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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2069
Time Period Analysis of Reinforced Concrete Framed Buildings
N. Ravikumar1, CH. Durgarao2
1PG Student, Department of civil Engineering, Velaga Nageswara Rao (VNR) College of Engineering, (Approved by
AICTE and affiliated to JNTUK, Kakinada), G.B.C. Road, Ponnur–522124, GUNTUR, A.P-(INDIA).
2Assistant Professor, Department of civil Engineering, Velaga Nageswara Rao (VNR)College of Engineering,
(Approved by AICTE and affiliated to JNTUK, Kakinada), G.B.C. Road, Ponnur–522124, GUNTUR, A.P-(INDIA).
---------------------------------------------------------------------***---------------------------------------------------------------------
Abstract - The approximate fundamental natural
period of vibration in seconds of a moment resisting frames
building without brick infill panels may be estimated by the
following empirical expressions of IS 1893:2016
Ta = 0.075h0.75 for R.C. frame building
Ta
=
=
0.085h0.75
0.09 h /√d
for steel frame building
for all other buildings
Computation of seismic base shear requires the
fundamental natural period of vibration (T of the building.
However, for the building configuration adopted and the
construction material chosen, it is not always possible to
exactly determine T fromtheoretical considerations, that is,
through detailed dynamic analysis. Hence, empirical formulae
obtained through experimentally observed behavior of
buildings are utilized. A number of experimental studies were
performed by various agencies of different countries and
proposed period vs. height relationship for the estimation of
the fundamental natural period of the building. Effortsarestill
being made by various researchers to improve the code based
expressions, as current code equations are predicting period
values on the lowerside, which ultimatelyproduce higherbase
shear. The aim of this study is to produce a period equation in
order to predict the fundamental period of vibration of
reinforced concrete buildings with moment resisting frames.
Such buildings are considered in this study by analytically
modeling 3D frames. For bare RC buildings, these 3D frames
can be used adequately to estimate the period of vibration of
the whole building in the principle direction in which these
frames act. However, in a real building with infill panels, some
of the frames are bare, some are fully in filled and some have
infill panels with openings for windows and doors and it has
been observed that infill masonry provides additional stiffness
to the structure, but after a few second of earthquake shaking
stiffness degradation is observed. Hence, the influence of infill
panels is not considered.
Key Words: Reinforced Concrete, Steel buildings, Moment
Resisting Framed Buildings.
1.INTRODUCTION
The earthquakedesignandanalysisofanyreinforced
concrete structure requires an essential procedure of the
estimation of the fundamental period of vibration of the
building. The fundamental period is the important property
of the building/structure for determination of the elastic
demand and, indirectly,therequiredinelasticperformanceof
the structure. In the calculation of lateral forces and design
base shear of a building, it is an important parameter to be
considered. In the evaluation of the expected seismic load
affecting the building, theestimatedfundamentalperiodisan
essential parameter, that’s why its precise estimation is
important for the safety of the design procedure and
consequently for the performance of the structure in the
future. The Indian seismic code IS 1893(Part 1) 2016
provides the empirical expressions of Tofthebuildingtaking
its parameters; vertical dimension (H; height), types of
structure, lateral force-resisting system, and infill walls, into
prime consideration. These expressions are based on the
recorded period of vibration of real buildings during the
earthquake. Initially, the expressions were presented in
terms of the number of stories(N) or height of the building
(H), but later on, the same were developed in terms of other
considerations also as mentioned above.
The use of an empirical expression, the rational method
(referring to dynamic analysis) and the experimental
techniques applied on similar buildings (which is probably
not done in usual practice) are the primly available ways to
estimation the value of T. In other words, in current
provisions of seismic codes, the estimation of seismic forces
with the help of design spectra requires either the use of
available empirical equations for the fundamental period
determination or more specifically detailed dynamic
analysis.
But, the study of research works shows that the earlier
attempts of the deriving formula of T was made using the
recordings of the earthquakes and performing the study of
vibration on a limited number of buildings of a set of
locations. The derived empirical expressions of T based on
these data were adopted by manydesign codes of different
countries.
