Retrofit of Concrete Moment Frames with Masonry Infill in ...

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Retrofit of Concrete Moment Frames with Masonry Infill in High Seismic Zones Pembo, Philippines A Senior Project presented to the Faculty of the Architectural Engineering Department California Polytechnic State University, San Luis Obispo In Partial Fulfillment of the Requirements for the Degree Bachelor of Science by Patricia Pope Madeleine Rasmussen Zorana Tat June 2019 © 2019 Patricia Pope, Madeleine Rasmussen, Zorana Tat

Transcript of Retrofit of Concrete Moment Frames with Masonry Infill in ...

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Retrofit of Concrete Moment Frames with Masonry Infill in High Seismic Zones

Pembo, Philippines

A Senior Project presented to the Faculty of the Architectural Engineering Department California Polytechnic State University, San Luis Obispo

In Partial Fulfillment of the Requirements for the Degree

Bachelor of Science

by

Patricia Pope

Madeleine Rasmussen

Zorana Tat

June 2019

© 2019 Patricia Pope, Madeleine Rasmussen, Zorana Tat

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TABLE OF CONTENTS  

COVER

TABLE OF CONTENTS

ABET REQUIREMENTS ........................................................................................................ 1-5

GENERAL NOTES .................................................................................................................... 6

STRUCTURAL MATERIALS ..................................................................................................... 7

KEY PLANS AND ELEVATIONS ............................................................................................ K1

TYPICAL MEMBER SIZES ............................................................................................... C1-C2

UNIT LOAD TAKEOFF ........................................................................................................... C3

SEISMIC COEFFICIENTS ................................................................................................. L1-L6

LOADING DEMANDS ............................................................................................................. L7

STORY FORCES .................................................................................................................... L8

STORY DRIFT ................................................................................................................. L9-L10

OUT OF PLANE ANALYSIS .......................................................................................... L11-L14

 

APPENDIX

RISA OUTPUT ........................................................................................................................ A1

SP COLUMN OUTPUT ................................................................................................... A2-A13

SEISMIC EVALUATION CHECKLIST ................................................................................... A14

 

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PROJECT DESCRIPTION AND INTENT  

Global Considerations

Seismic events happen all throughout the world and each country has a slightly different way of handling the design of structures subjected to seismic forces. The goal of this project is to provide citizens of the Philippines with an effective way to retrofit their potentially unsafe buildings in the event of an earthquake. However, this retrofit manual will be able to help globally in other third world countries that have similar building techniques. In order to achieve this type of solution, we had to come up with options that took into account the lack of access to tools, materials, and skilled construction.

Social Considerations

When beginning to address the impact of our solution, it was important to consider the means of a typical family in the Philippines in order to complete the project outlined herein. In many third world countries, including the Philippines, governing bodies have adopted some form of a building code intended to be used when designing and constructing a building. In practice, however, the governing bodies do not regulate or enforce this building code, resulting in poor design and construction practices. This in turn, results in poorly built structures.

The type of masonry infilled structures addressed in this report can fail in many ways, but the deadliest is when failure occurs within the CMU infill wall. Large seismic events can cause the walls to crack diagonally in shear, as well as cause out of plane failure. Out of plane failure is characterized by the CMU infill falling out from the concrete moment frame.

When out of plane failure occurs, there are many consequences that can occur. Firstly, out-of-plane failure can be detrimental due to its ability to cause fatalities. During a seismic event, the masonry can fall out from the wall, possibly landing on people inside the building or in the spaces around the building below. This can potentially result in a massive loss of life within the area. Secondly, when masonry falls out of plane there can be significant damages to any vehicles or personal property of the occupants when wall debris falls to the streets below. Most importantly, walls falling inhibits the ability of rescue vehicles to reach affected areas after an earthquake. When this failure occurs, a lot of time and money must be spent to clean up and bulldoze the fallen debris. Due major hazards of the results of out of plane failure, it should be avoided in any case.

Cultural Considerations

Poorly built structures in third world countries are constructed partly due to the lack of financial means to hire an engineer and construct a safe building. This lack of

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means is demonstrated by how residential construction is expanded. In the United States, when a family is growing, the existing culture is to buy a new home, or to buy new land to expand a home, or to build a new house. In the Philippines, due to extremely high prices for land, it is typical for families to build a new story on top of their currently existing home. In combination with the lack of engineering and specialty in seismic design, this method of expansion can have catastrophic results in the event of a large earthquake.

