Instructors: Aspragathos N., Koustoumpardis P.

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24ΚΥ16. COMPUTER AIDED DESIGNIntroduction to computer graphics. Software for CAD. Graphics commands and design techniques. Mathematical elements for computer aided design. Points and lines. Transformations and projections in plane and space. Axonometric and perspective drawings. Reconstruction of solids from his projections. Removing hidden lines and surfaces. 2D and 3D curves. Description and construction of surfaces. Shading of objects. Animation. https://eclass.upatras.gr/courses/MECH1179/ Instructor: Katsareas.


24ΚΥ10. Conveying and Hoisting MachinesIntroduction. Conveying and hoisting machines and systems. Types and classifications. General theory of conveying machines: types of conveying machines, material characteristics, conveying capacity, resistance and power calculations, simple and multiple drive units, starting and braking of conveying machines, take-up devices. Types of conveying machines: belt conveyors, apron conveyors, flight conveyors, overhead conveyors, etc. Types and classifications of hoisting machines. General theory of hoisting machines and systems: calculation formulas, elements of hoisting machines, safety systems, starting and braking of hoisting machines. Elevators.Instructor: Dentsoras A.

24ΚΕ12. TribologyDescription : N/AInstructor: Nikolakopoulos P.

24ΚΕ18. Vehicle DynamicsFundamentals of automotive design and the basic mechanics governing vehicle performance. The expected developments in car design. Chassis and Body loading, construction and design. Automotive computer aided design. Braking dynamics, brake types, heavy vehicles braking performance. Anti-Lock brake systems, brakes calculation. Accident reconstruction. Computer models and simulation of vehicle collisions and rollovers. Suspension, types of automotive suspension, theoretical and experimental evaluation, roll centre, active suspension. Steering and handling, directional stability, sliding, center of rotation, vibration and stabilization of the steering wheels, directional stability calculations,steering system response. Engines, general characteristics of internal combustion engines, ignition systems, fuel supply, pollution control. Drive-train equations of motion. Drive-train characteristics evaluation algorithm.Instructor: Chondros Th.

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24ΚΕ21. Non Conventional Manufacturing ProcessesOverview of manufacturing processes. Laser assisted processes. Types of Lasers. Characteristics of laser equipment. Basic Laser processes. Drilling. Cutting (two-dimensional, three-dimensional).Laser controlled processes. Heat transfer and fluid dynamics in laser Analysis of Laser processes. Applicationsof Laser processes. Rapid prototyping techniques. Stereolithography. Selective Laser sintering. Layer Object Manufacturing. Direct CAD manufacturing. Material deposition manufacturing. Applications of rapid prototyping methods.Instructor: Mourtzis D., Stavropoulos.

24ΚΕ44. Dynamic Identification and Structural Health MonitoringIntroduction to experimental modal analysis of structures. Overview of linear modal analysis theory. The broad problem of dynamic identification. Experimental procedures for dynamic identification. Deterministic methods for dynamic identification. Stochastic methods for dynamic identification.Introduction to Structural Health Monitoring. Deterministic methods. Stochastic non-parametric and parametric methods. Laboratory practice with vibration data from actual mechanical structure and synthetic project in Matlab environment.Instructors: Fassois S., Sakellariou I.

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DIVISION OF ENERGY, AERONAUTICS & ENVIRONMENT

8th SEMESTER SEMESTER


24413. THERMAL POWER PLANTSIntroduction. Elements of Thermodynamics. Simple Power Plant thermodynamic cycles (Rankine, Brayton, Stirling) . Combined cycles and Cogeneration of Heat and Power. Typical structure of the Thermal Power plants. The main subsystems ( Piping, Heat exchangers, Boilers, Furnaces, Cooling Towers, Condensers, Turbines and Internal combustion engines)Materials for the Power Plants. Plant testing and certification. Plant Safety.Instructor: Georgiou D.

24EY4. Reciprocating Internal Combustion EnginesEngine types, spark ignition, compression ignition, stratified charge, alternative engine types. Gas cycles, Otto, Diesel, Dual, arbitrary heat release modeling, heat and mass loss, heat release timing. Ideal four-stroke process, two-stroke engines, intake and exhaust processes, supercharging, turbocharging. Thermochemistry of in-cylinder combustion processes, practical equilibrium calculations. Fuel-air cycles, actual cycles, dynamometers, exhaust gas analysis. Friction losses, motoring mean effective pressure, dimensional analysis. Fuel, air and exhaust flows, valve flow, manifolds, carburetion, fuel injection, fuel injection systems, examples, calculations. Heat transfer in engine geometries, time-dependent in-cylinder modeling of heat transport. Combustion, ignition, thermodynamics of heat release, autoignition, octane and cetane numbers, fuel additives. Pollutants production, UHC, CO, NOx, soot, PAH, first level equilibrium and simple rate calculations, emissions control strategies, three-way catalytic converters, ICE impact on the environment. Fuels, crude oil processing and hydrocarbon production, alternative fuels, biofuels, hydrogen technology. Engine performance, compression ratio and engine speed control, performance maps.Instructor: Koutmos.


24ΕΥ1. Internal Combustion EnginesEngine types, spark ignition, compression ignition, stratified charge, alternative engine types. Gas cycles, Otto, Diesel, Dual, arbitrary heat release modeling, heat and mass loss, heat release timing. Ideal four-stroke process, two-stroke engines, intake and exhaust processes, supercharging, turbocharging. Thermochemistry of in-cylinder combustion processes, practical equilibrium calculations. Fuel-air cycles, actual cycles, dynamometers, exhaust gas analysis. Friction losses, motoring mean effective pressure, dimensional analysis. Fuel, air and exhaust flows, valve flow, manifolds, carburetion, fuel injection, fuel injection systems, examples, calculations. Heat transfer in engine geometries, time-dependent in-cylinder modeling of heat transport. Combustion, ignition, thermodynamics of heat release, autoignition, octane and cetane numbers, fuel additives. Pollutants production, UHC, CO, NOx, soot, PAH, first level equilibrium and simple rate calculations, emissions control strategies, three-way catalytic converters, ICE impact on the environment. Fuels, crude oil processing and hydrocarbon production, alternative fuels,

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biofuels, hydrogen technology. Engine performance, compression ratio and engine speed control, performance maps.Instructor: Koutmos P.

24ΑΜ21. Aeroacoustics and Air Vehicle Noise IFundamentals of aeroacoustics and application in the study of air vehicle noise propagation. Acoustic wave equation for planar, cylindrical and spherical waves. Sound propagation phenomena in the atmosphere : reflection by the ground, diffraction around solid obstacles, refraction from horizontal atmospheric layers, propagation of noise through the aircraft nacelle, atmospheric absorption and dispersion.Instructor: Menounou P.

