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E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com 
ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 
www.ijera.com 59 | P a g e 
Earthquake Analysis of Multi Storied Residential Building - A Case Study E. Pavan Kumar1, A. Naresh2, M. Nagajyothi3, M. Rajasekhar4 1, 2(Student, Department of Civil Engineering, Vardhaman College of Engineering (Autonomous), Hyderabad- 501218) 3, 4 (Faculty, Department of Civil Engineering, Vardhaman College of Engineering (Autonomous), Hyderabad- 501218) ABSTRACT Earthquake occurred in multistoried building shows that if the structures are not well designed and constructed with and adequate strength it leads to the complete collapse of the structures. To ensure safety against seismic forces of multi-storied building hence, there is need to study of seismic analysis to design earthquake resistance structures. In seismic analysis the response reduction was considered for two cases both Ordinary moment resisting frame and Special moment resisting frame. The main objective this paper is to study the seismic analysis of structure for static and dynamic analysis in ordinary moment resisting frame and special moment resisting frame. Equivalent static analysis and response spectrum analysis are the methods used in structural seismic analysis. We considered the residential building of G+ 15 storied structure for the seismic analysis and it is located in zone II. The total structure was analyzed by computer with using STAAD.PRO software. We observed the response reduction of cases ordinary moment resisting frame and special moment resisting frame values with deflection diagrams in static and dynamic analysis. The special moment of resisting frame structured is good in resisting the seismic loads. 
Keywords – Equivalent static analysis, response spectrum analysis, ordinary moment resisting frame, special moment resisting frame, STAAD.PRO V8i. 
I. INTRODUCTION 
At present people are facing problems of lad scarcity, cost of land. The population explosion and advent of industrial revolution led to the exodus of people from villages to urban areas i.e. construction of multi-storied buildings has become inevitable both for residential and as well as office purposes. The high raised structures are not properly designed for the resistance of lateral forces. It may cause to the complete failure of the structures. The earthquake resistance structures are designed based on the some factors. The factors are natural frequency of the structure, damping factor, type of foundation, importance of the building and ductility of the structure. The structures designed for ductility need to be designed for less lateral loads as it has better moment distribution qualities. This aspect is taken care of by response reduction factor R for different type of structure. For high performance, the building is designed as an SMRF. It needs to be designed only for lesser forces than it is designed as an OMRF. 
1.1 MOMENT RESISTING FRAME: 
The frame whose member and joints resist the forces primarily caused by flexure is Moment resisting frame. 
1.1.1 Ordinary Moment Resisting Frame: The moment resisting frame which are designed without any special attention towards ductile nature of the frame are called ordinary moment resisting frames. 1.1.2 Special Moment Resisting Frame: The moment resisting frame which are designed to have ductile nature are called as special moment resisting frames. The design is done according to the requirements specified in IS-13920. The earthquake resistant designs of structures are considering the following magnitudes of a earthquake. 1.2 Design Basis Earthquake (DBE): The earthquake whose probability of occurrence is at least one during the structure design life is called design basis earthquake. 1.3 Maximum Considered Earthquake (MCE): The earthquake whose expected intensity is maximum that can occur in a particular area or region is called maximum considered earthquake. The maximum values are considered as per code. The design approach recommended by IS: 1893-2002 is based on the following principles (clause 6.1). 
i. The structure should have the strength to withstand minor earthquakes less than DBE without any damage. 
RESEARCH ARTICLE OPEN ACCESS
E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com 
ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 
www.ijera.com 60 | P a g e 
ii. The structure should be able to resist earthquakes equal to DBE without significant structural damage though some non-structural damage may occur. 
iii. The structure should withstand an earthquake equal to MCE without collapse. 