Environmental Considerations

When masonry infilled structures fail in shear or out of plane, they must be entirely replaced. Because these failure types are very common, when an earthquake hits this area, many buildings will need to have major replacements. The buildings would fail and produce significant amounts of debris which would overflow the landfills. Replacing an entire building (or many buildings) can have a large impact on the environment due to the need for new materials to be mass manufactured and transported to the site. The manufacturing process releases dangerous air emissions, releases wastewater contaminants, and drains the earth’s resources. The retrofit idea proposed in this manual would significantly lessen the amount of materials required to make a building safe during an earthquake, thus reducing the need for buildings to be completely rebuilt or replaced.

Economic Considerations

Special considerations were taken in order to provide a low-cost solution that would be accessible to as many people as possible.

When approaching a solution to the problem at hand, we maintained a focus on engineering retrofit ideas that are feasible for the Philippine people and the economic climate they face. Typical construction in the United States employs the use of specialized products like Simpson Strong Tie connections and expensive/specialized building methods which are not available in the Philippines. (i.e. use of cranes, welding, etc.). These building methods require high levels of skilled labor to construct which is expensive, this results in average people building their own homes to save money. This is directly contrasted with the level of specialized labor and products available for sale within the local economy in the Philippines. Because of this lack of specialized products and labor, the buildings in the Philippines are very simple. This created the challenge of engineering a retrofit solution that Philippine people in the field would be able to accomplish. In creating a retrofit idea, we always came back to the idea of creating a solution that is simple enough for village contractors to implement themselves. By creating a simple solution that is easy to understand and implement, there can be many opportunities for buildings to get retrofitted without the use of skilled labor. In doing this, local contractors can complete the retrofit themselves using local materials and our manual provided to them.

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Team Evaluations

By Tricia Pope:

Maddie:

Easy to work with and got tasks done on time. Maddie became an expert on the building systems and created construction documents quickly and easily. She was not able to attend all of our group meetings but always made sure to keep up with the decisions/work assigned at meetings.

Zorana:

Extremely passionate and enthusiastic about the project. She worked to come up with solutions throughout the entire length of the project and was constantly updating and enhancing the project as we went. Zorana worked on the small details and inner workings of the project tirelessly while also keeping in mind the broader concerns of social/cultural/economic/etc.

By Madeleine Rasmussen:

Tricia:

Laid back and easy to work with. Had valuable input throughout project and was instrumental to formatting and coding excel sheets used to calculate values. Attended group meetings and was productive in working throughout them. Maybe could speak up more so we can hear all the great things she has to bring to the table.

Zorana:

Was very enthusiastic about the project which made working with her fun. Took initiative en which is appreciated but sometimes needs to delegate and trust others a bit better wh

completing various project tasks. Made models for presentation and attended group meetings. Had a large role in final retrofit solution idea/and calculations associated

By Zorana Tat:

Tricia:

Tricia contributed by formatting the excel spreadsheets for the calculations. Tricia was able to demonstrate a firm understanding of the initial calculations such as load combinations, unit load take off, and load flow.

Maddie:

Maddie completed the AutoCAD drawings of the details. Maddie demonstrated a firm understanding of construction. 

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What did you learn on your own while working on the project?

Tricia Pope:

What I found most valuable throughout this project was how to take the mindset of an engineer with the limitations of materials/labor/etc. in a different country. I learned a lot about how other parts of the world approach engineering and building safety by going through the building codes and design examples from the Philippines and Nepal.

Madeleine Rasmussen:

Throughout this project I learned just how fortunate we are in the United States to have a building code that is adapted nationwide and is strictly enforced. I have grown a new appreciation for these entities that make sure our structures are safe and enforce building codes. In completing this project I have come to respect and understand what building officials and inspectors do and why we need them as a society. This project taught me how to think outside the box and take a specific problem and come up with a solution that is applicable using various skills. In researching masonry retrofits I gained an expanded knowledge for the behavior of this material and the buildings that they make up. Lastly, I learned about the cultural needs for different building economies and how to consider them when engineering.

Zorana Tat:

I learned how to think with a retrofit mindset as well as work around existing cultural building techniques. An easy “retrofit” idea would be to remove the inadequate existing structure and build a new one, however this project showed me how to build around existing structures as well as how avoid being invasive to the existing tenants.  