24ΕΕ37. Compressible FlowFundamentals of thermodynamics. Fluid compressibility and the speed of sound. Isentropic flow in covergent/divergent ducts. Flow with wall friction inside a duct with constant cross-sectional area. Flow with heat transfer inside a duct with constant cross-sectional area. Normal shockwaves in convergent/divergent ducts. Oblique shockwaves. Shock-expansion theory - Prandtl-Meyer waves. Supersonic airfoils.Instructor: Kallinderis I.

24ΕΕ7. Natural Gas TechnologyNATURAL GAS AND COMBUSTION GASES. Composition, properties, uses. Consumption and transport of natural gas. Electric and thermal energy production. THERMOFLUID DYNAMICS OF NATURAL GAS. Classification and families of combustion gases. ESTIMATION OF CONSUMPTION. General estimation methodology based on energy needs. Influence of external temperature. STEADY STATE FLOW IN PIPES. Generalised method of calculation for pressure losses and flow rate in natural gas pipes. Flow rates calculations for industrial applications. GENERAL ANALYSIS OF GAS NETWORKS. Fundamental principles of steady flow. Computational algorithm for pipe network analysis. Design of natural gas transport and distribution networks. Operational control and safety of networks. TRANSIENT FLOW IN PIPES NETWORKS. Incompressible and compressible transient flow in pipes. Computational algorithms and codes for transient flow simulation in pipes. NATURAL GAS COMBUSTION. Composition quantities and properties of combustion gases. Analysis of a flow with combustion. Exhaust gases and environmental influences.Instructor: Margaris D.

24ΕΕ16. Computational Fluid DynamicsCategories of the differential equations. The finite difference method. Taylor's formula. Construction of finite differences. Discretization of second order derivatives. Explicit and implicit numerical schemes. Boundary conditions. Numerical errors, consistency - stability - convergence of the numerical discretizations. Description and solution of parabolic, elliptic and hyperbolic equations. Iterative methods for solving linear systems. Laplace's equation discretization. Numerical Solution of Ordinary Differential Equations. Programming of computational methods.Instructor: Kallinderis I.

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24ΕΕ32. Simulation of Multiphase FlowsONE-DIMENSIONAL TWO-PHASE FLOW. Homogeneous and separate two phase flow. Continuity and momentum equations. Kinematic and pressure losses equations. TERMINAL VELOCITY. Terminal velocity of a single particle. Influence of particle shape, pipe wall and particle concentration in terminal velocity. HYDRAULIC TRANSPORT OF SOLIDS. Fundamental equations of kinematics and pressure losses. GAS-SOLID MIXTURE FLOW. Fundamental equations of gas-solid mixture flow. Theory of continuum. Equation of state. Continuity and momentum equations. Interaction forces. Energy equation. GAS-SOLID TWO-DIMENSIONAL FLOW. Laminar and turbulent two-dimensional flow. Transport magnitudes. Shear stress. Turbulent viscosity of gas-solid flow. Finite differences equations. GAS-LIQUID TWO-PHASE FLOW. Flow regimes and flow maps for vertical, horizontal and inclined flow. PRESSURE LOSSES IN GAS-LQUID FLOW. Homogeneous flow, Lockhart-Martinelli, Baroczy-Chisholm, Friedel, Beggs-Brill, Baker-Jardine-Associates and Dukler-Flanigan models. SIMULATION OF GAS-LIQUID TWO-PHASE FLOW. Flow magnitudes and flow field simulation. VOID FRACTION. Void fraction for homogeneous flow model. Void fraction for constant velocities ratio. Premoli and Beggs-Brill models for void fraction. Shear stress model. AIR-LIFT PUMPS. Fundamental equations for theoretical analysis. Design of air-lift pumps.Instructor: Margaris D.



24ΕΕ17. TRANSPORT PHENOMENAIntroduction to transport phenomena. Molecular diffusion of momentum (viscosity), of heat (conduction) and mass. Similarities and differences. Molecular diffusion coefficients. Temperature and pressure dependence. Kinetic theory of gases. Theory of diffusion in liquids.Introduction to mass transport. Definitions (concentration, velocity, flux etc). Fick's law of diffusion. Mass diffusion and convection. Conjugate heat and mass transport. High mass transfer.Conservation equations. Definitions (material system, control volume, intensive and extensive properties). Reynolds and Gauss theorems. Continuity equation. Mass conservation of species. Conservation of momentum. Conservation of energy.Vectors and tensors. Definitions, operations. Coordinate system transformation. Simplification of conservation equations. Reduction of dimensions, Isothermal, inviscid, incompressible cases. Dimensional analysis. The concept of the boundary layer. Ordinary boundary conditions.Instructor: Panidis Th.

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24ΕΕ13. Combustion and PollutantsIntroduction, background, objectives, applications. Chemical thermodynamics, stoichiometry, adiabatic flame temperature, fuels. Chemical kinetics, Arrhenius law, reaction types and rates, elementary, multi-step and reduced chemical mechanisms, the stiffness issue, computer simulations and some common software packages. Conservation equations for multicomponent reacting flow systems, the Shvab-Zel'dovich formulation. Combustion waves, deflagrations, detonations, the Hugoniot curve, the Chapman-Jouguet detonation-wave velocity. Premixed laminar flames, theories, the laminar flame speed SL, flammability limits, principles of combustion wave front stabilization, flame quenching. Gaseous laminar jet diffusion flames, Burke-Schumann's theory, calculations, applications. Droplet combustion in quiescent atmosphere, two-phase flow reacting systems, coal combustion, complexities. Turbulent flames, fundamentals, turbulent flame speed, turbulence models, burner configurations and applications. Aspects of flame stabilization in practical combustion chambers, ignition, extinction, flame stability. Alternative fuels, bio-fuels, fuel cells, chemistry of major pollutants, practical methods for reduction of emissions, computational and modeling approaches.Instructor: Koutmos P.

