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1.
International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 10 | Oct 2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 36 STUDY OF BEHAVIOR PARAMETERS OF THE BUILDING WITH VARIATIONS IN STORY AND NUMBER OF BAYS Ravikant Singh1, M.C. Paliwal2 1Student ME, Department of Civil & Environmental Engineering, NITTTR Bhopal-462002, Madhya Pradesh, India. 2Professor, Department of Civil & Environmental Engineering, NITTTR Bhopal-462002, Madhya Pradesh, India. ---------------------------------------------------------------------***--------------------------------------------------------------------- Abstract:- The objective of this study is to investigate the seismic behavior of the structure having various structural configurations like OMRF(ordinary moment resisting frames) and SMRF(special moment resisting frames). A comparative study of all the types of frames will shed some light on the type of frame to be adopted for seismic loads in Indian scenario. Reinforced concrete special moment frames are used as part of seismic force-resisting systems in buildings that are designed to resist earthquakes. The design criteria for SMRF buildings are given in IS 13920 (2002). In this study, the buildings are designed both as SMRF and OMRF, and their performance is compared. For this, the buildings are modeled and pushover analysis is performed in SAP2000 software. The behavior parameters arefound foreachbuildingusingthe values obtained from pushover curve and is investigated. Findings are then studied and a conclusion is drawn using the results. Key Words: Pushover analysis, Ordinary moment resisting frames, Special moment resisting frames, Behaviour parameters, SAP2000 1. INTRODUCTION Reinforced concrete special moment framesareusedaspart of seismic force-resisting systems in buildings that are designed to resist earthquakes. Beams, columns, and beam column joints in moment frames are proportioned and detailed to resist flexural, axial, and shearing actions that result as a building sways through multiple displacement cycles during strong earthquake ground shaking. The building behaviour parameters can be calculated from the values obtained from the pushover curve and the resultsare tabulated. It is found that the value of ductility factors are more for SMRF buildings, reinstating the fact that SMRF buildings are more ductile. 1.1 Moment resisting frame It is a three dimensional structural system composed of interconnected members, without structural walls, so as to function as a complete self-contained unit with or without the aid of horizontal diaphragms or floor bracing systems,in which member resist gravity and lateral forces primarily by flexural actions. As per IS 1893:2002 they can be classified as: A. Ordinary Moment Resisting Frame: It is a moment resisting frame not meeting special ductile detailing requirement for ductile behavior. Response reduction factor (R) is taken as 3 in OMRF. B. Special Moment resisting Frame: It is a moment resisting frame specially detailed to provide ductile behavior. Response reduction factor (R) is taken as 5 in SMRF. Indian Codes divide the entire country into four seismic zones (II, III, IV & V) depending on the seismic risks. OMRF (Ordinary Moment Resisting Frame) is probably the most commonly adopted type of frame in lower seismic zones. However with increase in the seismic risks, it becomes insufficient and SMRF (Special Moment resisting Frame) frames need to be adopted. 1.3 When to use SMRF Moment frames are generally selected as the seismic force- resisting system when architectural space planning flexibility is desired. When concrete moment frames are selected for buildings assigned to Seismic zones III, IV or V, they are required to be detailed as special reinforced concrete moment frames the standard is optional in zone ll. According to IS 13920(2016), special moment frames are to be designed for a force reduction factor of R= 5. i.e. they are allowed to be designed for a base shear equal to one-fifth of the value obtained from an elastic response analysis. Moment frames are generally flexible lateral systems; therefore, strength requirements may be controlled by the minimum base shear conditions of the code. 1.4 Building behavior parameters In force-based seismic design procedures, behaviour factor, R (EC8), or Rw, also referred to by other terms, including response modification factor (FEMA 1997, UBC 1997), is a force reduction factor used to reduce the linear elastic response spectra to the inelastic response spectra (Maheri and Akbari,2011). In other words, behaviour factor is the ratio of the strength required to maintain the structure elastic to the inelastic design strength of the structure. The behaviour factor R, therefore accounts for the inherent ductility and over strength of a structure and the difference in the level of stresses considered in its design.Itisgenerally expressed in the following form taking into account the above three components, R = Rµ x Rs x Y …1.4.1
2.