In addition, I learned how to adjust to different cultural building materials and techniques. A third world country such as the Philippines has a very different building culture from the United States. The United States has access to many different types of materials and specialized skill sets. The United States also has strict regulations on building permits as well as ensuring a licensed professional is working on the building. The Philippines has engineers and builders with the skillset to build, however those people are expensive and there is no government regulation on the building code. This results in average people building when and how they want. 

   

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What methodology did you use to learn on your own?

Tricia Pope:

The main approach I took to learning on my own was spending a lot of time reading various resources. To learn about the building system we worked with, I read the chapter of the masonry code pertaining to participating vs. non-participating masonry infill. Additionally, I spent time working to understand the foreign building codes by reading and comparing the design practices to those I know from the United States.

Madeleine Rasmussen:

Utilizing our resources and studying previous explorations where CMU walls occur were both crucial to learning tools throughout this project. Curiosity was a huge part of being able to learn on my own. By having a desire to delve deeper into the information I came across, I was able to understand the “WHY” in various engineering designs.

Zorana Tat:

To learn on my own I utilized the skillset of the faculty on campus and the existing retrofit ideas on the Build change website. For example, I received notes on how to design a concrete moment frame from the Civil Engineering 552 Advanced Concrete Design class taught by Professor Chadwell. I also gained knowledge by speaking to my advisor Professor James Mwangi who had firsthand experience in the Philippines. 

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GENERAL NOTES

NOTES:

(1) TYPICAL MEMBER SIZES DETERMINED BASED ON NEPAL NATIONAL BUILDINGCODE (NBC 205: 1994)

(2) MEMBER SIZES WERE CONVERTED FROM SI UNITS TO ENGLISH UNITS TO CARRYOUT CALUCLATIONS

(3) DETERMINATION OF SEISMIC COEFFICIENTS BASED ON NATIONAL STRUCTURALCODE OF THE PHILIPPINES: VOLUME 1, SIXTH EDITION, FOURTH PRINTING, 2013(NSCP)

(4) ANALYSIS BASED ON 2 STORY BUILDING. ROOF LEVEL REFERRED TO AS STORY II

ABBREVIATIONS:

LFRS - LATERAL FORCE RESISTING SYSTEM

REINF - REINFORCEMENT

TYP. - TYPICAL

(N) - NEW

(E) - EXISTING

CONC. - CONCRETE

CMU - CONCRETE MASONRY UNIT

UNO - UNLESS NOTED OTHERWISE

O.C. - ON CENTER

EMBED. - EMBEDMENT

EA. - EACH

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STRUCTURAL MATERIALS

MATERIAL SPECIFICATIONS: Typical unless noted otherwise in calculations.

MASONRY:

3-Cell Blocks, 15 cm X 20 cm X 40 cm

Typical Masonry Grouted with Density 22 (kN/m^3)

CONCRETE:

Slab on grade: f’c = 4000 psi

Concrete Overlay: f’c = 4000 psi

Concrete Framing: f’c = 4000 psi

REINFORCING STEEL:

4T16, T08, & T06

Fe415 STEEL BARS.

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SI UNITS

C3

DEAD LOAD UNIT WEIGHTS Component Density (kN/m^3) Weight (kPa) Reinforced Concrete, Stone 23.6 -CMU, Normal Weight 21.2 -Masonry Grout 22 -Plaster (1" both sides) - 0.48 Cement Tile - 0.77

UNIFORM LIVE LOAD Residential Basic Floor Area 1.9 kPa

Component Density (pcf) Weight (psf) Reinforced Concrete, Stone 151.59 -CMU, Normal Weight 136.17 -Masonry Grout 141.31 -Average Block/Grout Weight 138.74 - *Assuming CMU are fully grouted Plaster (1" both sides) - 10.03 Cement Tile - 16.08

ITEM THICKNESS (ft) AREA (ft^2) APPLIED LOAD (lbs) SLAB 0.33 581 28907 CEMENT TILE - 581 9348 RC COLUMN (x4) 4.593178333 2.180 6071 MASONRY WALL (North/South) 4.593178333 8.938 5695 MASONRY WALL (East/West) 4.593178333 13.781 8782 PLASTER (1"EA. SIDE, North/South) - 90.417 906 PLASTER (1"EA. SIDE, East/West) - 135.625 1360 NORTH-SOUTH EAST-WEST