II. METHODS OF ANALYSIS 
2.1 Equivalent Static Analysis: It is one of the method for calculating the seismic loads. The high rise structures are not considered for the design simple static method. In practical as it does not take into account all the factors that are the importance of the foundation condition. The equivalent static analysis is used to design only for the small structures. In this method only one mode is considered for each direction. The earthquake resistant designing for the low rise structures the equivalent static method is enough. Tall structures are needed more than two modes and mass weight of each story to design earthquake resistant loads. This is not suitable to design those structures and dynamic analysis method to be used for high rise structures. 2.2 Response Spectrum Analysis: The seismic forces strikes the foundation of a structure will move with the ground motion. It shows that structure movement is generally more than the ground motion. The movement of the structure as compared to the ground is refused as the dynamic amplification. It depends on the natural frequency of vibration, damping, type of foundation, method of detailing of the structure. The response “design acceleration spectrum” which refers to the max acceleration called spectral acceleration coefficient Sa/g, as a function of the structure for a specified damping ratio for earthquake excitation at the base for a single degree freedom system. The revised IS 1893-2002 uses the dynamic analysis by response spectrum. In this method takes into account all the five important engineering properties of the structures. 
i. The fundamental natural period of vibration of the building ( T in seconds) 
ii. The damping properties of the structure 
iii. Type of foundation provided for the building 
iv. Imp0ortance factor of the building 
v. The ductility of the structure represented by response reduction factor. 
III. ZONE FACTORS FOR DIFFERENT ZONES IN INDIA 
Zone 
Seismic coefficient of 1984 
Seismic zone factor (z of 2002) 
V 
0.08 
0.36 
IV 
0.05 
0.24 
III 
0.04 
0.16 
II 
0.02 
0.1 
Table.1 Seismic Zone factors 
IV. MODAL GENERATION AND ANALYSIS: 
We considered a residential building of 3BHK plan with y-axis consisted of G+15 floors. The ground floor and rest of the 15 floor had a height of 3m each. the supports at the base of the structure were also specified as fixed. The structure was subjected to self-weight, dead load, live load values considering by the specifications of IS 875 part-1 and part-2. The wind load values were generated by STAAD.PRO considering the given wind intensities at different heights and strictly abiding by the specifications of IS 875 part-3. The Seismic load calculations of Static and Dynamic analysis were done following IS 1893-2002 part-1. Fig.1 column positions Fig.2 plan of residential building
E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com 
ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 
www.ijera.com 61 | P a g e 
Fig.3 Live load assigned in structure Fig.4 axial force, shear force, torsion and diplacement Fig.5 mode shape in dynamic analysis 
Table 2. Axial forces in Static Analysis 
Static Analysis 
Axial Force KN 
BEAM 
L/C 
OMRF 
SMRF 
36 
1 EQ+X 
3537.0 
3916.4 
99 
1 EQ+X 
3339.8 
3663.0 
162 
1 EQ+X 
3127.8 
3409.7 
225 
1 EQ+X 
2908.8 
3156.5 
288 
1 EQ+X 
2685.0 
2903.6 
Table 3. Torsion in Static Analysis 
Static Analysis 
Torsion KNm 
BEAM 
L/C 
OMRF 
SMRF 
36 
1 EQ+X 
-0.617 
-0.059 
99 
1 EQ+X 
-1.520 
-0.059 
162 
1 EQ+X 
-1.587 
-0.059 
225 
1 EQ+X 
-1.643 
-0.059 
288 
1 EQ+X 
-1.658 
-0.058 
Table 4. Bending Moment in Static Analysis 
Static Analysis 
Bending moment-Z KNm 
BEAM 
L/C 
OMRF 
SMRF 
36 
1 EQ+X 
148.74 
53.143 
99 
1 EQ+X 
100.59 
52.919 
162 
1 EQ+X 
85.92 
52.592 
225 
1 EQ+X 
84.28 
52.094 
288 
1 EQ+X 
84.29 
51.357 
Table 5. Axial forces in Dynamic Analysis 
Dynamic Analysis 
Axial Force KN 
BEAM 
L/C 
OMRF 
SMRF 
36 
1 EQ+X 
3541.9 
4148.1 
99 
1 EQ+X 
3336.8 
3707.3 
162 
1 EQ+X 
3117.2 
3440.5 
225 
1 EQ+X 
2894.1 
3177.1 
288 
1 EQ+X 
2669.2 
2917.4 
Table 6. Torsion in Dynamic Analysis 
Dynamic Analysis 
Torsion KNm 
BEAM 
L/C 
OMRF 
SMRF 
36 
1 EQ+X 
1.090 
2.659 
99 
1 EQ+X 
2.484 
2.660 
162 
1 EQ+X 
2.238 
2.580 
225 
1 EQ+X 
2.535 
2.473 
288 
1 EQ+X 
2.633 
2.634
