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M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com
Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546
www.ijera.com 540 | P a g e
Pushover Analysis of Medium Rise Multi-Story RCC Frame With
and Without Vertical Irregularity
Mohommed Anwaruddin Md. Akberuddin*, Mohd. Zameeruddin Mohd.
Saleemuddin **
*(M.E. (Structure) student, Department of Civil Engineering, M.G.M.’s C.O.E. Nanded.
**(Assistant Professor, Department of Civil Engineering, M.G.M.’s C.O.E. Nanded.
ABSTRACT
The performance of a structural system can be evaluated resorting to non-linear static analysis. This involves the
estimation of the structural strength and deformation demands and the comparison with the available capacities
at desired performance levels. This study aims at evaluating and comparing the response of five reinforced
concrete building systems by the use of different methodologies namely the ones described by the ATC-40 and
the FEMA-273 using nonlinear static procedures, with described acceptance criteria. The methodologies are
applied to a 3 storey frames system with and without vertical irregularity, both designed as per the IS 456-2000
and IS 1893-2002 (Part II) in the context of Performance Based Seismic Design procedures.
Present study aims towards doing Nonlinear Static Pushover Analysis of G+3 medium rise RCC residential
building frame which is to be designed by Conventional Design Methodology. A Nonlinear Static Analysis
(Pushover Analysis) had been used to obtain the inelastic deformation capability of frame. It was found that
irregularity in elevation of the building reduces the performance level of structure there is also decrease in
deformation or displacement of the building.
Keywords - Performance based design, Static Pushover Analysis, Lateral displacement, story shear, Base shears,
story drift, etc.
I. INTRODUCTION
1.1 General
Over the past decades and more it has been
recognized that damage control must become a more
explicit design consideration which can be achieved
only by introducing some kind of nonlinear analysis
into the seismic design methodology. Following this
pushover analysis has been developed during past
decades and more and has become the preferred
method of analysis for performance-based seismic
design, PBSD and evaluation purposes. It is the
method by which the ultimate strength and the limit
state can be effectively investigated after yielding,
which has been researched and applied in practice for
earthquake engineering and seismic design.
Nonlinear response history analysis is a
possible method to calculate structural response
under a strong seismic event. However, due to the
large amount of data generated in such analysis, it is
not preferred practical and PBSE usually involves
nonlinear static analysis, also known as pushover
analysis. Moreover, the calculated inelastic dynamic
response is quite sensitive to the characteristics of the
input motions, thus the selection of a suitable
representative acceleration time–histories is
mandatory. This increases the computational effort
significantly.
The simplified approaches for the seismic
evaluation of structures, which account for the
inelastic behaviour, generally use the results of static
collapse analysis to define the inelastic performance
of the structure. Currently, for this purpose, the
nonlinear static procedure (NSP) or pushover
analysis described in FEMA-273, ATC-40
documents are used. However, the procedure
involves certain approximations and simplifications
that some amount of variation is always expected to
exist in seismic demand prediction of pushover
analysis.
Various simplified nonlinear analysis
procedures and approximate methods to estimate
maximum inelastic displacement demand of
structures are proposed by researchers. The widely
used simplified nonlinear analysis procedure,
pushover analysis, has also an attractive subject of
study which is mainly appropriate for structures in
which higher modes are not predominant, which are
not influenced by dynamic characteristics. Although,
pushover analysis has been shown to capture
essential structural response characteristics under
seismic action, the accuracy and the reliability of
pushover analysis in predicting global and local
seismic demands for all structures have been a
subject of discussion.
II. MODELING
2.1 General
The Pushover Analysis is defined as a non –
linear static approximation of the response a structure
that will undergo when subjected to dynamic
RESEARCH ARTICLE OPEN ACCESS
M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com
Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546
www.ijera.com 541 | P a g e
earthquake loading. Because we are approximating
the complex dynamic loading characteristic of
ground motion with a much simpler monotonically
increasing static load, there are bound to be
limitations to the procedure. The objective is to
quantify these limitations. This will be accomplished
by performing the Pushover Analysis of reinforced
concrete bare frames of three stories with and without
vertical irregularity.