Level Load: 61069 54467 50927

WTOTAL (lbs) 148212

UNIT DEAD LOAD TAKEOFF STORY II

DEAD LOAD UNIT WEIGHTS

ITEM THICKNESS (ft) AREA (ft^2) APPLIED LOAD (lbs) SLAB 0.33 581 28907 CEMENT TILE - 581 9348 RC COLUMN (x4) 9.842525 2.180 13008 MASONRY WALL (North/South) 9.842525 8.938 12205 MASONRY WALL (East/West) 9.842525 13.781 18819 PLASTER (1"EA. SIDE, North/South) - 193.751 1942 PLASTER (1"EA. SIDE, East/West) - 290.626 2914 NORTH-SOUTH EAST-WEST

Level Load: 87143 72996 65410

VN/S (lbs) 57686

VE/W (lbs) 52651

Residential Basic Floor Area 39.7 psf UNIFORM LIVE LOAD

STORY I

BASE SHEAR

ENGLISH UNITS

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L2

SEISMIC COEFFICIENTS NOTES: (1) COEFFICIENTS DETERMINED USING NSCP C101-10

DETERMINATION OF SEISMIC BASE SHEAR COEFFICIENTS NOTES COEF. VALUE NSCP C101-10 SHORT PERIOD RESPONSE VALUE AT (T=0.2s) SDS = 1.32 Figure 208-3

SEISMIC IMPORTANCE FACTOR IV, "STANDARD OCCUPANCY" I = 1 Table 208-1 SEISMIC SOURCE TYPE: "A" M = M>0.7 Table 208-4 DISTANCE TO SEISMIC FORCE < 5 km Na = 1.2 Table 208-5

DISTANCE TO SEISMIC FORCE < 5 km Nv = 1.6 Table 208-6

SEISMIC ZONE Z = 0.4 Figure 208-1 SEISMIC COEFFICIENT 0.44Na Ca = 0.528 Table 208-7

SEISMIC COEFFICIENT 0.64Nv Cv = 1.024 Table 208-8

EARTHQUAKE RESISTING SYSTEM (ORDINARY REINF. CONC. MOMENT FRAME) R = 3.5 Table 208-11A

DESIGN BASE SHEAR COEFFICIENT, V = (3Ca/R)*W (3Ca/R)= 0.452571429 208-5

DETERMINATION OF STRUCTURAL PERIOD NOTES COEF. VALUE NSCP C101-10 REINF. CONC. MOMENT FRAME Ct = 0.0731 208-12

hn (m) hn(I) 3.2

hn(II) 6

(3/4) CALCULATE STRUCTRUAL PERIOD, T = Cthn T(I) = 0.174895993

T(II) = 0.280240446

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3 0

0 -

--

8481

6 0

3) 1

.2D

+ 1

.6(L

r or

S o

r R

) +

(L

or 0

.5W

) 73

283

0 36

905

0 0

0 -

-11

0188

0

4) 1

.2D

+ 1

.0W

+ L

+ 0

.5(L

r or

S o

r R

) 73

283

0 11

533

0 0

0 -

-84

816

0

5) 0

.9D

+ 1

.0W

54

962

--

--

0 -

-54

962

0 6)

1.2

D +

Ev

+ E

h +

L +

0.2

S

7328

3 0

-0

--

1612

2.2

2186

6.6

7328

3 37

989

7) 0

.9D

- E

v +

Eh

5496

2 -

--

--

1612

2.2

2186

6.6

5496

2 57

44

GO

VE

RN

ING

LO

AD

CO

MB

INA

TIO

N -

GR

AV

ITY

S

TO

RY

II, L

INE

1

3) 1

.2D

+ 1

.6(L

r or

S o

r R

) +

(L

or 0

.5W

) 11

0188

GO

VE

RN

ING

LO

AD

CO

MB

INA

TIO

N -

SE

ISM

IC

GR

AV

ITY

LA

TE

RA

L S

TO

RY

II, L

INE

1

6) 1

.2D

+ E

v +

Eh

+ L

+ 0

.2S

73

283

3798

9

NO

RT

H-S

OU

TH

ST

OR

Y I

(FLO

OR

) S

TO

RY

I, L

INE

1

Eh =

15

629.

4 lb

s

Ev =

39

127.