E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com 
ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 
www.ijera.com 62 | P a g e 
Table 7.Bending Moment in Dynamic Analysis 
Dynamic Analysis 
Bending moment-Z KNm 
BEAM 
L/C 
OMRF 
SMRF 
36 
1 EQ+X 
154.739 
70.313 
99 
1 EQ+X 
102.290 
64.390 
162 
1 EQ+X 
75.819 
62.310 
225 
1 EQ+X 
72.649 
59.564 
288 
1 EQ+X 
71.408 
56.376 
Table 8. Displacement X-trans in Static Analysis 
Static Analysis 
Displacement X-Trans 
BEAM 
L/C 
OMRF 
SMRF 
36 
1 EQ+X 
1.849 
0.456 
99 
1 EQ+X 
13.455 
2.107 
162 
1 EQ+X 
26.684 
4.433 
225 
1 EQ+X 
39.456 
7.025 
288 
1 EQ+X 
50.163 
9.624 
Table 9. Displacement X-Trans in DynamicAnalysis 
Dynamic Analysis 
Displacement X-Trans 
BEAM 
L/C 
OMRF 
SMRF 
36 
1 EQ+X 
1.907 
0.534 
99 
1 EQ+X 
12.938 
2.622 
162 
1 EQ+X 
24.765 
8.984 
225 
1 EQ+X 
32.877 
12.854 
288 
1 EQ+X 
39.790 
15.132 
Graph 1. Static &dynamic analysis of axial forces in OMRF 
Graph 2.static & dynamic analysis of Torsion in OMRF 
Graph 3. Static & dynamic analysis of Bending Moment in OMRF Graph 4. static&dynamic analysis of Displacement in OMRF
E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com 
ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 
www.ijera.com 63 | P a g e 
Graph 5. Static & dynamic analysis of Axial forces in SMRF Graph 6. Static & dynamic analysis of Torsion in SMRF Graph 7. Static & dynamic anlysis of Bending Moment in SMRF Graph 8. Static & dynamic analysis of Displacement in SMRF 
V. CONCLUSION: 
The obtained results of static and dynamic analysis in OMRF & SMRF are compared for different columns under axial, torsion, bending moment and displacement forces. The results in graph-1 shows that there is equal values obtained of axial forces in static and dynamic analysis of OMRF structure. The results in graph-2 shows that the values are obtained for torsion in static analysis are negative and dynamic analysis values are positive. The results in graph-3 here we can observe that the values for bending moment at dynamic analysis values are high in initially for other columns it decreased gradually as compared to that of static analysis. The results in graph-4 we can observe that the values for displacement in static analysis of OMRF values are more compared to that of dynamic analysis values of same columns. The results in graph-5 shows that the values obtained of axial forces in dynamic analysis of SMRF structure values are high compare to static analysis. The results in graph-6 shows that the values are obtained for torsion in static analysis are negative and dynamic analysis values are positive with more difference. In the results graph-7, we can observe that the values for bending moment at dynamic analysis values are more as compared to that of static analysis SMRF structure. In the results graph-8, we can observe that the values for displacement in dynamic analysis of SMRF values are gradually increased compared to that of static analysis values of same columns. The static and dynamic analysis of OMRF & SMRF values are observed. Finally it can conclude that the results of static analysis in OMRF & SMRF values are low when comparing to that of dynamic analysis in OMRF & SMRF values. Hence the performance of dynamic analysis SMRF structure is quiet good in resisting the earthquake forces compared to that of the static analysis OMRF & SMRF.
E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com 
ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 
www.ijera.com 64 | P a g e 
REFERENCES 
[1] Mohit Sharma, Dr. Savita Maru. IOSR Journal of Mechanical and Civil Engineering, Volume 11, Issue 1. Ver. II (Jan-2014), PP 37-42. 
[2] IS: 1893-2002 (part-1) “criteria for earthquake resistant design of structures” fifth revision, Bureau of Indian Standards, New Delhi. 
[3] IS: 456-2000 (Indian Standard Plain Reinforced Concrete Code of Practice) – Fourth Revision. 
[4] IS: 875-1987 (part-1) for Dead Loads, code of practice of Design loads (other than earthquake) for buildings and structures. 
[5] IS: 875-1987 (part-2) for Live Loads or Imposed Loads, code of practice of Design loads (other than earthquake) for buildings and structures. 
[6] IS: 875-1987 (part-3) for Wind Loads, code of practice of Design loads (other than earthquake) for buildings and structures. 