2.1.1 Base Model (Model-M01)
This is the basic and the vertically irregular
structure of the building having 6 bays in both the
directions and three storeys on the ground storey, the
dimension of the storey is reduced after consecutive
one storey as shown in the fig 01. The typical storey
height and ground storey height is same i.e, 3.0m.
The bay width is 3.5 m. The detail basic
specifications of the building are:
2.2 Preliminary Assumed data of G+3 RCC frame
Sr.
No. Contents Description
1
Type of
structure
Multi-storey medium rise
rigid jointed plane frame(RC
moment resisting frame)
2 Seismic zone V
3 Zone Factor 0.36
4
Number of
storey G+3
5 Floor Height 3.0m
6 base floor heigh 3.0m
7 Infill wall 230 mm thick wall
8 Impose load 3 KN/m2
9 Materials
Concrete (M25) and
Reinforcement Fe415
10 Size of column
C1=250 mm x 250 mm Outer
column
C2=280 mm x 280 mm
Interior column for Ist Floor
C3=280 mm x 280 mm
Interior column for IInd Floor
C4=250 mm x 250 mm
Interior column for IIIrd Floor
C5=280 mm x 250 mm All
columns for G.F.
11 Size of beam
B01=230mm x 280 mm
Longitudinal direction
B02=230mm x 280 mm
Transverse direction
12 Depth of slab 150 mm
13
Specific weight
of RCC 25 KN/m3
14
Specific weight
of infill 20 KN/m3
15 Type of soil medium soil
16
Response
spectra
As per IS 1893 (part 1):2002
for 5% Damping
17
Importance
factor 1
With respect to the above structural & seismic data
for modeling the plan, elevation & 3-D view of the
base model as shown below. All dimensions are in
mm.
Fig 01 BASE PLAN
Fig 02 3D view of Base Bare Frame Model (M-01)
2.3 Base Model with Geometric Irregularity
(Model-M02 to M05)
The base model having the shape irregular
to know the effect of mass irregularity on the shape (
vertical geometric) irregular building the geometry is
changed by reducing the no. of bays in X-direction
vertically downward, as per the IS 1893:2002 ( part-
1). The structural data is same. Depending on this
change of structural data the elevation & 3-D view of
the model as shown below.
M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com
Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546
www.ijera.com 542 | P a g e
Table. 01 Percentage of vertical irragularity
Sr.
No.
Designation
Type of
Frame
Percentage
of
irregularity
1 Model 01 Regular -
2 Model 02 Irregular 200%
3 Model 03 Irregular 300%
4 Model 04 Irregular 200%
5 Model 05 Irregular 300%
Fig 03 ELEVATION OF M02
Fig 04 3D VIEW OF M02
Fig 05 ELEVATION FOR MODEL M03
Fig 06 3D VIEW FOR MODEL M03
Fig 07 ELEVATION FOR MODEL M04
M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com
Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546
www.ijera.com 543 | P a g e
Fig 08 3D VIEW FOR MODEL M04
Fig 09 ELEVATION FOR MODEL M05
Fig 10 3D VIEW FOR MODEL M05
III. RESULTS AND DISCUSSION
Analysis of G+3 storied bare frame model,
with and without vertical irregularity is done using
Etabs, from the analysis results obtained, bare frame
models with and without irregularity are compared.
The comparison of these results to find effect of
vertical irregularity is as below.
3.1 Linear analysis
3.1.1 Lateral Displacement
As the percentage of vertical irregularity
changes the lateral displacement changes widely i.e,
its reduces.
Fig. 11 Lateral Displacement in X-direction
The regular frame shows the displacement
of 0.265m, but due to change in vertical irregularity it
reduces to 0.085m for 200% irregularity and which
goes down up to 0.026m for 300% reduction in
vertical geometry.
3.1.2 Inter-Story Drift
Fig 12: Inter-Story-drift plot
The change in percentage of vertical
irregularity cause change in story drift, as the
percentage increases with reduce in story drift.
