Behaviour of Moment Resisting Frame and Shear wall Frame Structure

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Available online at www.ijiere.com International Journal of Innovative and Emerging Research in Engineering e-issn: 2394-3343 p-issn: 2394-5494 Behaviour of Moment Resisting Frame and Shear wall Frame Structure Prutha Vyas 1 Assistant Professor, Navrachna University, Bhayli, Vadodara, India Abstract:- The rapid growth of urban population and limited land space have considerably influenced the developments of high-rise structures. Lateral loads are important consideration as the building height increase. It is necessary to choose a structural system such a way that it can resist lateral loads effectively. It is required to understand the behaviour of structural systems in teams of stiffness and stability. In this paper two structural systems i.e. moment resisting frame and wall-frame structure is compared in teams of time period, deflection and drift. The analysis of 30 story RC building is carried out in ETABS. The results shows that top deflection and time period is reduced for wall-frame structure. Wall-frame structure can resist lateral loads effectively than frame structure for high rise buildings. Keywords: Moment Resisting frame, Shear wall- frame structure, structural systems, shear racking behaviour, top deflection, drift I. INTRODUCTION: Structural development of high rise buildings is necessary for the rapid growth of urban population and development of civil engineering world. Taller the building, lateral loads should be effectively consider in design of structures. The taller and slender the building, the more important structural factors and more necessary to choose an appropriate structural system. Structural system is an arrangement of major structural members such a way that structure can resist lateral loads effectively. With loading on a tall building acts not only a very large building surface, but also with greater intensity at the greater heights and with a larger moment arm about the base than on a low rise building [2]. There are structural systems for tall buildings i.e. Moment resisting frame, Braced frame, shear-wall frame, Outrigger system, Bundled tube system. Concrete is widely used construction material to construct high rise structures. Behaviour of different structural systems is unique and each system is having different load transferred mechanism. Generally in case of high-rise structures, stiffness requirement in terms of inter storey drift and top storey displacements are important criteria to control. Therefore selected structural system should be such that the design requirement should satisfy along with the full utilization of the structural elements. In this paper behaviour of two different structural systems under the action of lateral loading is discussed. II. MOMENT RESISTING FRAME (MR FRAME): MR frame is a skeleton of beams and columns which connected parallels or orthogonally to each other with MR joints. Resistance to lateral loading is provided by bending resistance of columns, girders and joints. Rigid frame gives advantage in terms of simplicity in design and unobstructed space from bracing and structural walls. The horizontal stiffness of a rigid frame is governed mainly by the bending resistance of the girders, the columns and their connection. The shear causes the story height columns to bend in double curvature with points of contra-flexure at mid height of the column [fig.2][2]. And due to overall moment the frame is subjected to tension on windward side and compression on leeward sides of structure. That causes extension and shortening of columns [fig. 3][2]. As the building height increases, the story drift due to overall bending will increase. Story drift of frame members in high rise building can controlled by stiffness rather than strength. 83

Figure 1: Behaviour of beam and column of frame structure [2] Figure 2: Shear racking behaviour of frame structure [2] Figure 3: Overall bending behaviour of Frame structure [2] III. WALL- FRAME STRUCTURE Wall-frame structure is structural system having combination of rigid frame and shear wall. Shear wall is constructed as a part of central elevator or service core, and frames are arranged in plan in conjunction with the wall. This structural system can resist lateral loads effectively by producing interaction between shear walls and frames. Consider the behaviour of shear wall as central core and frame separately having same height. When lateral load acts on structure, the shear wall is deflected individually in flexural shape and frame is deflected in shear shape. Because the top flexibility of core, behave as flexural cantilever which behave as proportional to cube of height. And flexibility of frame behave as shear cantilever which directly proportional to height. When wall and frame connected with pin-end joints, the behaviour of wall-frame structure during subjected to horizontal loading, the deflected shape of structure is flexure profile at lower part and shear profile at upper part. Due to interaction force in connecting links causes the shear wall resist the structure near the base and frames will resist the structure near the top in teams of deflection and drift. 84