International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 10 | Oct 2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 37 where, Rµ is the ductility dependent component also known as the ductility reduction factor, Rs istheoverstrengthfactor and Y is termed the allowable stressfactor.Withreferenceto Figure 1, in which the actual force–displacement response curve is idealized by a bilinear elastic–perfectly plastic response curve, the behaviour factor parameters may be defined as: Rµ = …1.4.2 Rs = …1.4.3 Y = …1.4.4 And the behaviour factor, R is redefined as: R (Rw) = ( ) x ( ) x ( ) …1.4.5 where, Ve, Vy, Vs and Vw correspond to the structure’s elastic response strength, the idealized yield strength, the first significant yield strength and the allowable stress design strength, respectively. For structures designed using an ultimate strength method, the allowable stress factor Y, becomes unity and the behaviour factor is reduced to: R = Rµ x Rs = ( ) x ( ) = …1.4.6 Fig. 1 Pushover graph for evaluation of behaviour factor, (Maheri and Akbari, 2003) The structure ductility µ, is defined in terms of maximum structural drift (Δmax)andthedisplacementcorrespondingto the idealized yield strength (Δy) as: µ = …1.4.7 1.5 Objective of the work To carry out analysis and design of the building using SAP 2000 software for height of 6, 8, 10 & 12 stories and 5, 7, 9 & 10 number of Bays, and to study the behavior parameters of the building considered and conclusions were drawn from the results. 2.LITERATURE REVIEW Ambika-Chippa et. al. (2014) Conducted seismic analysis and design of RC moment resisting space frame with shear wall (Dual System). In moment resisting frame and dual system, two cases were selected for this study. In moment resisting frame Special Moment Resisting Frame and Ordinary Moment Resisting Frame were considered with Variations of heights. For bare frame and frame with brick infill, and in dual system, structure with shear wall and without shear wall were considered with (G+8) storey for (5x5) bay for frame with brick infill with same loading conditions. Frame has been analyzed and designed using STAAD ProV8i software. Kiran Parmar et. al. (2013) This study deals with the comparison between three dual lateral load resisting systems in the multistory buildings. Dual systemwhichused in the multistory building to resist lateral loads such as wind/earthquake are used in this study are 1. Moment resisting frame with shear wall (MRSW) 2.Momentresisting frame with bracing (MRBR) 3. Flat slab with shear wall (FSSW). Rao et al. (1982) conducted theoretical and experimental research on infill frames with openingstrengthened bylintel beams. It was concluded that thelintel overtheopeningdoes not have any effect on the lateral stiffness of an infill frame. R. Hasan and D.E. Grierson (2002), conducted their study with simple computer-based push-over analysis technique for performance-based design of building frameworks subject to earthquake loading. Findings were rigidity-factor for elastic analysis of semi-rigid frames, and the stiffness properties for semi-rigid analysis are directly adopted for push-over analysis. D. Özhendekci, D., & Özhendekci, N. (2012) It is shown in this paper that arrangement of span is a critical parameter for the perspective of the designer,soitinstraightaffects the economy and seismic performance of the design. But, previous study has not given sufficient interest to the valuation of its effects. So three different 10-story special moment resisting steel frames with having different span actions are designed in such a way to the provisions of Turkish seismic design codes whichhavingsimilarallowable capacity design and stress design procedures which are available in AISC Manual and Seismic procedures for Steel Buildings. With the given geometric properties & design earthquake load, a constant seismiceffectivemassiskept for frames which was assumed to be suitable for evaluation purposes Oğuz, Sermin (2005), Verified the effects and the accuracy of invariant lateral load patterns utilized in pushover analysis to predict the behavior imposed on the structure due to randomly Selected ground movement generating elastic deformation by studying various levels of Nonlinear response. For this purpose, pushover analysesusingvarious invariant lateral load patterns and Modal Pushover Analysis
3.