3.1.3 Story Shear
Fig 13: Story Shear Graph
M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com
Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546
www.ijera.com 544 | P a g e
The change in percentage of vertical
irregularity also cause change in story story, as the
percentage increases with reduce in story drift. i.e, as
shown in figure 13. The regular frame shows the
story shear of 1097.85kN at base, but due to change
in vertical irregularity it reduces to 1030kN for 200%
irregularity and which goes down up to 960kN for
300% reduction in vertical geometry.
3.2 Push-over results
a) Performance Point of Base Bare Frame
Model (M-01)
b) Performance Point of Bare Frame Model (M-02)
b) Performance Point of Bare Frame Model
(M-03)
d) Performance Point of Bare Frame Model (M-04)
e) Performance Point of Bare Frame Model (M-05)
Fig. 14 Demand Spectrum curves showing
Performance point for different Models
M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com
Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546
www.ijera.com 545 | P a g e
Table 02. Pushover Results
Frame Type G+3 Story G+3 Story
Performance
Point X (kN)
Displacement X
(m)
Bare frame
(6x6) (M-01)
4410.242 0.097
Bare frame
(6x6) (M-02)
3859.229 0.094
Bare frame
(6x6) (M-03)
3126.646 0.095
Bare frame
(6x6) (M-04)
3937.560 0.093
Bare frame
(6x6) (M-05)
3209.915 0.095
From the results for G+ 3 storeys bare frame without
vertical irregularity having more lateral load capacity
(Performance point value) compare to bare frames
with vertical irregularity.
Also conclude that as the no of bays reduces
vertically the lateral load carrying capacity increases
with reduction in lateral displacement.
IV. CONCLUSIONS
G+3 bare frame model and G+3 bare frame
with vertical irregularity Models are analyzed using
Standard Software, and the following conclusions are
drawn based on the present study.
1) Bare frame without vertical irregularity having
more lateral load capacity (Performance point
value) compare to bare frames with vertical
irregularity. ( i.e,The vertical irregularity reduces
the flexure and shear demand.)
2) The lateral displacement of the building is
reduced as the percentage of irregularity
increase.
3) As the percentage of vertical irregularity
increases, the story drift reduces and go on
within permissible limit as clause no. 7.11.1 of
IS 1893-2002 (Part I).
4) There is no more effect of Geometric irregularity
on story shear, but there is 2 to 5% difference in
lateral displacement.
5) Also conclude that as the no of bays reduces
vertically the lateral load carrying capacity
increases with reduction in lateral displacement.
From above discussion, the seismic performance of
irregular building is reduced by 11 to 12.5% for
200% vertical irregularity and 28 to 30 % for 300%
vertical irregularity as compare to symmetric base
model.
REFERENCES
Journal Papers:
[1] Dakshes J. Pambhar (2012), “Performance
Based Pushover Analysis of R.C.C.
Frames”, International Journal of Advanced
Engineering Research and Studies
IJAERS/Vol. I/ Issue III/April-June,
2012/329-333.
[2] Mehdi Poursha et al. (2011), “A
Consecutive Modal Pushover Procedure for
Nonlinear Static Analysis of One-Way
Unsymmetric-Plan Tall Building
Structures”, Engineering Structures 33
(2011) 2417–2434.
[3] Anil K. Chopra, et al. (2002), “A modal
pushover analysis procedure for estimating
seismic demands for buildings”, Earthquake
Engineering And Structural Dynamics
(Earthquake Engng Struct. Dyn. 2002;
31:561–582).
[4] A.M. Mwafy, et al. (2001), “Static pushover
versus dynamic collapse analysis of RC
buildingsStatic pushover versus dynamic
collapse analysis of RC buildings”,
Engineering Structures 23 (2001) 407–424.
[5] A.S. Elnashai, (2001), “Advanced inelastic
static (pushover) analysis for earthquake
applications”, Structural Engineering and
Mechanics, Vol. 12, No. 1 (200!) 51-69
[6] Sigmund A. Freeman (2004), “Review of
the Development of the Capacity Spectrum
Method”, ISET Journal of Earthquake
Technology, Paper No. 438, Vol. 41, No. 1,
March 2004, pp. 1-13)
[7] Mehmet Inel et al. “Effects of plastic hinge
properties in nonlinear analysis of reinforced
Concrete buildings”, Engineering Structures
28 (2006) 1494–1502.