1.1 Objective of the study
 The characterization of the structural parameters of RC
MRF buildings, affecting the fundamental period of
reinforcedconcretemomentresistingframebuilding(RC
MRF) comes under the preliminary objective of the
study.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2070
 The detailed analysis of the effect of the different
parameters of structure including the characterized
parameters is the intermediate goal of the study.
 The final objective of the work is to develop the
expression of the time period(T) of the reinforced
concrete framed building so that the expression may be
capable enough to express the relation of T with the
different structural members of the buildings in close
vicinity of the results of the dynamic analysis.
 The sensitivity analysis has also been presented in the
work to identify the weightage of the intensity of the
effect of the considered parameters on time period.
 The validation analysis of the result of the developed
expression is also performed by comparing them with
the results of dynamic analysis.
 The comparative study of the results of the developed
equation and the proposed equations of different
researchers has also been presented.
 Based on the study of available research literature, the
dependency of a fundamental time period (T) of the
reinforcedconcrete(RC)-momentresistingframed(MRF)
building on other structural parameters(other than
height or number of storey) can easily be observed.
1.2 Factors on the fundamental period of the
building
 Slab thickness.
 Dimensions of the building plan or width of the
building in considered direction.
 Plan area of the building.
 Stiffness in terms of the total cross-sectional area
of the columns.
 Dimensions of beam.
 The ratio of beam width to depth.
 The number of panels in the longitudinal and
transverse direction.
 Length of panel/bay in longitudinal and
transverse direction etc.
 The ratio of baylength to the total plandimension
in the considered direction.
 The ratio of the total cross-sectional area of the
columns to the base area of thebuilding.
2. METHODOLOFY
In the previous study of literature, it has been
already discussed thatthere is the scope of consideration of
the structural elements other than the height of the building
as the parameters in the analysis of ‘T’ of building. The
present code equation of ‘T’ gives its conservative value, due
to which, thebaseshearcalculationsproduceitshighervalue,
which tends for uneconomic construction due to higher
sections of structural elements. The structural parameters
discussed under the objectives of the study have been
considered in the analysis of their effect on ‘T’ to fulfil the
objective of the development of a period formula
incorporating these parameters along with ‘H’. To achieve
this aim, the analysis has been done as per the following
adopted methodology.
Fig -1: Typical plans of considered building
Figure-1representthetypicalplansoftheconsidered
building models with bay sizes 4×4, 5×5, 6×6, 7×7, and 8×8.
L and B represent the dimension of the plan in respective
directions,and, Lb is the length of the bay(m)inthecondered
direction of the plan.
2.1 Parameters consideration for analysis
The considered RC frame buildings having square-
shaped in the plan are analyzed using theanalysisanddesign
software of structure STAAD.Pro-V8i with the following
assumption mentioned in Tables 3.1.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2071
Fig -2: Typical plans with 8×8 grid size
Table -1: Structural configurations
Specifiions Details
Type of structure Multi-storey rigid-jointed frames
No. of storey
GF to G+5,
G+6 to G+10
Floor height 3.6m
No. of grids
8×8, 7×7, 6×6,
5×5, 4×4
Thickness of slab
150mm, 175mm, 200mm,
225mm,
250mm
Bay length 4m, 5m, 6m, 8m
0.3m×0.3m,0.4m×0.4m,
Size of columns 0.5m×0.5m,0.6m×0.6m,
0.7m×0.7m,0.8m×0.8m,
Walls-
(a) External 200mm 100mm
(b) Internal
Beamwidth 300mm
Beam depth 600mm
Equivalent static lateral force
method.
Static analysis
Dynamic Using response spectrum
analysis method.
Seismic code
provisions
As per IS1893(Part 1):2016
Software used STAAD.Pro-V8i
Table -2: Material properties and design parameters
Specifications Details
Material used
Concrete M-25 and
Reinforcement Fe-415.
Ec 5000√fck N/mm2
fcr 0.7√fck N/mm2
Specific weight
25 kN/ m3
(R.C.C.)
