ANALYTICAL STUDY ON HYBRID BEHAVIOUR OF COLD FORMED …
Transcript of ANALYTICAL STUDY ON HYBRID BEHAVIOUR OF COLD FORMED …
ANALYTICAL STUDY ON HYBRID BEHAVIOUR OF
COLD FORMED AND HOT ROLLED SECTION AS A
COMPRESSION MEMBER
S. Gunaselvi1 S. Sivasankar2 R. Manivel3 M. Jeganathan4 P. Satheesh Kumar5 and
J. Ashok6 1Assistant Professor, Department of Civil Engineering, Valliammai Engineering College,
Chennai, 603203.Tamilnadu, India. 2Associate Professor, Department of Civil Engineering, CMR Technical Campus, Kandlakoya,
Medchal, Hyderabad, India. 3 Department of Civil Engineering, Valliammai Engineering College, Chennai,
603203.Tamilnadu, India. 4Associate Professor, Prime Nest College of Architecture and Planning, Siruganur,
Thiruchirappalli.
5. Department of Environmental and Herbal Science, Tamil University, Thanjavur. Tamilnadu,
India.
6. Research Scholar, School of Architecture, Periyar Maniyammai Institute of Science and
Technology, Thanjavur. Tamilnadu, India.
ABSTRACT
In growing technology of engineering each hot rolled and cold shaped steel has
gained its importance in the industry of structural engineering. Each warm rolled and
cold fashioned metal has its very own deserves and demerits. Based totally on the
conditions and loading, hot rolled and bloodless fashioned metallic sections are used
respectively. The primary risks of metal section is its tensile electricity which is less
in hot rolled metallic while in bloodless formed metal, it is more pricey. This paper
offers with the hybrid behavior of hot rolled and bloodless formed metallic battened
sections. The primary intention of this observe is to locate the compression conduct of
diverse returned to lower back spacing and longitudinal spacing of hybrid sections. In
this task, channel sections are used as cold fashioned metallic segment and battened
plates are used as hot rolled steel phase the motive of this paper is to boom the axial
load sporting capability of the hybrid member the analytical artwork are completed by
means of using ansys14.0 workbench software application.
Keywords: Ansys 14.0,Axial load, Cold Formed Steel, Compressive strength, Hot
Rolled Steel, Hybrid sections.
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1. INTRODUCTION
In latest tendencies of developing the metallic systems in India, use of hot rolled and
cold formed steel has been extensively used in the industries. Compression
participants are structural elements which might be pushed collectively or bring a
load; greater technically they are subjected simplest to axial compressive forces. This
is, the loads are applied at the longitudinal axis through the centroid of the pass phase,
and the weight over the go sectional gives the stress on the compressed member.
Cold shaped metallic sections are fabricated to their quire thickness even as its miles
beneath its re-crystallization temperature. This increases the steel energy via pressure
hardening. Warm rolled metallic sections are fabricated to the specified thickness
while it is past its re-crystallization temperature. It’s far manufactured without any
delays inside the system, and consequently the reheating of metal isn't required.
This paper deals with analytical work on hybrid behaviour of the compression
members. Hybrid concept deals with the combinational behaviour of both hot rolled
and cold formed steel. I have used build-up hybrid battened column with various back
to back spacing and longitudinal spacing. In this analytical work, six battened
columns of length 810 mm and channel sections of size 90 x 40 x 2 mm with various
spacing are used. Back to back spacing of channel sections are 75 mm, 100 mm,
125mm. Above Back to Back Channel sections having longitudinal spacing of
100mm, 200mm.The Battened plate size used for 75 mm ( 115 x 150 x 5 mm at end
and 115 x 100 x 5 mm at intermediate), 100 mm ( 140 x 150 x 5 mm at end and 140 x
100 x 5 at intermediate), 125 mm ( 165 x 150 x 5 mm at end and 165 x 100 x 5 mm).
The outcome revealed that the hybrid behaviour of the compression member
represents ultimate load carrying capacity of the section.
2. LITERATURE REVIEW
2.1 General
In this chapter, we could discuss about the behaviour of bacteria in concrete and
also about the beam column joints.