[8] Fayaz R. Rofooei, et al. (2006),
“Comparison of Static and Dynamic
Pushover Analysis in Assessment of the
Target Displacement”, International Journal
of Civil Engineerng. Vol. 4 , No. 3,
September 2006.
Books and Codes:
[9] Applied Technology Council, ATC-40.
(1996) “Seismic evaluation and retrofit of
concrete buildings”, vols. 1 and 2.
California; 1996. ATC 40.
[10] BIS, IS 456:2000, ―Plain and reinforced
concrete code of practice‖ Bureau of Indian
Standards, Fourth revision.
[11] BIS, IS 1893 (Part 1): (2002), ―Criteria for
Earthquake Resistant Design of Structures
Part-I General Provisions and Buildings‖,
Bureau of Indian Standards, Fifth revision.
[12] BIS, IS 875(Part 5):1987,‖ Code of practice
for design loads (other than earthquake) for
buildings and structures‖, Bureau of Indian
Standards, Second revision.
[13] FEMA 273 (1997) , “NEHRP Guidelines for
the Seismic Rehabilitation of Buildings”,
FEDERAL EMERGENCY
MANAGEMENT AGENCY FEMA 273 /
October 1997.
Proceedings Papers:
M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com
Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546
www.ijera.com 546 | P a g e
[14] S. Simonini et al. (2012),“Pushover Analysis
Of Multi-Storey Cantilever Wall Systems”,
15 World Conference on Earthquake
Engineering (15WCEE), Lisboa 2012.
[15] F. Khoshnoudian et al. (2011), “Proposal of
Lateral Load Pattern for Pushover Analysis
of RC Buildings”, CMCE Comp. Meth. Civil
Eng., Vol. 2, 2 (2011) 169-183.
[16] V.G. Pereira1 et al. (2009), “A Parametric
Study of A R/C Frame Based On
“Pushover” Analysis”, 3rd International
Conference on Integrity, Reliability and
Failure, Porto/Portugal, 20-24 July 2009.
[17] M. Seifi et al. (2008), “Nonlinear Static
Pushover Analysis in Earthquake
Engineering: State of Development”,
International Conference on Construction
and Building Technology. ICCBT 2008 - C -
(06) – pp69-80.
[18] C. Kotanidis et al. (2008), “Energy-Based
Approach Of Static Pushover Analysis”, The
14th
World Conference on Earthquake
Engineering October 12-17, 2008, Beijing,
China.
[19] Kenji FUJII, et al. (2004), “Simplified
Nonlinear Analysis Procedure for
Asymmetric Buildings”, 13th World
Conference on Earthquake Engineering
Vancouver, B.C., Canada August 1-6, 2004
Paper No. 149.
[20] Qi-Song “Kent” Yu, et al. (2004),
“Assessment of Modal Pushover Analysis
Procedure and Its Application to Seismic
evaluation of Existing Buildings”, 13th
World Conference on Earthquake
Engineering Vancouver, B.C., Canada
August 1-6, 2004 Paper No. 1104.
[21] Hiroshi KURAMOTO, et al. (2004), “Mode-
Adaptive Pushover Analysis for Multi-Story
RC Buildings”, 13th World Conference on
Earthquake Engineering Vancouver, B.C.,
Canada August 1-6, 2004 Paper No. 2500.
[22] Pu YANG, et al. (2000), “A Study on
Improvement of Pushover Analysis”, The
12th
World Conference on Earthquake
Engineering, 2000.
[23] A. S. MOGHADAM, et al. (2000),
“Pushover Analysis for Asymmetric and
Set-Back Multi-Story Buildings”, The 12th
World Conference on Earthquake
Engineering, 2000.
[24] Sigmund A. Freeman (1998), “Development
and Use of Capacity Spectrum Method”, 6th
US NCEE May 31- June 4, 1998.)