24ΕΥ9. Gas and Steam Turbines Basic engine types, operating principles, plants, components and operation characteristics. Ideal cycles, Brayton cycle-variants, improvements, shaft power and propulsion cycle analysis and calculations, turboprop, turbofan, turbojet, scramjet, turborocket, thrust augmentation, jet noise suppression. Analysis of turbomachines, flow equations within passages, the Euler equation, velocity triangles, compressibility, nozzles, non-dimensional quantities, efficiencies. Axial compressors and turbines, mean pitch line analysis, empirical theories, blade design, degree of reaction, vortex theory, three-dimensional flow, calculation of stage performance, the cooled turbine, centrifugal compressors. Combustion chamber systems, flow and fuel configurations, the combustion process, basic sizing and initial design, cooling flow arrangements, pattern factor estimation, practical aspects. Component performance characteristics, prediction of performance, off-design operation, the gas generator, part-load operation and component matching procedures, issues on unstable operation, performance maps, initial sizing and design of a current production turbofan engine.Instructor: Koutmos P.

24ΕΕ5. Advanced Heat and Mass TransferAdvanced single phase heat transfer topics (Liquid metals, supercritical fluids, high velocity gas flow, rarefied gases). Heat transfer with phase change. Two phase systems. Liquid-vapor systems Thermodynamics. Pool boiling (Free, Forced, Subcooled, Saturated, Nucleate, Critical and Film boiling). Boiling in heated tubes. Condensation. Two phase heat transfer equipment. Introduction to mass transport. Conjugate heat and mass transport in binary and reacting systems.Instructor: Panidis Th.

24ΕΕ11. Experimental Fluid Dynamics INTRODUCTION. Experimental uncertainty and measurement errors. PRESSURE MEASUREMENT. Manometers and pressure transducers. Static and total pressure probes. Bernoulli equation and Pitot tube in compressible flow. VELOCITY MEASUREMENT. Hot wire anemometer. Laser-Doppler anemometer. FLOW RATE MEASUREMENT. Orifice plate. Nozzle. Venturi pipe. Floating element devises (Rotameters).

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Measurement of high value flow rate. VISCOSITY MEASUREMENT. Viscosity and shear stress. Rotating cylinder, falling sphere and capillary tube viscometers. SHEAR STRESS MEASUREMENT. Buoyant body method, Preston tube, Stanton probe, boundary sublayer dam, thermal method. TEMPERATURE AND ENTHALPY MEASUREMENT. Static temperature. Total and recovery temperature. Total enthalpy. Thermometers. FLOW VISUALIZATION. Shadowgraph, Schlieren and interference method. WIND TUNNELS. Subsonic, transonic, supersonic and hypersonic wind tunnels. Design of a subsonic wind tunnel. EXPERIMENTAL APPLICATION OF BERNOULLI EQUATION. Pressure distribution around a circular cylinder. Drag coefficient calculation. BOUNDARY LAYER. Laminar and turbulent boundary layer on a flat plate. PIPE FLOW. Laminar and turbulent pipe flow. Velocity profiles and pressure losses in smooth pipes. Flow in nozzles and orifices.Instructor: Margaris D., Romanos.

24ΑΜ13. AerodynamicsFundamental principles and equations in aerodynamics. Airfoil geometry and characterisitcs. Aerodynamic forces and moments. Center of pressure. Aerodynamic center. Vorticity and circulation. Kutta Joukowski circulation theory. The Kutta condition. Helmholtz theorems. Biot-Savart law. Airfoil aerodynamics. Thin airfoil theory. Airfoil stall. High lift configurations. Wing geometry and characteristics. Wing aerodynamics. Induced drag. Lifting-line theory. Helicopter rotor blade geometry and characteristics. Aerodynamic forces on the rotor blade.Instructor: Kallinderis I.

24ΕΕ48. On Measurements of Aviation NoiseFundamentals of acoustic signal analysis in time and frequency domain. Description of the characteristics, the working principles and the selection criteria of measuring devices (microphones, sound level meters, amplifiers, calibrators). Techniques for acoustic noise measurements ( internal and external). Application in external aircraft noise measurement (procedure and analysis of the acoustic noise). Application in cabin noise measurement (procedure and analysis of acoustic noise)Instructor: Menounou P.

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24ΕΕ50. Numerical Methods for Partial Differential EquationsClassification of PDEs: Parabolic, Hyperbolic and Elliptic type problems. Finite differences, grids, discretization, errors, consistency, stability and convergence criteria. Explicit and implicit numerical methods for one-dimensional and multi dimensional PDEs. FTCS,Crank-Nicolson, Upwind, Lax-Wendroff, Mac-Cormack, A.D.I. methods. Conservative forms and linearization techniques. Multidimensional Burger equation. Flux vector splitting method. Instructor: Papadopoulos P.

24ΑΜ24. Aeroacoustics and Air Vehicle Noise IIFundamentals of aeroacoustics and application in the study of noise production of air vehicles. Types of acoustic sources: monopoles, dipoles, longitudinal and lateral quadrupoles, source arrays. Aerodynamic noise. Noise of oscillating surfaces.Instructor: Menounou P.



24ΕΥ18. ENERGY DESIGN AND AIRCODITIONING OF BUILDINGSDescription : N/AInstructor: Perrakis., Panidis.


24ΕΕ35. Theory and Modeling of Turbulence FlowsIntroduction. Turbulence phenomenology. Methodological approaches. Turbulent diffusion. Turbulence scales. Turbulent transport. Reynolds averaging. Reynolds stresses. Turbulent heat transfer. Wall shear flows. Turbulence modeling.Turbulence dynamics. Kinetic energy of the mean and turbulence field. Vorticity. Temperature fluctuations.Statistical description of Turbulence. Probability density function. Fourier transformation. Joint probability. Correlations. Power spectrum.Free shear flows. Wall shear flows. Turbulent transport. Spectral dynamics.Instructors: Koutmos P., Panidis Th.

24ΕΕ49. Aerospace Propulsion SystemsClassification, Definitions and Fundamentals, Nozzle Theory and Thermodynamic Relations, Heat transfer problems, Flight Performance, Chemical Rocket Propellant Performance Analysis, Liquid Propellant Rocket Engine Fundamentals, Liquid Propellants, Thrust Chambers, Combustion of Liquid Propellants, Turbopumps, Engine Design, Solid Propellant Rocket Fundamentals, Solid Propellants, Combustion of Solid Propellants, Solid Rocket Components and Motor Design, Hybrid Propellant Rockets, Electric Propulsion, Rocket Testing.