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2.2 Study on Literatures
Mohamed Dabaon, et al (2015) conducted Experimental investigation of built-
up cold-formed steel section battened columns .The built-up columns were pin-ended
and consisted of two cold-formed steel channels placed back-to-back at varied spacing of
intersection. The two channels were conneced using batten plates, with varying
longitudinal spacing. The cold-formed steel channel sections having a plate thickness of
2mm.The column strengths, load–axial shortening, load–lateral displacement and load–
axial strain relationships were measured in the tests. In addition, the failure modes and
deformed shapes at failure were observed in the tests. Two modes of failure were
observed in the tests for the built-up cold-formed steel section battened columns
investigated, which are flexural buckling (F) and local buckling(L). The column strengths
measured experimentally were compared against the design strengths calculated using
European Code for cold-formed steel columns.
Mina Mortazavi, et al, (2018) Studied on lateral behaviour of hybrid cold-
formed and hot-rolled steel wall systems: Experimental investigation. The seismic design
of light steel frames(LSF) can not only rely on the application of cold formed steel(CFS).
A hybrid solution is to replace some CFS chord studs with hot-rolled square hollow
section SHS, in order to achieve higher capacity. The proposed prefabricated hybrid panel
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here is formed of two individual panel: a hot-rolled panel made of square hollow
section(SHS) and a CFS panel made of top and bottom chords and studs.The specimens
were designed to accommodate the panelised system characteristics: each HWP is 3.6m
wide (2.4 m cold formed, and 1.2m hot-rolled frame) and 3m height. The hot-rolled
profile is made of rectangular hollow section (SHS89*89*3.5). The cold-formed studs are
WSL92-075-30 C sections, bottom chord is a 94-055-30 C channel and top chord is a 94-
075-100 C channel.To achieve that, preventing any significant local buckling in the CFS
parts, and providing adequate number of screw connections between the hot-rolled and
CFS section are of great importance .Both cold formed and hot rolled sections are
carrying equal loads but the connection are gets failed.
A.H. Salem, et al, (2015) Worked on Strength of cold formed battened columns
subjected to eccentric axial compressive force. This paper represents the strength of a
battened beam-column composed of four slender cold formed angles is mainly governed
by the local buckling of its elements as well as the overall buckling of the column. The
local buckling mode is mainly affected by local slenderness ratio of one angle (between
batten plates). Overall buckling mode is mainly affected by overall member slenderness
ratio as well as angle legs width to thickness ratio. Members' failure modes occur by local
buckling and yielding at short lengths, and by local flexural buckling at intermediate and
flexural at long lengths. In the present study, the behavior of bi-axially loaded battened
beam-columns composed of four equal cold formed slender angles is investigated. A
nonlinear finite element model was developed to study the effect of the aforementioned
factors on the ultimate capacity of members.Geometrical and material nonlinearities were
considered in the model. A parametric study was performed on a group of battened beam-
columns with variable angle legs having different outstanding leg width–thickness ratios,
angle local slenderness ratios, and column overall slenderness ratios. The axial–bending
interaction curves are presented for short, medium and long beam-columns having two
different square cross sections. These interaction curves were compared with different
code rules. These design rules have been shown to be reliable using reliability
analysis.The residual stresses have small effect for uni-axially and bi-axially loaded
members compared with axially loaded one.Results reflect that the maximum capacity of
column cross section occurs when the columns are axially loaded. In addition, the local
buckling of angle outstanding legs is very clear for short and medium uni-axially as well
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as bi-axially loaded columns having angle slenderness ratios, λz, equal to the overall
column slenderness ratios, λc. However, for long columns, failure is governed by the
overall buckling failure mode. Generally, for uni-axially loaded members the axial–
bending interaction curves are almost linear.
Long-yuan Li, et al, (2014) Studied on buckling of axially loaded castellated
steel. This projects deals on the majority of the existing literature on castellated members
is focused on beams. Very little work has been done on the stability of castellated
columns although they have been increasingly used in buildings in recent years. This
paper presents a new analytical solution for calculating the critical buckling load of
simply supported castellated columns when they buckle about the major axis. This
analytical solution takes into account the influence of web shear deformations on the
buckling of castellated columns and is derived using the stationary principle of potential
energy. The formula derived for calculating the critical buckling load is demonstrated for
a wide range of section dimensions using the data obtained from finite element analyses
published by others. It was found that the influence of web shear deformations on the
critical buckling loads of castellated columns increased with the cross-sectional area of a
tee section and the depth of web opening, but decreased with the length and the web
thickness of the column. It is shown that the inclusion of web shear deformations
significantly reduces the buckling resistance of castellated columns. Neglecting the web
shear deformations could over estimate the critical buckling load by up to 25%, even if a
reduced second moment of area is used.The inclusion of web shear deformations
significantly reduces the buckling resistance of castellated columns. Neglecting the web
shear deformations could overestimate the critical buckling load by up to 25%, even if a
reduced second moment of area is used. The influence of web shear deformations on the
critical buckling loads of castellated columns increases with the cross-sectional area of a
tee section and the depth of web opening, but decreases with the length and the web
thickness of the column. The analytical solution agrees well with the finite element
solutions.