[25] Peter Fajfar (1999),” Capacity Spectrum
Method Based On Inelastic Demand
Spectra”, Earthquake Engineering And
Structural Dynamics (Earthquake Engng.
Struct. Dyn.) 28, 979-993 (1999).

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Cu35540546

  • 1. M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546 www.ijera.com 540 | P a g e Pushover Analysis of Medium Rise Multi-Story RCC Frame With and Without Vertical Irregularity Mohommed Anwaruddin Md. Akberuddin*, Mohd. Zameeruddin Mohd. Saleemuddin ** *(M.E. (Structure) student, Department of Civil Engineering, M.G.M.’s C.O.E. Nanded. **(Assistant Professor, Department of Civil Engineering, M.G.M.’s C.O.E. Nanded. ABSTRACT The performance of a structural system can be evaluated resorting to non-linear static analysis. This involves the estimation of the structural strength and deformation demands and the comparison with the available capacities at desired performance levels. This study aims at evaluating and comparing the response of five reinforced concrete building systems by the use of different methodologies namely the ones described by the ATC-40 and the FEMA-273 using nonlinear static procedures, with described acceptance criteria. The methodologies are applied to a 3 storey frames system with and without vertical irregularity, both designed as per the IS 456-2000 and IS 1893-2002 (Part II) in the context of Performance Based Seismic Design procedures. Present study aims towards doing Nonlinear Static Pushover Analysis of G+3 medium rise RCC residential building frame which is to be designed by Conventional Design Methodology. A Nonlinear Static Analysis (Pushover Analysis) had been used to obtain the inelastic deformation capability of frame. It was found that irregularity in elevation of the building reduces the performance level of structure there is also decrease in deformation or displacement of the building. Keywords - Performance based design, Static Pushover Analysis, Lateral displacement, story shear, Base shears, story drift, etc. I. INTRODUCTION 1.1 General Over the past decades and more it has been recognized that damage control must become a more explicit design consideration which can be achieved only by introducing some kind of nonlinear analysis into the seismic design methodology. Following this pushover analysis has been developed during past decades and more and has become the preferred method of analysis for performance-based seismic design, PBSD and evaluation purposes. It is the method by which the ultimate strength and the limit state can be effectively investigated after yielding, which has been researched and applied in practice for earthquake engineering and seismic design. Nonlinear response history analysis is a possible method to calculate structural response under a strong seismic event. However, due to the large amount of data generated in such analysis, it is not preferred practical and PBSE usually involves nonlinear static analysis, also known as pushover analysis. Moreover, the calculated inelastic dynamic response is quite sensitive to the characteristics of the input motions, thus the selection of a suitable representative acceleration time–histories is mandatory. This increases the computational effort significantly. The simplified approaches for the seismic evaluation of structures, which account for the inelastic behaviour, generally use the results of static collapse analysis to define the inelastic performance of the structure. Currently, for this purpose, the nonlinear static procedure (NSP) or pushover analysis described in FEMA-273, ATC-40 documents are used. However, the procedure involves certain approximations and simplifications that some amount of variation is always expected to exist in seismic demand prediction of pushover analysis. Various simplified nonlinear analysis procedures and approximate methods to estimate maximum inelastic displacement demand of structures are proposed by researchers. The widely used simplified nonlinear analysis procedure, pushover analysis, has also