Floor finish 1 kN/ m2
Imposed load 4 kN/ m2
Type of soil
Type-II, (medium soil)
{as per IS1893 (Part1) :
2016}
Load of waterproofing 2.5 kN/ m2
Specific weight of infill 20.00 kN/m3
Seismic zone III
Zone factor, Z
0.16, As per
IS1893 (Part 1)
:2016.
Importance
1
factor, I
Response
reduction factor, R 5
Damping 5%
2.2 Structural Parameters
432 building models have been analysed to
characterize the different considered structural parameters,
which influence the fundamental period of the building.
Three building plans with grid size 7×7, 5×5, 4×4 are
analyzed with column sizes 0.3m×0.3m, 0.4m×0.4m,
0.5m×0.5m, 0.6m×0.6m, 0.7m×0.7m, 0.8m×0.8m. For
above-mentioned building plans and column sizes,
considered the length of the bay are 4m, 5m, 6m and 8m.
Height of building is also varied from 5.6m to 41.6m,andslab
thickness varies from 150mm to 250mm at the interval of
25mm. The variation of the ratio of depth to width of the
beam is done from 1.5 to 2.0 at interval 0.1. Thus, the total
cases of buildings forcharacterizationstudycomeoutas432.
Each parameter has been analysed bringing variation in it,
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2072
keeping other parameters constant atthesametime,tostudy
the effect of that parameter on ‘T’.
2.3 Assumptions for analysis
 It is considered for analysis that earthquake is
not likely to occur simultaneously with high wind,
maximum flood.
 The symmetrical square-shaped building plans
have been considered to performthe analysis.
 RC buildings have been considered with special
moment-resisting frame.
 The symmetry is also maintained in the vertical
geometry of the building modelandtheappliedloadings.
 Sizes of the structural elements like beams and
columns were also kept constantfor a particular model.
 Thesoil-structureinteractionhasnotbeentaken
into consideration of analysis.
 Thejoints of the beamsandthecolumnsarekept
as rigid joints.
 The nodes at the footing level are assigned as
fixed supports.
 The gross moment of inertia of the sections is
considered for performing theanalysis.
 The loading of slabs is applied using floor load
command of the software.
 The uniformly distributed load of brick masonry
is applied as a member load onthe beams.
 In the frames, no infill walls are modelled in the
software for the analysis.
3. STUDY OF STRUCTURAL PARAMETERS
In this study report 432 different models of building
configurations have been analysed to characterize the
different considered structural parameters to identify them
with capacity to affect the fundamental period (T) of the
building. The elements of building frame; slab thickness,
column size, grid size, beam size, plan area and bay length in
considered direction of plan have been taken as parameters
into analysis. The analysis has been carried out as per the
configurations described in parametric specification and
adopted computational methodology as described. The
followings are the tabulated results of time period
values.
Table -3: Time Period(T) :- Grid Size 7×7, Slab Thickness =
150 mm
Columns Size
Floors/
Height
0.6m×0.6m 0.3m×0.3m
Bay length
5m 4m 5m 4m
Plan Area
35m×35m 28m×28m 35m×35m 28m×28m
T(sec)
G+5/(23.6m) 1.227 0.988 2.617 2.181
G+4/(20m) 1.026 0.826 2.208 1.838
G+3/(16.4m) 0.826 0.665 1.802 1.497
G+2/(12.8m) 0.627 0.505 1.397 1.159
G+1/(9.2m) 0.432 0.348 0.995 0.823
G.F./(5.6m) 0.247 0.198 0.602 0.495
Table -4: Time Period(T): - Grid Size 8×8, Slab Thickness =
150 mm
Floors/Height
Columns Size
0.5m×0.5m 0.4m×0.4m
Bay length
5m 4m 5m 4m
Plan Area
35m×35m 28m×28m 35m×35m 28m×28m
T(sec)
G+5/(23.6m) 1.45 1.17 1.817 1.486
G+4/(20m) 1.218 0.982 1.531 1.251
G+3/(16.4m) 0.988 0.796 1.247 1.017
G+2/(12.8m) 0.758 0.61 0.964 0.785
G+1/(9.2m) 0.531 0.427 0.683 0.555
G.F./(5.6m) 0.311 0.249 0.408 0.33
The variation of the ratio of depth to width of the beam is
done from 1.5 to 2.0 at interval 0.1. Thus, the totalcases of