Figure 4: Behaviour of Wall-Frame structure [2] IV. PARAMETRIC STUDY: In case of High-rise building it is very important that the structural system should satisfy the strength and stiffness requirement. The response of the different structural system is depends upon its behaviour and load transfer mechanism. In this paper the comparison of the Moment Resisting Frame and Shear-Wall Frame is presented. Analysis is carried out in ETABS. Analysis results for 30 storey building with two different structural systems are compared. The comparison of the Time period, Top storey displacement and Maximum storey drift for the Moment Resisting Frame, Shear-Wall Frame are presented. For MR frame the building geometry is shown in fig. 5 Building data: Number of story: 30 Height of building- 96 meter Plan dimension: 24 x 24 meter Size of beams- 0.3 x 0.3 meter Size of column- 0.8 x 0.8 meter Slab thickness-150mm Live load- 3 kn/m 2 Floor finish- 1 kn/m 2 Zone factor- V Importance factor- 1.5 Response reduction factor- 5 Concrete Grade- M30 Steel grade- Fe415 Figure 5: Plan of MR frame structure 85

Wall- frame structural system building as shown in fig.6 other dimension and seismic data are same as MR frames. Shear wall is provided at service core of the building throughout the height as shown in fig. Thickness of the shear wall is 0.3 meter. Figure 6: Plan of shear wall-frame structure V. MODELLING IN ETABS Both structures has been modelled in ETABS and analysed for load combinations as per IS:456-2000[7]. 3D model of structure is shown in figure7. Seismic data are taken as per IS:1893(part-1)-2002.[8] Figure 7: 3D model of structure in ETABS A) MR frame B) Shear wall-frame structure 86

VI. ANALYSIS RESULTS After analysis in ETABS software result shows that in wall-frame structure Time period is effectively reduced also Top story displacement and Maximum drift is reduced. Results are shown in table.1 Table 1: Analysis results of MR frame and Wall-frame structure Parameters Moment resisting frame Shear wall- frame system Time period (Sec) 4.37 3.66 Top displacement X-dir 0.1254 0.1045 (meter) Y-dir 0.1241 0.1071 Max. Drift X-dir 1.564 1.33 (mm) Y-dir 1.54 1.37 Comparison results of lateral displacement for MR frame and shear wall frame structure is shown in table 2. Table 2: Comparison results of lateral displacement for MR frame and shear wall frame structure Story Lateral Displacement (m) Frame Structure X- Y Wall-Frame Structure X Y STORY30 0.1254 0.1241 0.1045 0.1071 STORY29 0.1225 0.1215 0.101 0.1034 STORY28 0.1194 0.1186 0.0974 0.0997 STORY27 0.116 0.1154 0.0937 0.0959 STORY26 0.1125 0.112 0.09 0.092 STORY25 0.1087 0.1083 0.0861 0.088 STORY24 0.1047 0.1045 0.0822 0.0839 STORY23 0.1005 0.1004 0.0782 0.0798 STORY22 0.0961 0.0962 0.0741 0.0756 STORY21 0.0916 0.0918 0.0699 0.0713 STORY20 0.087 0.0873 0.0657 0.067 STORY19 0.0822 0.0826 0.0615 0.0626 STORY18 0.0774 0.0779 0.0572 0.0582 STORY17 0.0725 0.0731 0.053 0.0538 STORY16 0.0675 0.0682 0.0487 0.0494 STORY15 0.0625 0.0633 0.0445 0.045 STORY14 0.0575 0.0584 0.0403 0.0407 STORY13 0.0525 0.0535 0.0362 0.0364 STORY12 0.0476 0.0486 0.0321 0.0322 STORY11 0.0427 0.0437 0.0282 0.0282 STORY10 0.0378 0.0389 0.0244 0.0242 STORY9 0.0331 0.0342 0.0208 0.0205 STORY8 0.0284 0.0295 0.0173 0.0169 STORY7 0.024 0.025 0.0141 0.0136 STORY6 0.0196 0.0206 0.011 0.0105 STORY5 0.0155 0.0164 0.0083 0.0078 STORY4 0.0116 0.0123 0.0058 0.0053 STORY3 0.0079 0.0085 0.0037 0.0033 STORY2 0.0045 0.0049 0.0019 0.0017 STORY1 0.0016 0.0017 0.0006 0.0006 87