9 lb

s

D=

14

8212

lbs

Tot

al

Load

Com

bina

tion

D

L L r

S

R

W

E

v E

h G

RA

VIT

Y L

AT

ER

AL

1) 1

.4D

20

7496

--

--

--

-20

7496

0

2) 1

.2D

+ 1

.6L

+ 0

.5(L

r or

S o

r R

) 17

7854

36

905

0 0

0 -

--

8481

6 0

3) 1

.2D

+ 1

.6(L

r or

S o

r R

) +

(L

or 0

.5W

) 17

7854

23

065

0 0

0 0

--

2009

19

0

4) 1

.2D

+ 1

.0W

+ L

+ 0

.5(L

r or

S o

r R

) 17

7854

23

065

0 0

0 0

--

2009

19

0

5) 0

.9D

+ 1

.0W

13

3391

--

--

0 -

-13

3391

0

6) 1

.2D

+ E

v +

Eh

+ L

+ 0

.2S

17

7854

23

065

-0

--

3912

7.9

1562

9.4

2009

19

5475

7

7) 0

.9D

- E

v +

Eh

1333

91 -

--

--

3912

7.9

1562

9.4

1333

91

-234

99

GO

VE

RN

ING

LO

AD

CO

MB

INA

TIO

N -

GR

AV

ITY

S

TO

RY

II, L

INE

1

1) 1

.4D

20

7496

GO

VE

RN

ING

LO

AD

CO

MB

INA

TIO

N -

SE

ISM

IC

GR

AV

ITY

LA

TE

RA

L S

TO

RY

II, L

INE

1

6) 1

.2D

+ E

v +

Eh

+ L

+ 0

.2S

20

0919

54

757

L5

Page 20: Retrofit of Concrete Moment Frames with Masonry Infill in ...

L6E

AS

T-W

ES

T S

TO

RY

II (

RO

OF

) S

TO

RY

II, L

INE

1

Eh =

20

310.

4 lb

s

Ev =

16

122.

2 lb

s

D=

61

069

lbs

Tot

al

Load

Com

bina

tion

D

L L r

S

R

W

E

v E

h G

RA

VIT

Y L

AT

ER

AL

1) 1

.4D

85

497

--

--

--

-85

497

0 2)

1.2

D +

1.6

L +

0.5

(Lr o

r S

or

R)

7328

3 0

1153

3 0

0 -

--

8481

6 0

3) 1

.2D

+ 1

.6(L

r or

S o

r R

) +

(L

or 0

.5W

) 73

283

0 36

905

0 0

0 -

-11

0188

0

4) 1

.2D

+ 1

.0W

+ L

+ 0

.5(L

r or

S o

r R

) 73

283

0 11

533

0 0

0 -

-84

816

0

5) 0

.9D

+ 1

.0W

54

962

--

--

0 -

-54

962

0 6)

1.2

D +

Ev

+ E

h +

L +

0.2

S

7328

3 0

-0

--

1612

2.2

2031

0.4

7328

3 36

433

7) 0

.9D

- E

v +

Eh

5496

2 -

--

--

1612

2.2

2031

0.4

5496

2 41

88

GO

VE

RN

ING

LO

AD

CO

MB

INA

TIO

N -

GR

AV

ITY

S

TO

RY

II, L

INE

1

3) 1

.2D

+ 1

.6(L

r or

S o

r R

) +

(L

or 0

.5W

) 11

0188

GO

VE

RN

ING

LO

AD

CO

MB

INA

TIO

N -

SE

ISM

IC

GR

AV

ITY

LA

TE

RA

L S

TO

RY

II, L

INE

1

6) 1

.2D

+ E

v +

Eh

+ L

+ 0

.2S

73

283

3643

3

EA

ST

-WE

ST

ST

OR

Y I

(FLO

OR

) S

TO

RY

I, L

INE

1

Eh =

13

912.

7 lb

s

Ev =

39

127.