buildings for characterization. Each parameter has been
analysed bringing variation in itself, keeping other
parameters constant at the sametime, to study the effect of
that parameter on ‘T’. The above characterization process
confirms the significant contribution of considered
parameters affecting ‘T’ of building. Hence it supports for
further detailed analysis of building models to study the
intensity of effect of all considered parameters and its
pattern.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2073
3.1 Fundamental parameters
Various parameters affecting the fundamental period of
vibration in seismic analysis have been characterized in
previous chapter,and it has been observed through dynamic
analysis on various buildingconfigurations,that,theheightof
the building is not only the parameter, but following
parameters also influence the period of vibration:
 Plan area of the building
 Total cross sectionalarea ofthecolumnsofthe
structure
 Bay length
 Number of bay
 Slab thickness
 Bay size
 Beam sections
To observe the effects of these various parameters, 1768
various building configurationshave been analyzed keeping
above mentioned parameters as variables.
3.2 Effect of column size on time period
Table -5: Time Period (T):- for grid size 8×8, plan area (m)
= 48×48,Slab thickness (mm) = 150, bay length (m) = 6m
S.
No
Floors/
Building
height
Tim
e
Peri
od
Columns Size
as
per
IS18
93
0.5m×0
.5m
0.6m×0
.6m
0.7m×0
.7m
0.8m×0
.8m
T(sec)
1
G+10/(4
1.6m)
1.22
9
2.814 2.531 2.387 2.302
2
G+9
/(38m)
1.18
4
2.566 2.305 2.171 2.089
3
G+8/(34.
4m)
1.06
5
2.32 2.081 1.956 1.876
4
G+7/(30.
8m)
0.98
1
2.075 1.857 1.741 1.665
5
G+6/(27.
2m)
0.89
3
1.829 1.634 1.526 1.459
Chart -1: Variation of T for grid size 8×8
4. CONCLUSIONS
1. It can be concluded that the present work
explores the scope of improvisation in expressions of
time period of vibration given in seismic design code
IS1893-2016 and presents the study to show that the
height alone, as a primary factor, seems to be
inadequate to evaluate the timeperiod of vibration
accurately.
2. Further, it can be suggested that the different
structural parameters other than the height of the
building, also with respect to the parameters
characterized in this analysis.
3. The affect the period and can be incorporated in
the simplified expressions of the time period of
vibration illustrated in the design codes, which are
commonly used in seismic analysis.
4. In this work, the analysis has been done for
buildings considering differentbay sizes,columnsizes,
slab thickness, bay length, plan area, beam sizes etc.
This improvement can provide better assessment of
the time period supporting to economy in the
structural design.
5. Multiple non linear regression analysis was
performed over 2200 period values obtained through
dynamic analysis with various considered
combinations of different parameters.
6. The different empirical expressions have been
developed by non-linear regressionand sensitivity
analysis has also been presented.
7. It is suggested that there is scope to incorporate
these considered structural parameters in time period
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2074
formula given in Indian Standard Code IS1893 to
estimate the value of ‘T’ closer to results of dynamic
analysis.
8. So, for the enhancement of the capacity of
available approximateformula,thework presents with
the results of dynamic analysis, which canbeuseful for
the researchers, academicians as well as for the
professionals.
REFERENCES
[1] ASCE/SEI 7-16, (2016) ―Minimum Design Loads and
associated criteria for Buildings and Other Structures,
Standard‖, Structural Engineering Institute of the
American Society of Civil Engineers, ASCE/SEI 7-2016,
Reston, Virginia.
[2] Athanassiadou, C.J. (2008) ―Seismic performance of
R/C plane frames irregular in elevation‖, Engineering
Structures, 30(5), 1250-1261.