International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 10 | Oct 2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 38 were performed on reinforced concrete and steel moment resisting frames covering a wide range of fundamental periods. Pushover analysescarried outbyusingbothDRAIN- 2DX and SAP2000. Asokan (2006) studied how masonry infill walls in the frames of a building changes the overall lateral stiffness and strength of the structure. He proposed a plastic hinge model for infill wall to be used in nonlinear performance based analysis of a building and concluded that the ultimate load (UL) approach along with the proposed hinge property provides a better estimate of the inelastic drift of the building. 3. METHODOLOGY The buildings are modeled in SAP2000 and nonlinear pushover analysis is carried out on all structures under consideration. Their response is monitored and pushover curves are plotted, comprising of Roof Displacement values vs Base Shear. Total of 12 frames are selected varying number of stores and number of bays with regard to response reduction factors and confinement detailing. The storey height is 3.5m and bay width is 3m, which is same for all of the frames. Each frame is designed as OMRF and SMRF considering response reduction factors to be 3 & 5 respectively. As per IS code suggestions a response reduction factor of 3 for OMRF and 5 for SMRF are chosen. The table 3.1 below shows Material properties and Geometric parameters assumed in this study Sl No. Properties Values 1 Unit weight of concrete 25KN/m3 2 Unit weight of Infill walls 18kN/m3 3 Characteristic Strength of concrete 25 MPa 4 Yielding Strength of steel 415 MPa 5 Compressive strength of strong masonry (Em) 5000MPa 6 Compressive strength of weak masonry (Em) 350MPa 7 Modulus of elasticity of Masonry Infill walls (Em) 750f’m 8 Damping ratio 5% 9 Modulus of elasticity of steel 2e5 MPa 10 Slab thickness 150 mm 11 Wall thickness 230 mm Following table 3.2 shows Seismic Design Data assumed for Ordinary Moment Resisting Frames and Special Moment Resisting Frames Sl No. Design Parameter Value 1 Frame Type OMRF 2 Seismic Zone V 3 Zone factor (Z) 0.36 4 Response reduction factor (R) 3&5respectively 5 Importance factor (I) 1 6 Soil type Medium Soil 7 Damping ratio 5% Following table 3.3 shows loads considered for designing of considered buildings Sl No. Type of Load Value 1 Self Weight of Beam and Column As per dimensios 2 Weight of slab 11.25 KN/m 3 Infill weight 11.8 KN/m 4 Parapet weight 2.5 KN/m 5 Floor finish 2.5 KN/m2 6 Live load 3.0 KN/m2 4. RESULTS A number of performance parameters may govern the capacity of a structure. In order to carry out an inelastic pushover analysis, one or a number of these parameters should be considered for determination of the displacement limit state (Δmax). In a comparative study conducted by Mwafy and Elnashai (2002) on different classes ofbuildings, a number of global collapse criteria, including interstorey drift limit, column hinging mechanism, limit on drop in the overall lateral resistance and stability index limit, were considered. They concluded that the interstorey drift is the collapse parameter that controls the response of buildings designed to modern seismic codes. The R factor parameters for each system were extracted from the respective pushover response curve. The ductility dependent component, Rµ, is calculated using Equations 1.4.1 to 1.4.6 and ductility factor, µ, is determined from Equation 1.4.7. The behaviour parameters of the bare frame buildings considered is tabulated in Table 4.1 and 4.2 given below.
4.