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Instructor: Perrakis K., Romanos

24ΑΜ17. Aircraft SystemsReview of the aircraft instruments and mechanisms. Temperature ytimming. Instrument sensors. Pitot-static tubes :positioning them on the aircraft and their network. Flight instruments.. Standard Atmosphere, height measuring sensors, manometers, Rate of climb and descent, compass. Gyroscopic instrumentation. Principles of the operation of a Gyroscope, free gyroscopes, earth bound gyroscope, gyroscopic platform, methods for refer the gyroscopes, gyroscopic compass, the horizon, electronic compass, flux gate, automatic adjustment of the gyroscopes, rate measuring gyroscopes, Instruments for the rate and turning co-ordination, inertial navigation instruments. Radio-navigation systems : ADF,RMI, VOR, ILS, BDHI. Automatic Pilot systems : Aircraft instabilities, control theory principles and stabilization, vertical and horizontal loops, flight director, ADI, HIS. Engine instrumentation: revolution counters, torque meters, turbine temperature sensors, fuel sensors, lubricating oil sensors. Pilot chamber. Student project : Initial design of the pilot chamber for a large aircraft chosen by the students and the relevant pitot-tube network.Instructor: Georgiou D., Romanos.

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DIVISION OF APPLIED MECHANICS, TECHNOLOGY OF MATERIALS AND BIOMECHANICS



24ΜΥ2. INTRODUCTION TO MECHANICS OF COMPOSITE MATERIALS Nature of polymeric composites, polymeric matrices, mechanical and ultimate properties of polymers, physical properties of polymers, fabrication processes of polymeric systems, fibers, interfaces and interphases, introduction to composites, elastic properties of FRP, mechanical properties of composites, physical properties of composites, fabrication processes of polymer composites.Instructors: Kostopoulos V., Saravanos D.

24ΜΕ6. FINITE ELEMENTS FOR STRUCTURAL ANALYSISGeneralization of the Finite Element method for the analysis of 3D continuum solids and structures and review of fundamental equations. Approximate methods of solution, trial functions, global and local interpolation functions, the method of weighted residuals. Derivation of weak and variational forms of the equilibrium equations, the Galerkin method, the displacement method FEA, mixed FEA methods. Basic types and families of 3D continuum finite elements. Finite Elements for beam structures. Analysis of beams in classical bending. C1 classical bending finite elements with Hermite shape functions. Finite elements of Beams with shear. Recovery of C0 beam finite elements. The problem of shear locking and methods of treatment. Finite elements for frame structures. Special finite elements for plate structures. Classical bending plate finite elements. Finite elements for plates with bending and shear (Middlin-Reissner). Membrane finite elements for in-plane finite elements. Analysis of shallow shell structures. Assembly of plate elements with membrane and bending stiffness and their Rotation. The coupling between membrane and bending deformation. Non-linear Analysis of Structures. Introduction to basic cases of nonlinearity. Formulation of equations of motion. Solvers for nonlinear systems. Total and tangential stiffness matrix. Ολικό και εφαπτομενικό μητρώο δυσκαμψίας. Analysis of structures with non-linear elastic materials. Geometric nonlinearity due to large rotations and displacements. Green-Langrane strains and total lagrangian formulation. Nonlinear structural stiffness terms due to initial stress and large rotations. FEA analysis of buckling in structures. The problem of initial or linear buckling. Simulation of non-linear buckling in plate and shell structures with pre-buckling and post-buckling.Instructor: Saravanos D.


24ΜΕ10. Biomechanics IIIntroduction in the relationship between the neuromuscular system and the response of the human musculoskeletal system. Neuromuscular human system. Neuron. The current and the conductivity functions of Na and K ions into the neuromuscular system. Rest potential and action potential. Neuromuscular unit. Correlation of biochemical and/or bioelectrical functions of neuromuscular system

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with muscle contraction and forces producing. Electromyography. Methodologies to musculoskeletal fatigue estimation. Biomechanical characteristics of human joints. Biomechanics of the human movement; the rigid body assumption. Kinematics in biomechanics: linear and angular kinematics; reference frames for the kinematic analysis of body segments; human joint kinematics. Statics and dynamics in biomechanics: 2-D and 3-D models of the musculoskeletal system; body segment anthropometric and inertial parameters; kinetic equations of motion; work & energy methods; momentum methods; body centre of mass; centre of pressure.Instructors: Deligianni D., Maurilas., Michanetzis.

24ΜΕ16. Advanced Strength of MaterialsThick-walled pipes subjected to internal/external pressure, Limit load of pipes subjected to internal pressure, Composite pipes; Analysis of beams in elastic foundation, Applications to thin-walled pressure vessels; Frames and circular rings, Method of elastic center, Applications; Analysis of thin-walled axisymmetric vessels subjected to internal/external pressure, Perturbation of bending due to geometrical discontinuities; Transfer matrix method, The transfer matrix of beam subjected to bending, The transfer matrix of beam in elastic foundation, Analysis of thin-walled pressure vessels and circular rings using the transfer matrix method, Applications.Instructors: Labeas G., Apostolopoulos Ch., Tserpes K.

24ΜΕ17. Technology of Polymer and Composite MaterialsIntroduction to polymer and composite materials (definitions and fundamendal aspects). Polymer categories. Composite materials: matrices (polymeric, metallic, ceramic) and reinforcements (particles, fibres, fabrics). Mechanical behavior of polymers and composite materials. Forming techniques for manufacturing of parts and structural components made by composite materials of both thermoset and thermoplastic matrix (automated and semi-automated techniques, hand techniques). Joining techniques of composite parts. Quality control of composite structures.Instructor: Pantelakis Sp., Tserpes.

24ΜΕ18. Wave Propagation and ScatteringIntroduction to Non Destructive Testing. Ultrasonics, Acoustic Emission, Surface waves and their relation to wave propagation and scattering of elastic waves.Definitions. Acoustic waves, electromagnetic waves, elastic waves. Homogeneous and non-homogeneous wave fields, radiation, propagation, scattering, inverse problems. Attenuation, Dissipation and mode conversion.Spatial density and time density of waves (wave number and cyclic frequency), phase velocity, dispersive and non-dispersive media.Wave equation in 3D space, coherent wave surface, plane waves, Fourier transform in time and space, characteristic equation, dissipation and dispersion characteristics.Linear Elastic Waves in homogeneous and isotropic media. Characteristic equations, phase velocities and polarization vectors.Linear elastic waves in homogeneous anisotropic media, Christoffel equation, phase velocities, polarization vectors, and slowness curves. Difference between phase velocity and group velocity. Scattering of elastic waves by a half space. Normal and oblique incidence. Snell’s law. Critical angle of incidence, reflection and diffraction coefficients.

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Inversion of bulk waves phase velocities for the calculation of the stiffness matrix of an orthotropic medium.Surface waves. Types of elastic waves propagated in a plate. The analytical solution, symmetric and anti-symmetric waves. Dispersion Curves.Instructors: Kostopoulos V., Polyzos D., Loutas Th. Gkortsas.