[3] Bagchi, A.(2004) ―A simplified method of evaluating
the seismic performance of buildings‖,Earthquake
EngineeeringandEngineeringVibration,3(2), 223-236.
[4] Balkaya, C. and Kalkan, E. (2003) ―Estimation of
fundamental periods of shear- wall dominant building
structures‖, Earthquake Engineering and Structural
Dynamics, 32, pp. 985–998.
[5] Bangladesh National Building Code, BNBC-1993,
Earthquake Loads, Part-6, Housing and Building
Research Institute and Bangladesh Standard and
Testing Institute, Bangladesh.
[6] Bangladesh National Building Code, BNBC-2006,
Earthquake Loads, Part-6, Housing and Building
Research Institute and Bangladesh Standard and
Testing Institute, Bangladesh.
[7] Bangladesh National Building Code, BNBC-2010,
Earthquake Loads, Part-6, Housing and Building
Research Institute and Bangladesh Standard and
Testing Institute, Bangladesh.
[8] Bangladesh National Building Code, BNBC-2017,
Earthquake Loads, Part-6, Housing and Building
Research Institute and Bangladesh Standard and
Testing Institute, Bangladesh.
[9] Bari, M.S., Das, T. A.(2013) ―Comparative Study on
Seismic Analysis of Bangladesh National Building
Code (BNBC) with Other Building Codes‖. J. Inst.
Eng. India Ser. A, 94, pp.131–137
[10] Bendimerad, M. F. and Shah, H. C. (1992)
―Seismic behavior of reinforced concrete frame
Structure‖, Earthquake Engineeering, Tenth world
conference, Balkema, Rotterdam, ISBN 9054100605,
4263-4267.
[11] Bertero, V. V., Bendimerad, F. M. and Shah,
H. C. (1988) ―Fundamental period of reinforced
concrete moment-resisting frame structures‖,
Department ofCivil and Environmental Engineering,
Stanford University, Report No. 87.
[12] BHRC-PN 374 (1999), ―Iranian Code of
Practice for Seismic Resistant Design of Buildings‖,
Standard No. 2800, Iranian building codes and
standards,Building and Housing Research Center,
Tehran, IRAN.
[13] BHRC- PN S-465 (2007), ―Iranian Code
of Practice for Seismic Resistant Design of
Buildings‖, Standard No. 2800(3rd Edition), Iranian
building codes and standards, Building and Housing
Research Center, Tehran, IRAN.
[14] BSSC (2003). NEHRP Recommended
provisions for seismic regulations for new buildings
and other structures, part 2—Commentary (FEMA
450), Building Seismic Safety Council, Washington, DC.
[15] Building Standard Law of Japan (BSLJ),
(1987). Ministry of Construction, Japan.
[16] Buonopane, S.G., and White, R.N. (1999)
―Pseudodynamic testing of masonry infilled
reinforced concrete frame‖, Journal of Structural
Engineering, American Society of Civil Engineers
(ASCE), 125(6), 578–589.
[17] Calvi, G. M., Pinho, R., and Crowley, H.
(2006) ―State of the knowledge on the period
elongation of RC buildings during strong ground
shaking‖, The 1stEuropean Conference on Earthquake
Engineering and Seismology, Geneva, Switzerland, 3-8
September 2006, Paper 1535.
[18] Calvi, G.M., Pinho, R., Magenes, G., Bommer,
J.J., Restrepo-Vèlez, L.F., and Crowley, H. (2006) ―The
development of seismic vulnerability assessment
methodologies for variable geographical scales over
the past 30 years‖, ISET Journal of Earthquake
Engineering Technology, 43, 75-104.
[19] Carrillo, J. and Alcocer, S. M. (2013)
―Simplified equation for estimating periods of
vibration of concrete wall housing‖, Engineering
Structures, 52, 446 – 454.