9 lb

s

D=

14

8212

lbs

Tot

al

Load

Com

bina

tion

D

L L r

S

R

W

E

v E

h G

RA

VIT

Y L

AT

ER

AL

1) 1

.4D

20

7496

--

--

--

-20

7496

0

2) 1

.2D

+ 1

.6L

+ 0

.5(L

r or

S o

r R

) 17

7854

36

905

0 0

0 -

--

8481

6 0

3) 1

.2D

+ 1

.6(L

r or

S o

r R

) +

(L

or 0

.5W

) 17

7854

23

065

0 0

0 0

--

2009

19

0

4) 1

.2D

+ 1

.0W

+ L

+ 0

.5(L

r or

S o

r R

) 17

7854

23

065

0 0

0 0

--

2009

19

0

5) 0

.9D

+ 1

.0W

13

3391

--

--

0 -

-13

3391

0

6) 1

.2D

+ E

v +

Eh

+ L

+ 0

.2S

17

7854

23

065

-0

--

3912

7.9

1391

2.7

2009

19

5304

1

7) 0

.9D

- E

v +

Eh

1333

91 -

--

--

3912

7.9

1391

2.7

1333

91

-252

15

GO

VE

RN

ING

LO

AD

CO

MB

INA

TIO

N -

GR

AV

ITY

S

TO

RY

II, L

INE

1

1) 1

.4D

20

7496

GO

VE

RN

ING

LO

AD

CO

MB

INA

TIO

N -

SE

ISM

IC

GR

AV

ITY

LA

TE

RA

L S

TO

RY

II, L

INE

1

6) 1

.2D

+ E

v +

Eh

+ L

+ 0

.2S

20

0919

53

041

Page 21: Retrofit of Concrete Moment Frames with Masonry Infill in ...

DE

TE

RM

INA

TIO

N O

F D

EM

AN

D D

UE

TO

LA

TE

RA

L LO

AD

S O

N C

OLU

MN

S

NO

RT

H-S

OU

TH

LA

TE

RA

L G

RA

VIT

Y

ST

OR

Y (

x)

Fx

(lbs)

(lb

s)

Px

Leng

th (

ft)

w (

plf)

II 37

989

7328

3 20

37

22.7

7 I

5475

7 20

0919

20

10

206.

7

EA

ST

-WE

ST

LA

TE

RA

L G

RA

VIT

Y

ST

OR

Y (

x)

Fx

(lbs)

(lb

s)

Px

Leng

th (

ft)

w (

plf)

II 36

433

7328

3 30

24

81.8

5 I

5304

1 20

0919

30

68

04.4

7

L7

Page 22: Retrofit of Concrete Moment Frames with Masonry Infill in ...

L8

STORY FORCES / DIAPHRAGM FORCES

DETERMINE BUILDING WEIGHT IN EACH DIRECTION NORTH-SOUTH

Story W NS

II 54467 I 72996 Σwx 127463

EASTStory

-WEST W EW

II 50927 I 65410 Σwx 116337

NORTH-SOUTH VN/S (lbs) 57686 DETERMINATION OF STORY FORCES

STORY (x) hx (ft) k k hx Wx (lbs) k) Wx(hx Cvx Fx (lbs) Fx/Wx

II 19.69 1 19.69 54467 1072190 0.583171882 33641 0.6176 I 10.50 1 10.50 72996 766359 0.416828118 24045 0.3294

k Σwxhx 1838548 ΣFx 57686

FORMULAS:

Fx = CvxV

Cvx = wx(hxk)/Σwx(hx

k)

EAST-WEST VE/W (lbs) 52651

STORY (x) hx (ft) k k hx Wx (lbs) k) Wx(hx Cvx Fx (lbs) Fx/Wx

II 19.69 1 19.69 50927 1002506 0.593470555 31247 0.6136 I 10.50 1 10.50 65410 686720 0.406529445 21404 0.3272

k Σwxhx 1689226 ΣFx 52651

NORTH-SOUTH DETERMINATION OF DIAPHRAGM FORCES

STORY (x) Fi (lbs) Wx (lbs) Fpx (lbs) Fpx max (lbs) Fpx min (lbs) Design Fpx (lbs)

II 33641 54467 24650.30 28759 14379 24650 I 24045 72996 33035.73 38542 19271 33036

Σ= 57686 127463

COEFFICIENTS

SDS 1.32 I 1

EAST-WEST STORY (x) Fi (lbs) Wx (lbs) Fpx (lbs) Fpx max (lbs) Fpx min (lbs) Design Fpx (lbs)

II 31247 50927 23048 26890 13445 23048 I 21404 65410 29603 34537 17268 29603

Σ= 52651 116337

Page 23: Retrofit of Concrete Moment Frames with Masonry Infill in ...

L9

Page 24: Retrofit of Concrete Moment Frames with Masonry Infill in ...