[7] IS 13920-1993 for Ductile Detailing Reinforced Concrete Structures subject to seismic forces, Bureau of Indian Standards, New Delhi. 
[8] Dr. S.K Duggal, Earthquake Resistance Design of Structure. 
[9] P. C. Varghese, Advanced Reinforced Concrete Design, Second Edition.

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Earthquake Analysis of Multi Storied Residential Building - A Case Study

  • 1. E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 www.ijera.com 59 | P a g e Earthquake Analysis of Multi Storied Residential Building - A Case Study E. Pavan Kumar1, A. Naresh2, M. Nagajyothi3, M. Rajasekhar4 1, 2(Student, Department of Civil Engineering, Vardhaman College of Engineering (Autonomous), Hyderabad- 501218) 3, 4 (Faculty, Department of Civil Engineering, Vardhaman College of Engineering (Autonomous), Hyderabad- 501218) ABSTRACT Earthquake occurred in multistoried building shows that if the structures are not well designed and constructed with and adequate strength it leads to the complete collapse of the structures. To ensure safety against seismic forces of multi-storied building hence, there is need to study of seismic analysis to design earthquake resistance structures. In seismic analysis the response reduction was considered for two cases both Ordinary moment resisting frame and Special moment resisting frame. The main objective this paper is to study the seismic analysis of structure for static and dynamic analysis in ordinary moment resisting frame and special moment resisting frame. Equivalent static analysis and response spectrum analysis are the methods used in structural seismic analysis. We considered the residential building of G+ 15 storied structure for the seismic analysis and it is located in zone II. The total structure was analyzed by computer with using STAAD.PRO software. We observed the response reduction of cases ordinary moment resisting frame and special moment resisting frame values with deflection diagrams in static and dynamic analysis. The special moment of resisting frame structured is good in resisting the seismic loads. Keywords – Equivalent static analysis, response spectrum analysis, ordinary moment resisting frame, special moment resisting frame, STAAD.PRO V8i. I. INTRODUCTION At present people are facing problems of lad scarcity, cost of land. The population explosion and advent of industrial revolution led to the exodus of people from villages to urban areas i.e. construction of multi-storied buildings has become inevitable both for residential and as well as office purposes. The high raised structures are not properly designed for the resistance of lateral forces. It may cause to the complete failure of the structures. The earthquake resistance structures are designed based on the some factors. The factors are natural frequency of the structure, damping factor, type of foundation, importance of the building and ductility of the structure. The structures designed for ductility need to be designed for less lateral loads as it has better moment distribution qualities. This aspect is taken care of by response reduction factor R for different type of structure. For high performance, the building is designed as an SMRF. It needs to be designed only for lesser forces than it is designed as an OMRF. 1.1 MOMENT RESISTING FRAME: The frame whose member and joints resist the forces primarily caused by flexure is Moment resisting frame. 1.1.1 Ordinary Moment Resisting Frame: The moment resisting frame which are designed without any special attention towards ductile nature of the frame are called ordinary moment resisting frames. 1.1.2 Special Moment Resisting Frame: The moment resisting frame which are designed to have ductile nature are called as special moment resisting frames. The design is done according to the requirements specified in IS-13920. The earthquake resistant designs of structures are considering the following magnitudes of a earthquake. 1.2 Design Basis Earthquake (DBE): The earthquake whose probability of occurrence is at least one during the structure design life is called design basis earthquake. 1.3 Maximum Considered Earthquake (MCE): The earthquake whose expected intensity is maximum that can occur in a particular area or region is called maximum considered earthquake. The maximum values are considered as per code. The design approach recommended by IS: 1893-2002 is based on the following principles (clause 6.1). i. The structure should have the strength to withstand minor earthquakes less than DBE without any damage. RESEARCH ARTICLE OPEN ACCESS