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Time Period Analysis of Reinforced Concrete Framed Buildings

  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2069 Time Period Analysis of Reinforced Concrete Framed Buildings N. Ravikumar1, CH. Durgarao2 1PG Student, Department of civil Engineering, Velaga Nageswara Rao (VNR) College of Engineering, (Approved by AICTE and affiliated to JNTUK, Kakinada), G.B.C. Road, Ponnur–522124, GUNTUR, A.P-(INDIA). 2Assistant Professor, Department of civil Engineering, Velaga Nageswara Rao (VNR)College of Engineering, (Approved by AICTE and affiliated to JNTUK, Kakinada), G.B.C. Road, Ponnur–522124, GUNTUR, A.P-(INDIA). ---------------------------------------------------------------------***--------------------------------------------------------------------- Abstract - The approximate fundamental natural period of vibration in seconds of a moment resisting frames building without brick infill panels may be estimated by the following empirical expressions of IS 1893:2016 Ta = 0.075h0.75 for R.C. frame building Ta = = 0.085h0.75 0.09 h /√d for steel frame building for all other buildings Computation of seismic base shear requires the fundamental natural period of vibration (T of the building. However, for the building configuration adopted and the construction material chosen, it is not always possible to exactly determine T fromtheoretical considerations, that is, through detailed dynamic analysis. Hence, empirical formulae obtained through experimentally observed behavior of buildings are utilized. A number of experimental studies were performed by various agencies of different countries and proposed period vs. height relationship for the estimation of the fundamental natural period of the building. Effortsarestill being made by various researchers to improve the code based expressions, as current code equations are predicting period values on the lowerside, which ultimatelyproduce higherbase shear. The aim of this study is to produce a period equation in order to predict the fundamental period of vibration of reinforced concrete buildings with moment resisting frames. Such buildings are considered in this study by analytically modeling 3D frames. For bare RC buildings, these 3D frames can be used adequately to estimate the period of vibration of the whole building in the principle direction in which these frames act. However, in a real building with infill panels, some of the frames are bare, some are fully in filled and some have infill panels with openings for windows and doors and it has been observed that infill masonry provides additional stiffness to the structure, but after a few second of earthquake shaking stiffness degradation is observed. Hence, the influence of infill panels is not considered. Key Words: Reinforced Concrete, Steel buildings, Moment Resisting Framed Buildings. 1.INTRODUCTION The earthquakedesignandanalysisofanyreinforced concrete structure requires an essential procedure of the estimation of the fundamental period of vibration of the building. The fundamental period is the important property of the building/structure for determination of the elastic demand and, indirectly,therequiredinelasticperformanceof the structure. In the calculation of lateral forces and design base shear of a building, it is an important parameter to be considered. In the evaluation of the expected seismic load affecting the building, theestimatedfundamentalperiodisan essential parameter, that’s why its precise estimation is important for the safety of the design procedure and consequently for the performance of the structure in the future. The Indian seismic code IS 1893(Part 1) 2016 provides the empirical expressions of Tofthebuildingtaking its parameters; vertical dimension (H; height), types of structure, lateral force-resisting system, and infill walls, into prime consideration. These expressions are based on the recorded period of vibration of real buildings during the earthquake. Initially, the expressions were presented in terms of the number of stories(N) or height of the building (H), but later on, the same were developed in terms of other considerations also as mentioned above. The use of an empirical expression, the rational method (referring to dynamic analysis) and the experimental techniques applied on similar buildings (which is probably not done in usual practice) are the primly available ways to estimation the value of T. In other words, in current provisions of seismic codes, the estimation of seismic forces with the help of design spectra requires either the use of available empirical equations for the fundamental period determination or more specifically detailed dynamic analysis. But, the study of research works shows that the earlier attempts of the deriving formula of T was made using the recordings of the earthquakes and performing the study of vibration on a limited number of buildings of a set of locations. The derived empirical expressions of T based on these data were adopted by manydesign codes of different countries. 1.1 Objective of the study  The characterization of the structural parameters of RC MRF buildings, affecting the fundamental period of reinforcedconcretemomentresistingframebuilding(RC MRF) comes under the preliminary objective of the study.