International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 10 | Oct 2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 39 TABLE 4.1 Building Configuration BASE SHEAR (KN) Rdes R µ Rs µ BF-SMRF- 10St5B 98.6 5 12.6 1.4 5.7 BF-SMRF- 10St7B 129.6 5 13.6 1.3 11.8 BF-SMRF- 10St10B 156.9 5 17.9 1.4 29.3 BF-SMRF- 6St9B 110.5 5 7.8 1.7 2 BF-SMRF- 8St9B 135.4 5 26.7 2.2 8.6 BF-SMRF- 12St9B 146.5 5 9.6 1.4 2.75 TABLE 4.2 Building Configuration BASE SHEAR (KN) Rdes R µ Rs µ BF-OMRF- 10St5B 162.3 3 3.5 1.3 1.8 BF-OMRF- 10St7B 211.2 3 4.8 1.3 8.7 BF-OMRF- 10St10B 256.3 3 4.5 1.2 1.6 BF-OMRF- 6St9B 235.4 3 3.1 1.2 1.1 BF-OMRF- 8St9B 226.8 3 17.9 1.3 4.6 BF-OMRF- 12St9B 216.5 3 4.2 1.1 1.6 5. CONCLUSIONS The building behavior parameters such as the ductility reduction factor Rµ, the over strength factor RS, and the ductility factor µ, are calculated from the pushover curve of each building. The behavior parameters give an idea about the performance of the building and from the values of Rµ and µ obtained, it can be concluded that SMRF buildings possess higher ductility than OMRF buildings. The over strength factor Rs, is also having a value greater than 1 in all cases depicting the fact that the buildings designed for current study can withstand more loads than what they are designed for. The SMRF buildings with same number of bays anddifferent number of storeys are compared. The pushover curve is plotted and it is found that the ductilityandthemagnitude of base shear that can be resisted, increases with increase in the number of storeys. It is observed that all the SMRF buildings considered has almost the same value of initial slope in the push over curve. 6. REFERENCES [1] Özhendekci, D., & Özhendekci, N. (2012). Seismic performance of steel special moment resisting frames with different span arrangements. Journal of Constructional Steel Research,72,51–60. https://doi.org/10.1016/j.jcsr.2011.10.002. [2] 17. FEMA 356, (2000),”PrestandardandCommentaryfor the seismic Rehabitation of Buildings”, American Society of Civil Engineers, USA. [3] Asokan, A., (2006) Modelling of Masonry Infill Walls for Nonlinear Static Analysis of Buildings under Seismic Loads. M. S. Thesis, Indian Institute of Technology Madras,Chennai. [4] Rutenberg, A., (1992),”Nonlinear Response of Asymmetric Building Structures and Seismic Codes: A State of the Art Review”, European Earthquake Engineering,6(2), 3-19. [5] Pujol, S., Benavent-Climent, a., Rodriguez,M.E.,&Smith- Pardo, J. P. (2008). Masonry infill walls: an effective alternative for seismic strengthening of low-rise reinforced concrete building structures. Proceeding of the 14-Th World Conference on Earthquake Engineering, 1–8. [6] R. Hasan, L. Xu, D.E. Grierson, (July 2002) “Push-over analysis for performance-based seismic design” Computers and Structures 80, P. 2483–2493. [7] Anil K. Chopra, and Rakesh K. Goel,(2004) “A modal pushover analysis procedure to estimate seismic demands for unsymmetric-plan buildings” Earthquake engineering and structural dynamics, Vol 33, pp. 903–927. [8] Ms. Kiran Parmar, Prof. Mazhar Dhankot, ‘Comparative Study between dual systems for lateral load resistance in buildings of variable heights’ (Journal of information, knowledge & research in computer engineering). [9] Analysis and Design of R.C. Moment Resisting Frames with and without Shear Wall for Different Seismic Parameters by Ambika Chippa, & Prerana Nampalli (IJISET - International Journal of Innovative Science, Engineering & Technology, Vol. 1 Issue 6, August 2014). [10] A Comparative Study of OMRF & SMRF structural system for Tall & High Rise buildings subjected to Seismic Load by G.V.S. Sivaprasad, & S. Adiseshu (IJRET:
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 10 | Oct 2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 40 International Journal of Research in Engineering and Technology; eISSN: 2319-1163 | pISSN: 2321-7308). 7. BIOGRAPHIES Prof. Paliwal, M.C., Professor, Civil Engineering Department, NITTTR, Bhopal Authoristeaching at NITTTR, Bhopal and is contributing in the field of structure engineering and construction technology fields. He have published several research papers in well known journals and have attended many conferences in India and Abroad. Mr. Ravikant Singh, M.E., Structural Engineering, Author is GATE qualified for year 2016, 17 & 18. He is pursuing his M.E. in Structural Engineering from NITTTR, Bhopal. Authors have published papers related to the Special Concrete in various Journals. He is a budding research scholar in the field of Finite Element method.
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