an attractive subject of study which is mainly appropriate for structures in which higher modes are not predominant, which are not influenced by dynamic characteristics. Although, pushover analysis has been shown to capture essential structural response characteristics under seismic action, the accuracy and the reliability of pushover analysis in predicting global and local seismic demands for all structures have been a subject of discussion. II. MODELING 2.1 General The Pushover Analysis is defined as a non – linear static approximation of the response a structure that will undergo when subjected to dynamic RESEARCH ARTICLE OPEN ACCESS
  • 2. M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546 www.ijera.com 541 | P a g e earthquake loading. Because we are approximating the complex dynamic loading characteristic of ground motion with a much simpler monotonically increasing static load, there are bound to be limitations to the procedure. The objective is to quantify these limitations. This will be accomplished by performing the Pushover Analysis of reinforced concrete bare frames of three stories with and without vertical irregularity. 2.1.1 Base Model (Model-M01) This is the basic and the vertically irregular structure of the building having 6 bays in both the directions and three storeys on the ground storey, the dimension of the storey is reduced after consecutive one storey as shown in the fig 01. The typical storey height and ground storey height is same i.e, 3.0m. The bay width is 3.5 m. The detail basic specifications of the building are: 2.2 Preliminary Assumed data of G+3 RCC frame Sr. No. Contents Description 1 Type of structure Multi-storey medium rise rigid jointed plane frame(RC moment resisting frame) 2 Seismic zone V 3 Zone Factor 0.36 4 Number of storey G+3 5 Floor Height 3.0m 6 base floor heigh 3.0m 7 Infill wall 230 mm thick wall 8 Impose load 3 KN/m2 9 Materials Concrete (M25) and Reinforcement Fe415 10 Size of column C1=250 mm x 250 mm Outer column C2=280 mm x 280 mm Interior column for Ist Floor C3=280 mm x 280 mm Interior column for IInd Floor C4=250 mm x 250 mm Interior column for IIIrd Floor C5=280 mm x 250 mm All columns for G.F. 11 Size of beam B01=230mm x 280 mm Longitudinal direction B02=230mm x 280 mm Transverse direction 12 Depth of slab 150 mm 13 Specific weight of RCC 25 KN/m3 14 Specific weight of infill 20 KN/m3 15 Type of soil medium soil 16 Response spectra As per IS 1893 (part 1):2002 for 5% Damping 17 Importance factor 1 With respect to the above structural & seismic data for modeling the plan, elevation & 3-D view of the base model as shown below. All dimensions are in mm. Fig 01 BASE PLAN Fig 02 3D view of Base Bare Frame Model (M-01) 2.3 Base Model with Geometric Irregularity (Model-M02 to M05) The base model having the shape irregular to know the effect of mass irregularity on the shape ( vertical geometric) irregular building the geometry is changed by reducing the no. of bays in X-direction vertically downward, as per the IS 1893:2002 ( part- 1). The structural data is same. Depending on this change of structural data the elevation & 3-D view of the model as shown below.
  • 3. M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546 www.ijera.com 542 | P a g e Table. 01 Percentage of vertical irragularity Sr. No. Designation Type of Frame Percentage of irregularity 1 Model 01 Regular - 2 Model 02 Irregular 200% 3 Model 03 Irregular 300% 4 Model 04 Irregular 200% 5 Model 05 Irregular 300% Fig 03 ELEVATION OF M02 Fig 04 3D VIEW OF M02 Fig 05 ELEVATION FOR MODEL M03 Fig 06 3D VIEW FOR MODEL M03 Fig 07 ELEVATION FOR MODEL M04