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2070  The detailed analysis of the effect of the different parameters of structure including the characterized parameters is the intermediate goal of the study.  The final objective of the work is to develop the expression of the time period(T) of the reinforced concrete framed building so that the expression may be capable enough to express the relation of T with the different structural members of the buildings in close vicinity of the results of the dynamic analysis.  The sensitivity analysis has also been presented in the work to identify the weightage of the intensity of the effect of the considered parameters on time period.  The validation analysis of the result of the developed expression is also performed by comparing them with the results of dynamic analysis.  The comparative study of the results of the developed equation and the proposed equations of different researchers has also been presented.  Based on the study of available research literature, the dependency of a fundamental time period (T) of the reinforcedconcrete(RC)-momentresistingframed(MRF) building on other structural parameters(other than height or number of storey) can easily be observed. 1.2 Factors on the fundamental period of the building  Slab thickness.  Dimensions of the building plan or width of the building in considered direction.  Plan area of the building.  Stiffness in terms of the total cross-sectional area of the columns.  Dimensions of beam.  The ratio of beam width to depth.  The number of panels in the longitudinal and transverse direction.  Length of panel/bay in longitudinal and transverse direction etc.  The ratio of baylength to the total plandimension in the considered direction.  The ratio of the total cross-sectional area of the columns to the base area of thebuilding. 2. METHODOLOFY In the previous study of literature, it has been already discussed thatthere is the scope of consideration of the structural elements other than the height of the building as the parameters in the analysis of ‘T’ of building. The present code equation of ‘T’ gives its conservative value, due to which, thebaseshearcalculationsproduceitshighervalue, which tends for uneconomic construction due to higher sections of structural elements. The structural parameters discussed under the objectives of the study have been considered in the analysis of their effect on ‘T’ to fulfil the objective of the development of a period formula incorporating these parameters along with ‘H’. To achieve this aim, the analysis has been done as per the following adopted methodology. Fig -1: Typical plans of considered building Figure-1representthetypicalplansoftheconsidered building models with bay sizes 4×4, 5×5, 6×6, 7×7, and 8×8. L and B represent the dimension of the plan in respective directions,and, Lb is the length of the bay(m)inthecondered direction of the plan. 2.1 Parameters consideration for analysis The considered RC frame buildings having square- shaped in the plan are analyzed using theanalysisanddesign software of structure STAAD.Pro-V8i with the following assumption mentioned in Tables 3.1.
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2071 Fig -2: Typical plans with 8×8 grid size Table -1: Structural configurations Specifiions Details Type of structure Multi-storey rigid-jointed frames No. of storey GF to G+5, G+6 to G+10 Floor height 3.6m No. of grids 8×8, 7×7, 6×6, 5×5, 4×4 Thickness of slab 150mm, 175mm, 200mm, 225mm, 250mm Bay length 4m, 5m, 6m, 8m 0.3m×0.3m,0.4m×0.4m, Size of columns 0.5m×0.5m,0.6m×0.6m, 0.7m×0.7m,0.8m×0.8m, Walls- (a) External 200mm 100mm (b) Internal Beamwidth 300mm Beam depth 600mm Equivalent static lateral force method. Static analysis Dynamic Using response spectrum analysis method. Seismic code provisions As per IS1893(Part 1):2016 Software used STAAD.Pro-V8i Table -2: Material properties and design parameters Specifications Details Material used Concrete M-25 and Reinforcement Fe-415. Ec 5000√fck N/mm2 fcr 0.7√fck N/mm2 Specific weight 25 kN/ m3 (R.C.C.) Floor finish 1 kN/ m2 Imposed load 4 kN/ m2 Type of soil Type-II, (medium soil) {as per IS1893 (Part1) : 2016} Load of waterproofing 2.5 kN/ m2 Specific weight of infill 20.00 kN/m3 Seismic zone III Zone factor, Z 0.16, As per IS1893 (Part 1) :2016. Importance 1 