Jian-kang Chen and Long-yuan Li (2013) Performed on elastic axially
compressed buckling of battened columns. This paper presents analytical solution for the
linear elastic buckling analysis of simply supported battened columns subjected to axial
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compressed loading. The critical buckling load is derived by using the classical energy
method Unlike most of existing work, the present approach considers not only the shear
effect but also the discrete effect of battens on the global buckling behaviour of the
columns. The present analytical solution is validated using the data obtained from the
finite element analysis.
The results show that the number of battens has significant influence on the
critical buckling load of battened columns, particularly when the relative rigidity of the
batten to the main member is small. It is shown that the critical buckling load increases
with the number of battens, the combined bending and shear rigidity of battens, but
decreases with the increased membrane stiffness of the two main members, and the
increased distance between the centroids of the two main members.
The main assumptions used in the analysis are similar to those used in the
buckling analysis of sandwich columns. The present analytical results are in excellent
agreement with those obtained from the finite element analysis, which demon- strates the
appropriateness of the proposed approach. The inclusion of shear effect in the buckling
analysis of battened columns is very important. The two extreme cases corresponding to
zero and infinite combined shear and bending rigidity of battens provide the lower and
upper bounds of the critical buckling load of the battened column.
The shear effect increases with the cross-sectional area and distance of the
centroids of the two main members, but decreases with the increased combined bending
and shear rigidity or the increased column length. The discrete distribution of battens in
battened columns can significantly reduce the critical buckling loads of battened columns.
The discretization of battens can also amplify the influence of shear deformations on the
critical buckling load of battened columns.
2.3 Inference in Literature Survey
• Increase in the spacing of the back-to-back channel on built-up columns increases
the strength.
• Increase in the local buckling length(Lz) on built-up column decreases the
strength
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• To achieve that, preventing any significant local buckling in the CFS parts and
providing adequate number of screw connections between the hot-rolled and CFS
section are of great importance.
• Both cold formed and hot rolled sections are carrying equal loads but the
connection are gets failed.
3. OBJECTIVES
• To determine the ultimate strength of the column, failure modes and deformed
shape at failure.
• To determine the load–displacement of the compression member analytically
using ansys software.
4. SPECIFICATION OF MATERIALS
• 4.1 Channel section
• Specimen sizes:
• 90(h)*50(b)*2(t) mm as per (IS: 811-1987 Pg No 14)
• Span length: 810 mm (short column)
• Minor axis length (Lz) = 100 mm and 200mm
• Back to back channel column with spacing are 75mm, 100 mm and 125mm
• 4.2 Battened plate dimension
• For 75mm spacing the dimension are 115 x 150 x 5mm at end and 115 x 100 x
5mm at intermediate.
• For 100mm spacing the dimension are 140 x 150 x 5mm at end and 140 x 100 x
5mm at intermediate.
• For 125mm spacing the dimension are 165 x 150 x 5mm at end and 165 x 100 x
5mm at intermediate.
• Totally six numbers of columns are used.
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5. SECTIONAL VIEW OF COLUMN
Fig 5.1 75 mm B-B spacing and 100 mm minor axis length
Fig 5.2 100 mm B-B spacing and 100 mm minor axis length
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Fig 5.3 125 mm B-B spacing and 100 mm minor axis length
Fig 5.4 75 mm B-B spacing and 200 mm minor axis length
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Fig 5.5 100 mm B-B spacing and 200 mm minor axis length
Fig 5.6 125 mm B-B spacing and 200 mm minor axis length
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6. SOFTWARE ANALYSIS
For 75 mm B-B spacing and 100 mm minor axis length, 1.42 mm of deformation
has been obtained from the software analysis. Local buckling failure has been observed
near the free end.
Fig 6.1Total deformation in 75 mm B-B spacing and 100 mm minor axis length
For 100 mm B-B spacing and 100 mm minor axis length, 1.58 mm of deformation
has been obtained from the software analysis. Local buckling failure has been observed
near the free end.
Fig 6.2 Total deformation in 100 mm B-B spacing and 100mm minor axis length
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For 125 mm B-B spacing and 100 mm minor axis length, 1.75 mm of deformation
has been obtained from the software analysis. Local buckling failure has been observed
near the free end.