  • 4. M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546 www.ijera.com 543 | P a g e Fig 08 3D VIEW FOR MODEL M04 Fig 09 ELEVATION FOR MODEL M05 Fig 10 3D VIEW FOR MODEL M05 III. RESULTS AND DISCUSSION Analysis of G+3 storied bare frame model, with and without vertical irregularity is done using Etabs, from the analysis results obtained, bare frame models with and without irregularity are compared. The comparison of these results to find effect of vertical irregularity is as below. 3.1 Linear analysis 3.1.1 Lateral Displacement As the percentage of vertical irregularity changes the lateral displacement changes widely i.e, its reduces. Fig. 11 Lateral Displacement in X-direction The regular frame shows the displacement of 0.265m, but due to change in vertical irregularity it reduces to 0.085m for 200% irregularity and which goes down up to 0.026m for 300% reduction in vertical geometry. 3.1.2 Inter-Story Drift Fig 12: Inter-Story-drift plot The change in percentage of vertical irregularity cause change in story drift, as the percentage increases with reduce in story drift. 3.1.3 Story Shear Fig 13: Story Shear Graph
  • 5. M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546 www.ijera.com 544 | P a g e The change in percentage of vertical irregularity also cause change in story story, as the percentage increases with reduce in story drift. i.e, as shown in figure 13. The regular frame shows the story shear of 1097.85kN at base, but due to change in vertical irregularity it reduces to 1030kN for 200% irregularity and which goes down up to 960kN for 300% reduction in vertical geometry. 3.2 Push-over results a) Performance Point of Base Bare Frame Model (M-01) b) Performance Point of Bare Frame Model (M-02) b) Performance Point of Bare Frame Model (M-03) d) Performance Point of Bare Frame Model (M-04) e) Performance Point of Bare Frame Model (M-05) Fig. 14 Demand Spectrum curves showing Performance point for different Models
  • 6. M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546 www.ijera.com 545 | P a g e Table 02. Pushover Results Frame Type G+3 Story G+3 Story Performance Point X (kN) Displacement X (m) Bare frame (6x6) (M-01) 4410.242 0.097 Bare frame (6x6) (M-02) 3859.229 0.094 Bare frame (6x6) (M-03) 3126.646 0.095 Bare frame (6x6) (M-04) 3937.560 0.093 Bare frame (6x6) (M-05) 3209.915 0.095 From the results for G+ 3 storeys bare frame without vertical irregularity having more lateral load capacity (Performance point value) compare to bare frames with vertical irregularity. Also conclude that as the no of bays reduces vertically the lateral load carrying capacity increases with reduction in lateral displacement. IV. CONCLUSIONS G+3 bare frame model and G+3 bare frame with vertical irregularity Models are analyzed using Standard Software, and the following conclusions are drawn based on the present study. 1) Bare frame without vertical irregularity having more lateral load capacity (Performance point value) compare to bare frames with vertical irregularity. ( i.e,The vertical irregularity reduces the flexure and shear demand.) 2) The lateral displacement of the building is reduced as the percentage of irregularity increase. 3) As the percentage of vertical irregularity increases, the story drift reduces and go on within permissible limit as clause no. 7.11.1 of IS 1893-2002 (Part I). 4) There is no more effect of Geometric irregularity on story shear, but there is 2 to 5% difference in lateral displacement. 5) Also conclude that as the no of bays reduces vertically the lateral load carrying capacity increases with reduction in lateral displacement. From above discussion, the seismic performance of irregular building is reduced by 11 to 12.5% for 200% vertical irregularity and 28 to 30 % for 300% vertical irregularity as compare to symmetric base model. REFERENCES Journal Papers: [1] Dakshes J. Pambhar (2012), “Performance Based Pushover Analysis of R.C.C. Frames”, International Journal of Advanced Engineering Research and Studies IJAERS/Vol. I/ Issue III/April-June, 2012/329-333. [2] Mehdi Poursha et al. (2011), “A Consecutive Modal Pushover Procedure for Nonlinear Static Analysis of One-Way Unsymmetric-Plan Tall Building Structures”, Engineering Structures 33 (2011) 2417–2434. [3] Anil K. Chopra, et al. (2002), “A modal pushover analysis procedure for estimating seismic demands for buildings”, Earthquake Engineering And Structural Dynamics (Earthquake Engng Struct. Dyn. 2002; 31:561–582). [4] A.M. Mwafy, et al. (2001), “Static pushover versus dynamic collapse analysis of RC buildingsStatic pushover versus dynamic collapse analysis of RC buildings”, Engineering Structures 23 (2001) 407–424. [5] A.S. Elnashai, (2001), “Advanced inelastic static (pushover) analysis for earthquake applications”, Structural Engineering and Mechanics, Vol. 12, No. 1 (200!) 