24ΜΕ20. Analysis of Metallic Structures and Critical Load ValueGeneral Introduction on structural steel, Analysis of Indeterminate Structures- Exercises. Stress Analysis on metallic structures – Exercises. Introduction to Eurocode 3 (EC3). Design Regulations of Metallic Structures, based on EC3. Forming of Metallic Structures, Classification of cross sections, Loading Categories and Designing Criteria. Bolted and Welding Connections – Exercises. Buckling, X form Connections-Exercises. Combined Loadings – Exercises. Plastic Analysis, Ultimate Strength - Critical Load Value and theory of mechanisms – Applying to beams and frames – Exercises. Improvement of Structural metallic components, through UIT Technology (Ultrasonic Impact Treatment). Corrosion Effect and anti-corrosion Protection (cathodic and anodic protection). Fire prevention. Roofing of free space (2D-truss systems, 3D-truss systems, undivided–uniform elements), Examples of structural forming and analysis assisted by the electronic professional code.Instructor: Apostolopoulos Ch.

24ΜΕ21. Physics and Chemistry of PolymersMolecular structure of Polymers, Morphology, Mechanical and Thermal Properties of Polymers, Chemical Properties, Polymer Processing and Fabrication.Instructor: Mavrilas D.

24ΜΕ39. Theory of ViscoelasticityStructure of polymers, time-dependent behavior, creep, relaxation, viscoelastic models, elstic-viscoelastic analogy, generalized models, dynamic behavior of viscoelastic materials, transition temperatures, WLF-equation, frequency dependence, superposition principle, correspondence principle.Instructor: Papanicolaou G.

24ΜΕ8. Mechanics with Advanced ComputersIntroduction to the following subjects : Advanced Computational Environments and Systems (OpenMP, MPI, GRID, CUDA, OpenCL, OpenACC etc.). Advanced Computers and Systems Programming. Parallel Processing, Concurrency, Grid, Internet. Multiple Systems, Processors, Cores. Use of Advanced Processors, Computers and Computer Systems in Mechanics and Structural Analysis. Software Systems & Advanced Computing (MATLAB, Octave, Maxima etc.). Scientific Computing and Computational Mechanics (Algorithms and Programming Procedures). Methods, Algorithms and Procedures for the Solution of Mechanics and Structural Analysis Problems with Advanced Computer Systems (Windows, Linux). Finite Element Systems & Exploitation of Advanced Computer Capabilities – Parallel Computing (Patran, Nastran etc.). Algorithm Design for Optimal Exploitation of Multiprocessing Systems. Numerical Analysis with Advanced Computational Systems (Windows, Linux).Instructor: Zois D.

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24ΜΥ3. MECHANICS OF COMPOSITE MATERIALSMechanical behavior of orthotropic composite materials, Introduction to anisotropic elasticity theory, Failure theories for orthotropic composites, Classical laminate plate theory (CLPT), Laminated beams and frames made of FRP composites, Thin-walled beams, Sandwich structural elements, Navier solutions for bending, buckling and vibration of simply-supported laminated plates, Hygrothermal behavior of laminated composites, Calculation of residual stress and deformationInstructor: Philippidis Th.


24ΜΥ13. Introduction to Fracture MechanicsFracture phenomena. Linear fracture mechanics theory - Griffith theory and failure criterion. The concept of stress intensity factors and methods of calculation (Westergard Complex Functions, Numerical methods, experimental methods). Parameters affecting the stress-intensity factor - influence of the plastic zone. The concept of critical stress intensity factor. Experimental techniques for determining the critical stress intensity factor. The concept of residual strength. Determination of critical crack length - critical load of failure. Cracks under complex loading and linear fracture mechanics limitations. Non-linear fracture mechanics, the J-integral concept and the concept of crack tip opening displacement as failure criteria. Fatigue of structural components and fatigue-life prediction models, fatigue load interaction problems. Crack propagation under variable loading.Instructors: Labeas G., Tserpes K.

24ΜΕ33. Damage Tolerance DesignIntroduction to damage tolerance. Non-homogeneous state of loading, characteristic dimensions of a structure, degradation of stiffness and strength under operational loading conditions. Basic concept of damage tolerance.The concept of strength in the case of structures. Strength under multi-directional loading. Failure criteria. Damage accumulation. The special case of composite materials.The evolution/degradation of strength. Progressive damage. Remaining stiffness and strength.Stiffness degradation of Composites due to matrix cracking. Evolution of stiffness in time. Degradation og stiffness due to hygrothermal loading. Degradation due to combine damage accumulation. Models for the prediction of the remaining life.Damage size and strength considerations. Determination of residual strength. Analysis of damage growth. Damage tolerance analysis guidelinesDamage identification and quantification in composites. Design guide lines for primary and secondary structures.Damage tolerance evaluation. Impact and CAI. Hot wet compressive behavior.Repair of composite structures.Instructors: Kostopoulos V., Post Doc

24ΜΕ14. Non-Destructive Testing

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Introduction in Non-Destructive Testing (NDT) of materials and structures, Objectives of NDT, Review of types of discontinuities in metals and composites, Safe-life versus fail-safe design concepts, Review of classical and modern techniques in NDT, Visual testing, Liquid penetrant testing, Magnetic particles testing, Eddy current testing, Ultrasound testing (bulk waves, Lamb waves, analytical presentation, basic techniques and variations, advantages-disadvantages, applications, equipment, laboratory exhibition), Acoustic Emission testing (analytical presentation, basic techniques and variations, advantages-disadvantages, applications, equipment, laboratory exhibition), Radiographic testing , Introduction to Structural Health Monitoring, visit to industrial site - real-life applications.Instructor: Loutas Th.

24ΜΕ27. BiomaterialsArtificial materials used in medical treatment-rehabilitation. Artificial polymers, biopolymers, metals and alloys, ceramics and bioglasses, composite materials. Biomaterial- biological tissue interface. Biocompatibility. Haemocompatibility, tissue compatibility and bacteriostasis. Protein and cell interaction with structured biomaterial surfaces. Nanotechnology applications for the improvement of biomaterials' biocompatibility. (Project work).Instructors: Deligianni D., Mavrilas D., Michanetzis G.