Figure 8: Comparison Graph of deflection in X Figure 9 Comparison Graph of deflection in Y Comparison results of lateral drift for MR frame and shear wall frame structure is shown in table 3. Table 3 Comparison results of lateral drift for MR frame and shear wall frame structure Story Lateral Story Drift (m) Wall-Frame Frame Structure Structure X- Y X Y STORY30 0.000896 0.000825 0.001093 0.001146 STORY29 0.000976 0.000908 0.001121 0.001172 STORY28 0.00105 0.000989 0.001148 0.001193 STORY27 0.001121 0.001067 0.001176 0.001217 STORY26 0.001188 0.001139 0.001204 0.001242 STORY25 0.001251 0.001206 0.001231 0.001268 STORY24 0.001308 0.001267 0.001256 0.001293 STORY23 0.00136 0.001322 0.001278 0.001316 STORY22 0.001407 0.001371 0.001298 0.001336 STORY21 0.001448 0.001413 0.001313 0.001353 STORY20 0.001483 0.00145 0.001324 0.001366 STORY19 0.001512 0.00148 0.001331 0.001375 88

STORY18 0.001534 0.001504 0.001333 0.001379 STORY17 0.001551 0.001522 0.00133 0.001377 STORY16 0.001561 0.001534 0.001321 0.001369 STORY15 0.001564 0.00154 0.001307 0.001355 STORY14 0.001561 0.001539 0.001286 0.001334 STORY13 0.001551 0.001533 0.001259 0.001306 STORY12 0.001535 0.00152 0.001226 0.001271 STORY11 0.001512 0.001502 0.001185 0.001227 STORY10 0.001482 0.001478 0.001137 0.001174 STORY9 0.001445 0.001448 0.001082 0.001112 STORY8 0.001401 0.001412 0.001018 0.001041 STORY7 0.00135 0.00137 0.000946 0.000958 STORY6 0.001291 0.001323 0.000865 0.000864 STORY5 0.001225 0.001269 0.000774 0.000758 STORY4 0.001148 0.001207 0.00067 0.000638 STORY3 0.001055 0.001125 0.00055 0.000503 STORY2 0.000909 0.000978 0.000401 0.000352 STORY1 0.000511 0.000543 0.000192 0.000172 Figure 10: Comparison Graph of Drift in Y Figure 11: Comparison Graph of drift in X 89

Figure 12 Comparison graph of Top storey displacement in X Figure 13: Comparison graph of Top storey displacement in Y VII. CONCLUSION: The comparison of moment resisting frame and wall-frame structure is carried out in terms of time period, top deflection and maximum storey drift. Analysis is carried out with ETABS software. Results show that for the wall frame structure, time period is effectively reduced. Also the top story displacement and Maximum drift is reduced than frame structure. Concluded that Wall Frame structure is more effective and stiff than frame system so it can resist lateral loads effectively. VIII. ACKNOWLEDGMENT All the experimental and research work was carried out in Navrachana University. The authors of this paper would like to thank Dr.Bhairav Thakkar, the Head of the Civil Engineering Department of Navrachana University for their Support in carrying out the experimental work. We are also thankful for management of the university who helped us in the process of research. 90

IX. REFERENCES: [1] Mir M. Ali and Kyoung Sun Moon, Structural Development in Tall Building Current Trends and Future Prospects, Invited Review Paper, School of Architecture 2007" [2] Alex Coull and Bryan Stafford Smith Tall buildings structures: Analysis and Design. Rigid-frame Structures and Wall-frame structures. [3] Bryan Stafford Smith and Young Soo Yoon, Estimating Seismic Base Shears of Tall Wall Frame Building, Journal of structure Engineering Vol. 117 1991, ASCE. [4] Fouad R. Moudarres and Alex Coull, Stiffening of Linked Shear Walls, Journal of Engineering Mechanics vol.112 1986,ASCE [5] Avigdor Rutenberg, Itai Leviathan and Moshe Decalo Stability of Shear Wall Structures Journal of Structure Engineering Vol. 114 1988, ASCE. [6] M.HalisGunel, H.EmreIlgin, A proposal for the classification of Structural systems of tall buildings, Science direct, 2006. [7] IS: 456-2000, Code of Practice for Plain and Reinforced Concrete, Fourth revision, Bureau of Indian Standards, New Delhi, 2000. [8] IS: 1893-2002(Part-I), Criteria for Earthquake Resistant Design of Structures, Fifth revision, Bureau of Indian Standard, New Delhi. 91