51-69 [6] Sigmund A. Freeman (2004), “Review of the Development of the Capacity Spectrum Method”, ISET Journal of Earthquake Technology, Paper No. 438, Vol. 41, No. 1, March 2004, pp. 1-13) [7] Mehmet Inel et al. “Effects of plastic hinge properties in nonlinear analysis of reinforced Concrete buildings”, Engineering Structures 28 (2006) 1494–1502. [8] Fayaz R. Rofooei, et al. (2006), “Comparison of Static and Dynamic Pushover Analysis in Assessment of the Target Displacement”, International Journal of Civil Engineerng. Vol. 4 , No. 3, September 2006. Books and Codes: [9] Applied Technology Council, ATC-40. (1996) “Seismic evaluation and retrofit of concrete buildings”, vols. 1 and 2. California; 1996. ATC 40. [10] BIS, IS 456:2000, ―Plain and reinforced concrete code of practice‖ Bureau of Indian Standards, Fourth revision. [11] BIS, IS 1893 (Part 1): (2002), ―Criteria for Earthquake Resistant Design of Structures Part-I General Provisions and Buildings‖, Bureau of Indian Standards, Fifth revision. [12] BIS, IS 875(Part 5):1987,‖ Code of practice for design loads (other than earthquake) for buildings and structures‖, Bureau of Indian Standards, Second revision. [13] FEMA 273 (1997) , “NEHRP Guidelines for the Seismic Rehabilitation of Buildings”, FEDERAL EMERGENCY MANAGEMENT AGENCY FEMA 273 / October 1997. Proceedings Papers:
  • 7. M A M Akberuddin et al. Int. Journal of Engineering Research and Application www.ijera.com Vol. 3, Issue 5, Sep-Oct 2013, pp.540-546 www.ijera.com 546 | P a g e [14] S. Simonini et al. (2012),“Pushover Analysis Of Multi-Storey Cantilever Wall Systems”, 15 World Conference on Earthquake Engineering (15WCEE), Lisboa 2012. [15] F. Khoshnoudian et al. (2011), “Proposal of Lateral Load Pattern for Pushover Analysis of RC Buildings”, CMCE Comp. Meth. Civil Eng., Vol. 2, 2 (2011) 169-183. [16] V.G. Pereira1 et al. (2009), “A Parametric Study of A R/C Frame Based On “Pushover” Analysis”, 3rd International Conference on Integrity, Reliability and Failure, Porto/Portugal, 20-24 July 2009. [17] M. Seifi et al. (2008), “Nonlinear Static Pushover Analysis in Earthquake Engineering: State of Development”, International Conference on Construction and Building Technology. ICCBT 2008 - C - (06) – pp69-80. [18] C. Kotanidis et al. (2008), “Energy-Based Approach Of Static Pushover Analysis”, The 14th World Conference on Earthquake Engineering October 12-17, 2008, Beijing, China. [19] Kenji FUJII, et al. (2004), “Simplified Nonlinear Analysis Procedure for Asymmetric Buildings”, 13th World Conference on Earthquake Engineering Vancouver, B.C., Canada August 1-6, 2004 Paper No. 149. [20] Qi-Song “Kent” Yu, et al. (2004), “Assessment of Modal Pushover Analysis Procedure and Its Application to Seismic evaluation of Existing Buildings”, 13th World Conference on Earthquake Engineering Vancouver, B.C., Canada August 1-6, 2004 Paper No. 1104. [21] Hiroshi KURAMOTO, et al. (2004), “Mode- Adaptive Pushover Analysis for Multi-Story RC Buildings”, 13th World Conference on Earthquake Engineering Vancouver, B.C., Canada August 1-6, 2004 Paper No. 2500. [22] Pu YANG, et al. (2000), “A Study on Improvement of Pushover Analysis”, The 12th World Conference on Earthquake Engineering, 2000. [23] A. S. MOGHADAM, et al. (2000), “Pushover Analysis for Asymmetric and Set-Back Multi-Story Buildings”, The 12th World Conference on Earthquake Engineering, 2000. [24] Sigmund A. Freeman (1998), “Development and Use of Capacity Spectrum Method”, 6th US NCEE May 31- June 4, 1998.) [25] Peter Fajfar (1999),” Capacity Spectrum Method Based On Inelastic Demand Spectra”, Earthquake Engineering And Structural Dynamics (Earthquake Engng. Struct. Dyn.) 28, 979-993 (1999).