STORY DRIFT

DETERMINATION OF STORY DRIFTS NORTH-SOUTH

STORY (x) hx (in) I (in4) k (k-in) x 4 columns F (Story Force) Δ (in) Demand/Capacity FORMULAS:

II 110.24 8210 1060.492 33.641 0.032 0.084591878 k (stiffness)=R (rigidity) I 125.98 8210 710.447 24.045 0.034 0.090253684 F=k*Δ

EAST-WEST Fixed-Fixed End Conditions:

STORY (x) hx (in) I (in4) k (k-in) x 4 columns F (Story Force) Δ (in) Demand/Capacity k=(12*E*I)/h3

II 110.24 8210 1060.492 31.247 0.029 0.078571833 I=b*h3/12 I 125.98 8210 710.447 21.404 0.030 0.08034069

Ec = 3605 ksi

Max Deflection 0.375 in

NOTES: (1) GOAL DRIFT SHALL BE LESS THAN OR EQUAL TO 3/8" (MAX DEFORMATION FOR NON-PARTICIPATING MASONRY INFILL)

L10

Page 25: Retrofit of Concrete Moment Frames with Masonry Infill in ...

- - - - --

f �x ::: 0.4 o.l' �� 'N_P l \-t lt)

W frl,,L, I

p..f' I Ip

L11

',2 <,;)':,

\Nfr\A- 2 o.��l 1•?) � l'IN LttO'-f ti f %.Mt;:--;;i.

rLOO{L 1'CCJ.\.�P-i\11bN V\�1H�HION

lt.N CMo�P

f_�E] I f(/(('t't/(

� A

�E�1\0N A-A � CONL BBA-M MA�o Ntz 'f \ Nflkt-=

· ff,'.\\, l�s.r-)

h,

(J

Page 26: Retrofit of Concrete Moment Frames with Masonry Infill in ...

L12

Page 27: Retrofit of Concrete Moment Frames with Masonry Infill in ...

L13

OUT OF PLANE BENDING

DETERMINE OUT OF PLANE BENDING FORCE

COEFFICIENTS / INPUTS FORMULAS (ASCE 7-16 13.3.1): Input Value Reference Description Fp= 0.4*(ap)*(SDS)*(Wp) * (1 +2*(z/h))/(Rp/Ip)

SDS 1.32 Fp,max=1.6*SDS*Ip*Wp

ap 1.25 Table 13.5-1 For architectural exterior walls, faseners. Fp,min=0.3*SDS*Ip*Wp

Rp 1 Table 13.5-1

Ip 1.5 Table 13.1-3 Importance factor, Life Safety

Rp/Ip 0.666666667

Height of structure at point of attachment of architectural component z with respect to the base Wp Story I Wall Weight

h Average roof height to base

Wp (psf) 78.30224237

h (ft) 19.68

Level z (ft) z/h Fp (psf) Fp_max (psf) Fp_min (psf) Design Fp

Story II 10.50 0.53347019 160.228 248.062 46.512 160.228 Story I 0 0 77.519 248.062 46.512 77.519

NOTES: (1) CODE REFERENCE: ASCE7-16: 13.3-1

DESIGN MASONRY OUT OF PLANE SHEAR REINFORCEMENT

COEFFICIENTS / INPUTS FORMULAS

Input Value Units Description Mu=w*L2/8

j 0.95 Wide Compression Zone Factor As,req=Mu/(φ*fy*j*d)

φ 0.9 Factor of Safety for Tension s=(Abar*12)/As,req

d 1 in Depth of Concrete to Flexural Steel fy 60 ksi Yield Strength of Steel Reinf.

Abar 0.11 in

2Area of #3 Rebar

As,req in2/ft Area of steel required per 1 unit wall length

sreq in Required spacing of steel

Aprovided in2/ft Area of steel provided per 1 unit wall length

Level Wall Label Length (ft) Mu (k-ft) Mu (k-in) As,req sreq (in) Design s (in) Aprovided Use worst case Senario:

1 19.69 7.761 0.647 0.012607291 104 48 0.0275 #3 rebar spaced @ 24" oc both directions Story II

3 29.53 17.462 1.455 0.028366406 46 24 0.055 #3 rebar spaced @ ~60cm oc both directions 1 19.69 3.755 0.313 0.006099494 216 120 0.011

Story I 3 29.53 8.448 0.704 0.013723863 96 48 0.0275

Page 28: Retrofit of Concrete Moment Frames with Masonry Infill in ...