Fig 6.3Total deformation in 125mm B-B spacing and 100mm minor axis length
For 75 mm B-B spacing and 200 mm minor axis length, 1.48 mm of deformation
has been obtained from the software analysis. Local buckling failure has been observed
near the free end.
Fig 6.4Total deformation in 75mm B-B spacing and 200mm minor axis length
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For 100 mm B-B spacing and 200 mm minor axis length,1.56 mm of deformation
has been obtained from the software analysis. Local buckling failure has been observed
near the free end.
Fig 6.5 Total deformation in 100 mm B-B spacing and 200 mm minor axis length
For 125 mm B-B spacing and 200 mm minor axis length, 1.69 mm of deformation
has been obtained from the software analysis. Local buckling failure has been observed
near the free end.
Fig 6.6 Total deformation in 100 mm B-B spacing and 200 mm minor axis length
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Table 6.1Deformation details
Back to back channel
spacing in mm
Minor axis length in mm
Total Deformations in mm
75 100 1.42
100 100 1.58
125 100 1.75
75 200 1.48
100 200 1.56
125 200 1.69
7. RESULT AND DISCUSSION
Hybrid battened column is analysed by using ANSYS work bench software. The
dimension of the channel section is 50 x 90 x 2 mm the depth of the column is 810
mm. The column is loaded axially with 250KN. Back to back channel spacing is 75 mm,
100 mm and 125 mm with minor axis length of 100 mm and 200 mm. The deformation of
back to back channel of spacing 75 mm, 100 mm and 125 mm with minor axis length of
100 mm is 1.42 mm, 1.58 mm and 1.72 mm respectively as shown in fig 5.6, fig 5.7, and
fig 5.8. The deformation of back to back channel of spacing 75 mm, 100 mm and 125 mm
with minor axis length of 200mm is 1.48 mm, 1.56 mm and 1.69 mm respectively as
shown in fig 5.9, fig 5.10, fig 5.11).
When comparing the back to back channel of spacing 75 mm with minor axis
length of 100 mm and 200 mm, the minimum deflection obtained in length of 100 mm
axis length is 1.42 mm as shown in fig 5.6 and fig 5.9.
When comparing the back to back channel of spacing of 100 mm and 200 mm
with minor axis length of 100 mm and 200 mm, the minimum deflection obtained in
length of 200 mm axis length respectively as shown in fig 5.7, fig 5.8, fig 5.10, fig 5.11.
The column with shorter minor axis length will carry more strength and shows
minimum deflection respectively.
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8. CONCLUSION
The study is to compare various Battened columns with different spacing and
minor axis length. In this phase, various literatures are collected to get an idea about the
deformation in the battened column. These types of columns are mostly used in railways
and industries. Analytically, these types of column have different failure pattern and
buckling on axial loading. When the spacing of back to back channel is decreased the
column exhibits more stability, strength and less deformation. Hence these battened
columns are more economical.
9. ACKNOWLEDGEMENT
The inception and the rudimentary concepts and ideas of project are ascribable to my
guideDr.S.GUNA SELVI,M.E., Ph.D., Assistant Professor, Department of Civil
Engineering, without whose invaluable guidance, patient and encouragement, anything
would have materialized. I owe my gratitude to her
10. REFERENCE
[1] Mohamed Dabaon, EhabEllobody, KhaledRamzy, (2015), ‘Experimental
investigation of built-up cold-formed steel section battened columns’ Journal on
Thin-Walled Structures, Vol. 92, pp.137–145.
[2] Mina Mortazavi, PezhmanSharafi, Hamid Ronagh, BijanSamali, KamyarKildashti
(2018), ‘Lateral behaviour of hybrid cold-formed and hot-rolled steel wall systems:
Experimental investigation’ Journal of Constructional Steel Research, Vol.147,
pp.422–432
[3] El Aghoury M.A., Salem A.H., Hanna M.T., Amoush E.A. (2015), ‘Strength of cold
formed battened column subjected to eccentric axial compressive force’ Journal of
Constructional Steel Research, Vol. 113, pp.58–70.
[4] Wei-bin Yuan, Boksun Kim, Long-yuan Li, (2014), ‘Buckling of axially loaded
castellated steel columns’ Journal of Constructional Steel Research, Vol. 92, pp.40–
45.
[5] Jian-kang Chen and Long-yuan Li (2013), ‘Elastic axially compressedbuckling of
battened columns’ International Journal of Mechanical Sciences, Vol. 77, pp.1–7.
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