24ΜΕ40. Structural DynamicsIntroduction to Structural Dynamics. Review of dynamic behavior of the basic 1 degree of freedom (DOF) system. Free vibration with damping, forced vibration, transient response. The free-vibration problem of continuous systems. The fundamental wave equation for the case of a rod, the concept dispersion equation, modal frequencies and mode shapes. Discretization of continuous systems using the finite element method. Lumped and consistent mass matrices. Equivalent discrete equations of motion. Dynamic response of natural multi-DOF systems without damping. Free Vibration. Modal frequencies and modal shapes. Basic properties of eigenvectors, and the concept of modal space. The mode superposition method. Forced harmonic vibration. Dynamic response of dynamic systems with damping. The concept of Proportional Damping. Free-vibration of multi-DOF systems with arbitrary damping. Complex eigenvalues and eigenvectors. Method structural system reduction and condensation. Numerical methods for the calculation of eigenvalues and eigenvectors. Transient response analysis in the time domain with direct time integration. Introduction to explicit and implicit time integration methods.Instructor: Saravanos D.

24ME19. Introduction to Aeronautical MaterialsMaterial selection for lightweight structures - Aeronautical materials - Aluminum - Aluminum alloys (effect of alloying elements on the mechanical behavior, intermetallic phases, hardening mechanisms of the microstructure, codification of aluminum alloys, technological and mechanical properties) - Technological processes and forming processes of the aeronautical aluminum alloys - Steels - Titanium alloys - Nickel alloys - Polymeric composite materials - Metallic composite materials - Fibers and fabrics - Forming processes of composite aeronautical materials - Ceramic materialsInstructor: Pantelakis.

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24ΜΥ22. EXPERIMENTAL METHODS IN COMPOSITE MATERIALS Engineering Constants Effect of the shear coupling components SXS, SYS on the deformation behavior of generally orthotropic

layers Principal Axes Systems for the stress and the strain matrices of orthotropic materials Use of strain gauges for strain measurements (1,2 and 4 gauge methods) Errors of experimental measurements in the case of Fiber reinforced composites. Measurement of the fiber volume fraction Mechanical tests based on standards for the full mechanical characterization of the single layer Interlaminar fracture toughness under mode I and mode II loading conditions Hygrothermal behavior of composites Measurements of the coefficient of thermal expansion and the swelling coefficient of composite

laminates Fatigue behavior of composites Mechanical tests based on standards for the characterization of fatigue behavior of composites (S-N

curves, constant life diagrams)Instructor: Kostopoulos V.


24ΜΥ12. Design with Composite MaterialsStress analysis in laminated structural elements made of FRP composites, Failure of laminated plates (FPF loads, plate failure due to hygrothermal loading, ultimate failure, LPF, degradation of mechanical properties−distributed failure, design criteria), General principles of composite structural reliability (ISO 2394), Selection of stacking sequences in laminated structures (empirical methods, use of FPF and LPF failure loci, principal-stress method), Fatigue design of laminated structural components (material characterization, determination of stress sequences, load cycle counting, constant life diagrams, fatigue strength criterion, damage accumulation law, life prediction under complex stress state and spectral loading), Joints design for composites (bolted and adhesive), Application example: Design methodology for horizontal−axis wind turbine rotor bladesInstructor: Philippidis Th.

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24ΜΕ31. Signal processing-Sensors-Non Destructive Testing applicationsDiscrete time signals and systems, Linear Shift Invariant (LSI) systems, Frequency response of LSI systems, Discrete Time Fourier Transform, z-transform, From Discrete Fourier Series and Discrete Time Fourier Transform to Discrete Fourier Transform and Fast Fourier Transform, Matlab applications and examples, Power spectrum, Windowing and smoothing, Welch method and periodogram, Digital filters (IIR and FIR), Time-frequency transforms, Spectrogram, time-frequency transforms (STFFT, Wigner-Ville and pseudo-Wigner-Ville, Basic theory of Wavelet Transforms, Concept of scale versus frequency, Discrete Wavelet Transform DWT, Continuous Wavelet Transform CWT, Wavelet Packet Transform WPT, Denoising and feature extraction, statistical feature extraction in time and frequency domains, applications in Matlab, project on real-life signal processing on NDT signals.Instructor: Loutas Th.

24ΜΕ32. Fatigue of Aeronautical StructruresAeronautical materials - Fundamental aspects of fatigue - Woehler curves - Fatigue mechanisms - Design concepts - Damage tolerance design - Fatigue fracture characteristics - Fatigue crack growth under constant amplitude loading - Effect of overloads & underloads on the fatigue crack growth behavior - Fatigue crack growth under variable and real loading conditions - Multi-site damage and ageing aircraft - Structural integrity - Environmental effects (corrosion, temperature) on the fatigue behavior of aeronautical materials - Fatigue of aircraft structures.Instructor: Pantelakis Sp.

24ΜΕ34. Artificial OrgansDesign principles of artificial organs. Design and function of artificial heart. Artificial heart valves and components of cardiovascular system. Orthopaedic and dentistry treatment and rehabilitation devices. Haemofiltration and extracorporeal circulation systems. Principles of tissue engineering. Design and development of biohybrid organs. Tissue engineering skin, articular cartilag and bone. Bioreactors. (Project work).Instructors: Deligianni D., Mavrilas D., Michanetzis G.

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DIVISION OF MANAGEMENT & ORGANIZATION STUDIES



24ΔΥ2. INDUSTRIAL MANAGEMENT IIntorduction to Management, The Systems Approach to the study of the firm-environment relations, Magement Principles-Planning, Organizing, Directing, Contolling. In addition, Communication, Human ressorces Management, Technical Analysis.Instructors: Adamides M., Karacapilidis N., Georgiou.

24ΔΕ6. MANAGEMENT INFORMATION SYSTEMS IInformation Systems in Global Business Today; Global E-Business: How Businesses Use Information Systems; Information Systems, Organizations, and Strategy; IT Infrastructure and Emerging Technologies; Foundations of Business Intelligence: Databases and Information Management; Telecommunications, the Internet, and Wireless Technology; Managing Knowledge and Collaboration; Enhancing Decision Making; MIS basic components.Instructor: Karacapilidis N.


24ΔΕ7. ErgonomicsDescription : N/AInstructor: Adamides.

24ΔΥ14. Εxperimental Data AnalysisMultiple statistical random variables and their distributions. Chi-square test.Regression and correlation. Analysis of variance. Nonparametric methods.Utilies and Bayesian decision theory. Prediction methods. Time series analysisInstructor: Malefaki S.

24ΔΕ16. Circular EconomyDescription : N/AInstructor: Adamides.

24ΔΕ17. Introduction to MarketingDescription : N/AInstructor: Theofanides.


CCOMPULSORYOMPULSORY C COURSESOURSES 63

24ΔΥ4. OPERATIONS RESEARCH IIDescription : N/AInstructor: Malefaki, Karakapilidis, Adamidis, Lazanas.