A1

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A2

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A5

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A12

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A13

Page 41: Retrofit of Concrete Moment Frames with Masonry Infill in ...

NO

TE

S:

NO

TE

S:

NO

TE

S:

gra

vity

and

late

ral l

oad

resi

stin

g sy

stem

ate

lines

of w

all i

s re

quire

d in

eac

h

rt. W

alls

sha

ll be

s

rein

forc

ed

the

floor

sla

b. A

heig

ht o

f the

firs

t flo

or is

3.0

m fr

om th

e ve

ls is

no

mor

e th

an

leas

t 15c

m th

ick

conc

rete

mas

onry

uni

tes

with

uake

or

exce

ssiv

e w

eath

er r

elat

ed d

amag

e C

OM

PLI

AN

T

m o

f bui

ldin

g sh

all b

e at

leas

t

te fr

ame

(RC

fram

e) b

uilt

with

mas

onry

ve a

cro

ss s

ectio

nal a

rea

of 4

00m

m x

ha

n

1.0

m lo

ng. P

aral

lel w

alls

are

loca

ted

no r

eate

r th

an 4

.5 m

apa

s.

LOA

D P

AT

H: A

min

imum

of t

wo

sepe

rdi

rect

ion;

an

addi

tiona

l lin

e of

wal

ls is

req

uire

d fo

r ea

ch 8

.0di

men

tions

ove

r 8.

0 m

. Wal

ls c

onsi

dere

d fo

r la

tera

l res

ista

nce

conn

ecte

d to

the

diap

hrag

m a

t the

top

and

botto

m b

y a

cont

inuo

uco

ncre

te fl

oor

that

is c

ente

red

on th

e w

all a

nd c

ontiu

ous

with

rig

id d

iaph

ragm

roo

f sys

tem

IS r

equi

red

to r

esis

t sei

smic

forc

e 3/8

".

shal

l con

sist

of r

einf

orce

d co

ncre

te a

nd c

oncr

ete

mas

onry

.

cket

ret

rofi

t

MA

TE

RIA

LS: M

ater

ials

use

d fo

r th

e

ST

OR

Y H

EIG

HT

S: T

he m

axim

um s

tory

gr

ound

floo

r sl

ab a

nd th

e flo

or to

floo

r he

ight

of t

he u

pper

le

te o

verl

ay r

etro

fit.

BU

ILD

ING

SY

ST

EM

2.8

m.

WA

LLS

: Wal

ls s

hall

cons

ist o

f at

sand

cem

ent m

orta

r w

ith n

o le

ss th

an 4

0% n

et s

olid

are

a.D

AM

AG

E: S

truc

ture

s ha

ve n

o ea

rthq

to th

e m

ason

ry w

alls

or

roof

sys

tem

. Dam

aged

bui

ldin

gs a

re N

ON

-bu

t may

be

repa

ired

to b

ecom

e C

OM

PLI

AN

T.

MA

SO

NR

Y W

AL

LS

INF

ILL

MA

SO

NR

Y: R

einf

orce

d co

ncre

infil

l. M

orta

r be

twee

n R

C fr

ame

and

infil

l mus

t be

grea

ter

than

C

NC

N

/A

C

NC

N

/A

C

NC

N

/A

C

NC

N

/A

C

NC

N

/A

If 1

.1 -

2.1

are

CO

MP

LIA

NT

, th

en s

ee D

ET

-01

& D

ET

-02

for

con

cre

CO

NC

RE

TE

MO

ME

NT

FR

AM

EC

OLU

MN

S: C

oncr

ete

colu

mns

mus

t ha

400m

m. I

f gre

ater

than

400

mm

x 4

00m

m, t

hen

CO

MP

LIA

NT

. If l

ess

t40

0mm

x 4

00m

m, t

hen

NO

T C

OM

PLI

AN

T.

C

NC

N

/A

C

NC

N

/A

if 3

.1 is

NO

T C

OM

PL

IAN

T, t

hen

see

DE

T-0

3 &

DE

T-0

4 fo

r co

lum

n ja

1.0

1.1

1.2

1.3

1.4

1.5

2.0

2.1

3.0

3.1

A14

Page 42: Retrofit of Concrete Moment Frames with Masonry Infill in ...
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mparkins
Snapshot
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