  • 2. E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 www.ijera.com 60 | P a g e ii. The structure should be able to resist earthquakes equal to DBE without significant structural damage though some non-structural damage may occur. iii. The structure should withstand an earthquake equal to MCE without collapse. II. METHODS OF ANALYSIS 2.1 Equivalent Static Analysis: It is one of the method for calculating the seismic loads. The high rise structures are not considered for the design simple static method. In practical as it does not take into account all the factors that are the importance of the foundation condition. The equivalent static analysis is used to design only for the small structures. In this method only one mode is considered for each direction. The earthquake resistant designing for the low rise structures the equivalent static method is enough. Tall structures are needed more than two modes and mass weight of each story to design earthquake resistant loads. This is not suitable to design those structures and dynamic analysis method to be used for high rise structures. 2.2 Response Spectrum Analysis: The seismic forces strikes the foundation of a structure will move with the ground motion. It shows that structure movement is generally more than the ground motion. The movement of the structure as compared to the ground is refused as the dynamic amplification. It depends on the natural frequency of vibration, damping, type of foundation, method of detailing of the structure. The response “design acceleration spectrum” which refers to the max acceleration called spectral acceleration coefficient Sa/g, as a function of the structure for a specified damping ratio for earthquake excitation at the base for a single degree freedom system. The revised IS 1893-2002 uses the dynamic analysis by response spectrum. In this method takes into account all the five important engineering properties of the structures. i. The fundamental natural period of vibration of the building ( T in seconds) ii. The damping properties of the structure iii. Type of foundation provided for the building iv. Imp0ortance factor of the building v. The ductility of the structure represented by response reduction factor. III. ZONE FACTORS FOR DIFFERENT ZONES IN INDIA Zone Seismic coefficient of 1984 Seismic zone factor (z of 2002) V 0.08 0.36 IV 0.05 0.24 III 0.04 0.16 II 0.02 0.1 Table.1 Seismic Zone factors IV. MODAL GENERATION AND ANALYSIS: We considered a residential building of 3BHK plan with y-axis consisted of G+15 floors. The ground floor and rest of the 15 floor had a height of 3m each. the supports at the base of the structure were also specified as fixed. The structure was subjected to self-weight, dead load, live load values considering by the specifications of IS 875 part-1 and part-2. The wind load values were generated by STAAD.PRO considering the given wind intensities at different heights and strictly abiding by the specifications of IS 875 part-3. The Seismic load calculations of Static and Dynamic analysis were done following IS 1893-2002 part-1. Fig.1 column positions Fig.2 plan of residential building
  • 3. E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 www.ijera.com 61 | P a g e Fig.3 Live load assigned in structure Fig.4 axial force, shear force, torsion and diplacement Fig.5 mode shape in dynamic analysis Table 2. Axial forces in Static Analysis Static Analysis Axial Force KN BEAM L/C OMRF SMRF 36 1 EQ+X 3537.0 3916.4 99 1 EQ+X 3339.8 3663.0 162 1 EQ+X 3127.8 3409.7 225 1 EQ+X 2908.8 3156.5 288 1 EQ+X 2685.0 2903.6 Table 3. Torsion in Static Analysis Static Analysis Torsion KNm BEAM L/C OMRF SMRF 36 1 EQ+X -0.617 -0.059 99 1 EQ+X -1.520 -0.059 162 1 EQ+X -1.587 -0.059 225 1 EQ+X -1.643 -0.059 288 1 EQ+X -1.658 -0.058 Table 4. Bending Moment in Static Analysis Static Analysis Bending moment-Z KNm BEAM L/C OMRF SMRF 36 1 EQ+X 148.74 53.143 99 1 EQ+X 100.59 52.919 162 1 EQ+X 85.92 52.592 225 1 EQ+X 84.28 52.094 288 1 EQ+X 84.29 51.357 Table 5. Axial forces in Dynamic Analysis Dynamic Analysis Axial Force KN BEAM L/C OMRF SMRF 36 1 EQ+X 3541.9 4148.1 99 1 EQ+X 3336.8 3707.3 162 1 EQ+X 3117.2 3440.5 225 1 EQ+X 2894.1 3177.1 288 1 EQ+X 2669.2 2917.4 Table 6. Torsion in Dynamic Analysis Dynamic Analysis Torsion KNm BEAM L/C OMRF SMRF 36 1 EQ+X 1.090 2.659 99 1 EQ+X 2.484 2.660 162 1 EQ+X 2.238 2.580 225 1 EQ+X 2.535 2.473 288 1 EQ+X 2.633 2.634