24ΔΕ10. Management Information Systems IIIntroduction to Software Engineering, focusing on Systems Analysis and Design; Software Development Life Cycle Models (Waterfall Model, Rapid Prototype Model); Preliminary Analysis; Fact Finding (interviews, questionnaires, on site observation, record reviews) and Decision Making Techniques (Decision Tables, Decision Trees, Structured English and Data Dictionary); Functional Modelling (Data Flow Diagrams, Modular Programming); Data Modelling Techniques (Entity Relationship model, Entity Relationship Diagrams, Relational Data Modelling); Testing and Quality Assurance.Instructor: Karacapilidis N., Lazanas.

24ΔΥ5. Industrial Management IITotal Quality Management-Principal Approaches, Tools & Technics, Quality Function Deployment, Quality Costs, Quality assurance Systems, ISO 9001:2015Instructors: Malefaki S., Post Doc

24ΔΕ3. Industrial EconomicsDescription : N/ANot Available for Acad.Year 2018-2019

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24326. Strategic Operation ManagementCorporate, competitive and functional strategies – Market-based and resource-based approaches to strategy – Operations strategic objectives and decision areas – The product/process interface and its management – The strategic management of capacity – Supply chain management – Process technology management – Organisation and learning – Performance measurement and improvement – Activity Based Costing.Instructor: Adamides M.


24ΔΥ8. Technology - Innovation – EntrepreneurshipThe economic and social connotations of technology – Socio-technical systems – Technology policy – Technology and R&D management – Identification of technology – Selection of technology – Acquisition of technology – Commercialisation of technology – Protection of technology – Theories of innovation – Innovation policy – Innovation systems and firm performance – Technoentrepreneurship: theory and cases – How to write a business plan. Instructor: Adamides M.

24ΔΕ11. Occupational Health & SafetyDescription : N/AInstructors: Adamides M.,

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Β. SPECIALIZATION COURSES ON AERONAUTICS ENGINEERING



24ΑΜ27. Aeronautical MaterialsDescription : N/AInstructor: Pantelakis.

24ΑΜ11. Aircraft DesignIntroduction to aircraft design. Phases of preliminary design. Design specifications. Weights estimation. Calculation of take-off weight. Sensitivity of maximum weight to basic parameters. Selection of thrust-to-weight ratio and wing loading. Selection of the propulsion system. Selection and sizing of the general aircraft configuration. Preliminary wing design. Airfoil Selection. Design of the high lift devices. Tail geometry and arrangement. Design and sizing of the empennage. Design of stabilizers and landing gear. Weight distribution and center of gravity. Design for steady level flight. Directional, longitudinal and lateral stability. Helicopter preliminary design.Instructor: Kallinderis I.

24ΑΜ12. Analysis of Aircraft StructuresThe lightweight design philosophy and the application of strength of materials principles in lightweight design - Design principles. Analysis of thin-walled members with closed or open cross section - shear center - warping and distortion, torsion-bending problems of thin bodies. Analysis of thin-walled pressure vessels under internal / external pressure, bending disturbances due to geometrical discontinuities. Shear flow theory - analysis of beam shear in closed or open cross-section, multiple-web beams, flat or curved members. Simplified analysis of aeronautical structures (fuselage - wing under bending, torsion and shear, wing ribs). The principle of virtual work - The unit load method. Maxwell-Mohr method. Applications in aeronautical and lightweight structures.Instructor: Labeas G.

24ΑΜ13. AerodynamicsFundamental principles and equations in aerodynamics. Airfoil geometry and characterisitcs. Aerodynamic forces and moments. Center of pressure. Aerodynamic center. Vorticity and circulation. Kutta Joukowski circulation theory. The Kutta condition. Helmholtz theorems. Biot-Savart law. Airfoil aerodynamics. Thin airfoil theory. Airfoil stall. High lift configurations. Wing geometry and characteristics. Wing aerodynamics. Induced drag. Lifting-line theory. Helicopter rotor blade geometry and characteristics. Aerodynamic forces on the rotor blade.Instructor: Kallinderis I.

24ΑΜ15. Propulsion systemsIntroduction. The Thrust equation and the Propulsive Efficiency. The flight plan. Propeller theory. The Gas Turbines. Cycles and component efficiencies. Turbomachinery theory. Combustion and cooling in Gas

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Turbines. Structural integrity and Vibrations. Inlet systems. Exhaust nozzle theory. FAR and IAR regulations.Instructor: Georgiou D.



24ΑΜ14. Flight MechanicsAircraft and engine types. The standard Atmosphere. Anatomy of the Aircraft. Lift and Drag. Measuring the flight velocity and the flight height. Gas turbines and Propellers. Force balance and motion equations for the aircraft. The straight, Horizontal flight. Required Thrust. Available Thrust and the maximum flight speed. Required versus available power. Influence of the height level. Influence of the weight. Optimization of the straight, horizontal flight. Force balance for the non-accelerating descent. Angle of descent and descent rate. Descent optimization. Gliding and descent. Landing approach. Non-accelerating climbing. Rate and angle of climbing. Climbing optimization.Instructors: Georgiou D.

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24ΑΜ21. Aeroacoustics and Air Vehicle Noise IFundamentals of aeroacoustics and application in the study of air vehicle noise propagation. Acoustic wave equation for planar, cylindrical and spherical waves. Sound propagation phenomena in the atmosphere : reflection by the ground, diffraction around solid obstacles, refraction from horizontal atmospheric layers, propagation of noise through the aircraft nacelle, atmospheric absorption and dispersion.Instructor: Menounou P.

24ΕΕ37. Compressible FlowFundamentals of thermodynamics. Fluid compressibility and the speed of sound. Isentropic flow in covergent/divergent ducts. Flow with wall friction inside a duct with constant cross-sectional area. Flow with heat transfer inside a duct with constant cross-sectional area. Normal shockwaves in convergent/divergent ducts. Oblique shockwaves. Shock-expansion theory - Prandtl-Meyer waves. Supersonic airfoils.Instructor: Kallinderis I.


24ΕΕ16. Computational Fluid DynamicsCategories of the differential equations. The finite difference method. Taylor's formula. Construction of finite differences. Discretization of second order derivatives. Explicit and implicit numerical schemes. Boundary conditions. Numerical errors, consistency - stability - convergence of the numerical discretizations. Description and solution of parabolic, elliptic and hyperbolic equations. Iterative methods for solving linear systems. Laplace's equation discretization. Numerical Solution of Ordinary Differential Equations. Programming of computational methods.Instructor: Kallinderis I.