  • 4. E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 www.ijera.com 62 | P a g e Table 7.Bending Moment in Dynamic Analysis Dynamic Analysis Bending moment-Z KNm BEAM L/C OMRF SMRF 36 1 EQ+X 154.739 70.313 99 1 EQ+X 102.290 64.390 162 1 EQ+X 75.819 62.310 225 1 EQ+X 72.649 59.564 288 1 EQ+X 71.408 56.376 Table 8. Displacement X-trans in Static Analysis Static Analysis Displacement X-Trans BEAM L/C OMRF SMRF 36 1 EQ+X 1.849 0.456 99 1 EQ+X 13.455 2.107 162 1 EQ+X 26.684 4.433 225 1 EQ+X 39.456 7.025 288 1 EQ+X 50.163 9.624 Table 9. Displacement X-Trans in DynamicAnalysis Dynamic Analysis Displacement X-Trans BEAM L/C OMRF SMRF 36 1 EQ+X 1.907 0.534 99 1 EQ+X 12.938 2.622 162 1 EQ+X 24.765 8.984 225 1 EQ+X 32.877 12.854 288 1 EQ+X 39.790 15.132 Graph 1. Static &dynamic analysis of axial forces in OMRF Graph 2.static & dynamic analysis of Torsion in OMRF Graph 3. Static & dynamic analysis of Bending Moment in OMRF Graph 4. static&dynamic analysis of Displacement in OMRF
  • 5. E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 www.ijera.com 63 | P a g e Graph 5. Static & dynamic analysis of Axial forces in SMRF Graph 6. Static & dynamic analysis of Torsion in SMRF Graph 7. Static & dynamic anlysis of Bending Moment in SMRF Graph 8. Static & dynamic analysis of Displacement in SMRF V. CONCLUSION: The obtained results of static and dynamic analysis in OMRF & SMRF are compared for different columns under axial, torsion, bending moment and displacement forces. The results in graph-1 shows that there is equal values obtained of axial forces in static and dynamic analysis of OMRF structure. The results in graph-2 shows that the values are obtained for torsion in static analysis are negative and dynamic analysis values are positive. The results in graph-3 here we can observe that the values for bending moment at dynamic analysis values are high in initially for other columns it decreased gradually as compared to that of static analysis. The results in graph-4 we can observe that the values for displacement in static analysis of OMRF values are more compared to that of dynamic analysis values of same columns. The results in graph-5 shows that the values obtained of axial forces in dynamic analysis of SMRF structure values are high compare to static analysis. The results in graph-6 shows that the values are obtained for torsion in static analysis are negative and dynamic analysis values are positive with more difference. In the results graph-7, we can observe that the values for bending moment at dynamic analysis values are more as compared to that of static analysis SMRF structure. In the results graph-8, we can observe that the values for displacement in dynamic analysis of SMRF values are gradually increased compared to that of static analysis values of same columns. The static and dynamic analysis of OMRF & SMRF values are observed. Finally it can conclude that the results of static analysis in OMRF & SMRF values are low when comparing to that of dynamic analysis in OMRF & SMRF values. Hence the performance of dynamic analysis SMRF structure is quiet good in resisting the earthquake forces compared to that of the static analysis OMRF & SMRF.
  • 6. E. Pavan Kumar et al Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 11( Version 1), November 2014, pp.59-64 www.ijera.com 64 | P a g e REFERENCES [1] Mohit Sharma, Dr. Savita Maru. IOSR Journal of Mechanical and Civil Engineering, Volume 11, Issue 1. Ver. II (Jan-2014), PP 37-42. [2] IS: 1893-2002 (part-1) “criteria for earthquake resistant design of structures” fifth revision, Bureau of Indian Standards, New Delhi. [3] IS: 456-2000 (Indian Standard Plain Reinforced Concrete Code of Practice) – Fourth Revision. [4] IS: 875-1987 (part-1) for Dead Loads, code of practice of Design loads (other than earthquake) for buildings and structures. [5] IS: 875-1987 (part-2) for Live Loads or Imposed Loads, code of practice of Design loads (other than earthquake) for buildings and structures. [6] IS: 875-1987 (part-3) for Wind Loads, code of practice of Design loads (other than earthquake) for buildings and structures. [7] IS 13920-1993 for Ductile Detailing Reinforced Concrete Structures subject to seismic forces, Bureau of Indian Standards, New Delhi. [8] Dr. S.K Duggal, Earthquake Resistance Design of Structure. [9] P. C. Varghese, Advanced Reinforced Concrete Design, Second Edition.