24AM34: Special Topics in the Analysis of Aircraft StuctureStress and strain analysis of statically indeterminate multi-cell beams, basic concepts of fracture mechanics and their application in structural integrity. Certification and specifications related to structures. Analysis of connections and cutouts. Rings and frames. Buckling Problems of beams and thin –walled plates, local buckling phenomena and post-buckling behavior. Complex and unconventional aerospace structures. Riveted, bolted and adhesive joints of structural parts and components. Aeroelasticity, focusing on aircraft wings.Instructor: Lampeas

24MΕ32. Fatigue of Aeronautical StructruresAeronautical materials - Fundamental aspects of fatigue - Woehler curves - Fatigue mechanisms - Design concepts - Damage tolerance design - Fatigue fracture characteristics - Fatigue crack growth under constant amplitude loading - Effect of overloads & underloads on the fatigue crack growth behavior - Fatigue crack growth under variable and real loading conditions - Multi-site damage and ageing aircraft - Structural integrity - Environmental effects (corrosion, temperature) on the fatigue behavior of aeronautical materials - Fatigue of aircraft structuresInstructor: Pantelakis.

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24ΑΜ19. Flight ControlIntroduction to aircraft motions, dynamics and instruments. Stability, pitch, yaw and roll stability. Aircraft equations of motion, small disturbance theory. Stability derivatives. Aircraft longitudinal and lateral motion, state variables, linearized dynamics equations, flight quality. Aircraft response to inputs. Equations of motion in non-uniform atmosphere. Transfer functions of longitudinal and lateral dynamics. Sensors, control surfaces and servo-mechanisms. Design of automatic control systems based on root locus and Ziegler-Nichols technique. Steady state errors. Fundamental types of automatic control configurations. Pitch and roll automatic control. Systems for flight altitude and velocity automatic control. Systems for stability augmentation. Design of automatic control systems in state space.Instructors: Sakellariou I.

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24AM25. Finite Elements for Aeronautical and Aerospace Engineersi. Introduction to the course. Review of Linear Algebra. Review of discrete mechanical systems: basic principles, various forms of equilibrium equations and methods of solution.

ii. Presentation of the finite element method for the case of one-dimensional continuous elastic solids (the case of rods). Presentation of the fundamental equations for the solution of the problem and of variational forms of equations of equilibrium. Introduction to the concepts of local approximation of field variables, shape functions, and finite element. Methods of controlling the accuracy of local approximation and convergence. Discritization of stiffness and applied loads. Synthesis of resultant discrete system of equilibrium equations, properties and physical meaning. Calculations of strains and stresses.

iii. Analysis of truss structures. Two-dimensional truss elements, rotation of parent elements, assembly of discrete system of equations. Properties of the stiffness matrix. Application of boundary conditions.

iv. Analysis of two-dimensional continuum problems of elastic solids. Generalization of the FE method to plain strain problems. Variational forms of equations of equilibrium in two dimensions. Discretization in two dimensions. Common families of quadrilateral and triangular finite elements, and associated shape functions.

v. Isoparametric elements. Isoparametric transformation of parent elements to distorted finite element meshes in the physical domain. Application of numerical integration in the calculation of stiffness matrices and load vectors and its effect of the method accuracy and performance.

vi. Applications of the FE method in field problems of other disciplines. Presentation of finite elements for the analysis of two-dimensional heat transfer problems.Instructor: Saravanos.

24AM24. Aeroacoustics and Noise of Aerovehicles II

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Instructor: Menounou P.

24AM33. Dynamics for Aerospace Structuresi. Review of dynamic behavior of single degree-of-freedom systems with damping. Free vibration, forced harmonic vibration – frequency response function, Transient response.

ii. Equations of motion of continuous deformable solids and structures. Spatial Discretization in the context of the finite element method. Discrete equations of motion. Consistent and lumped mass matrices.

iii. Discrete natural dynamic systems with multiple degrees of freedom (MDOF). Free vibration, modal frequencies and shapes, physical meaning and properties. Methods of calculating eigenvalues and eigenvectors. Dynamic analysis in the modal domain. The mode superposition method. Methods of condensation. Forced harmonic response and frequency response functions.

iv. Discrete non-conservative dynamic MDOF systems with damping. Proportional and arbitrary structural damping. Effect on dynamic response and method of solution.

v. Transient structural response of MDOF discrete systems subject to arbitrary time loading. Prediction of transient response using direct time integration. Discretization in the time domain. Explicit and implicit methods of time integration and FE solvers.

vi. Introduction to aeroelasticity and dynamic Fluid-structure interactions.

vii. Simple elastic airfoil models. Coupled equations of motion. Aeroelastic stability. Flutter.

viii. The course is combined with 2 laboratory seminars and exercises which include programing of various dynamic analysis methods and application of commercial software.Instructor:Saravanos.

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24ΕΕ49. Aerospace Propulsion SystemsClassification, Definitions and Fundamentals, Nozzle Theory and Thermodynamic Relations, Heat transfer problems, Flight Performance, Chemical Rocket Propellant Performance Analysis, Liquid Propellant Rocket Engine Fundamentals, Liquid Propellants, Thrust Chambers, Combustion of Liquid Propellants, Turbopumps, Engine Design, Solid Propellant Rocket Fundamentals, Solid Propellants, Combustion of Solid Propellants, Solid Rocket Components and Motor Design, Hybrid Propellant Rockets, Electric Propulsion, Rocket Testing.Instructor: Perrakis K.

24ΑΜ17. Aircraft SystemsReview of the aircraft instruments and mechanisms. Temperature ytimming. Instrument sensors. Pitot-static tubes :positioning them on the aircraft and their network. Flight instruments.. Standard Atmosphere, height measuring sensors, manometers, Rate of climb and descent, compass. Gyroscopic instrumentation. Principles of the operation of a Gyroscope, free gyroscopes, earth bound gyroscope, gyroscopic platform, methods for refer the gyroscopes, gyroscopic compass, the horizon, electronic compass, flux gate, automatic adjustment of the gyroscopes, rate measuring gyroscopes, Instruments for the rate and turning co-ordination, inertial navigation instruments. Radio-navigation systems : ADF,RMI, VOR, ILS, BDHI. Automatic Pilot systems : Aircraft instabilities, control theory principles and stabilization, vertical and horizontal loops, flight director, ADI, HIS. Engine instrumentation: revolution counters, torque meters, turbine temperature sensors, fuel sensors, lubricating oil sensors. Pilot chamber. Student project : Initial design of the pilot chamber for a large aircraft chosen by the students and the relevant pitot-tube network.Instructors: Georgiou D., Post Doc

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