factor, I Response reduction factor, R 5 Damping 5% 2.2 Structural Parameters 432 building models have been analysed to characterize the different considered structural parameters, which influence the fundamental period of the building. Three building plans with grid size 7×7, 5×5, 4×4 are analyzed with column sizes 0.3m×0.3m, 0.4m×0.4m, 0.5m×0.5m, 0.6m×0.6m, 0.7m×0.7m, 0.8m×0.8m. For above-mentioned building plans and column sizes, considered the length of the bay are 4m, 5m, 6m and 8m. Height of building is also varied from 5.6m to 41.6m,andslab thickness varies from 150mm to 250mm at the interval of 25mm. The variation of the ratio of depth to width of the beam is done from 1.5 to 2.0 at interval 0.1. Thus, the total cases of buildings forcharacterizationstudycomeoutas432. Each parameter has been analysed bringing variation in it,
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2072 keeping other parameters constant atthesametime,tostudy the effect of that parameter on ‘T’. 2.3 Assumptions for analysis  It is considered for analysis that earthquake is not likely to occur simultaneously with high wind, maximum flood.  The symmetrical square-shaped building plans have been considered to performthe analysis.  RC buildings have been considered with special moment-resisting frame.  The symmetry is also maintained in the vertical geometry of the building modelandtheappliedloadings.  Sizes of the structural elements like beams and columns were also kept constantfor a particular model.  Thesoil-structureinteractionhasnotbeentaken into consideration of analysis.  Thejoints of the beamsandthecolumnsarekept as rigid joints.  The nodes at the footing level are assigned as fixed supports.  The gross moment of inertia of the sections is considered for performing theanalysis.  The loading of slabs is applied using floor load command of the software.  The uniformly distributed load of brick masonry is applied as a member load onthe beams.  In the frames, no infill walls are modelled in the software for the analysis. 3. STUDY OF STRUCTURAL PARAMETERS In this study report 432 different models of building configurations have been analysed to characterize the different considered structural parameters to identify them with capacity to affect the fundamental period (T) of the building. The elements of building frame; slab thickness, column size, grid size, beam size, plan area and bay length in considered direction of plan have been taken as parameters into analysis. The analysis has been carried out as per the configurations described in parametric specification and adopted computational methodology as described. The followings are the tabulated results of time period values. Table -3: Time Period(T) :- Grid Size 7×7, Slab Thickness = 150 mm Columns Size Floors/ Height 0.6m×0.6m 0.3m×0.3m Bay length 5m 4m 5m 4m Plan Area 35m×35m 28m×28m 35m×35m 28m×28m T(sec) G+5/(23.6m) 1.227 0.988 2.617 2.181 G+4/(20m) 1.026 0.826 2.208 1.838 G+3/(16.4m) 0.826 0.665 1.802 1.497 G+2/(12.8m) 0.627 0.505 1.397 1.159 G+1/(9.2m) 0.432 0.348 0.995 0.823 G.F./(5.6m) 0.247 0.198 0.602 0.495 Table -4: Time Period(T): - Grid Size 8×8, Slab Thickness = 150 mm Floors/Height Columns Size 0.5m×0.5m 0.4m×0.4m Bay length 5m 4m 5m 4m Plan Area 35m×35m 28m×28m 35m×35m 28m×28m T(sec) G+5/(23.6m) 1.45 1.17 1.817 1.486 G+4/(20m) 1.218 0.982 1.531 1.251 G+3/(16.4m) 0.988 0.796 1.247 1.017 G+2/(12.8m) 0.758 0.61 0.964 0.785 G+1/(9.2m) 0.531 0.427 0.683 0.555 G.F./(5.6m) 0.311 0.249 0.408 0.33 The variation of the ratio of depth to width of the beam is done from 1.5 to 2.0 at interval 0.1. Thus, the totalcases of buildings for characterization. Each parameter has been analysed bringing variation in itself, keeping other parameters constant at the sametime, to study the effect of that parameter on ‘T’. The above characterization process confirms the significant contribution of considered parameters affecting ‘T’ of building. Hence it supports for further detailed analysis of building models to study the intensity of effect of all considered parameters and its pattern.
  • 5. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2073 3.1 Fundamental parameters Various parameters affecting the fundamental period of vibration in seismic analysis have been characterized in previous chapter,and it has been observed through dynamic analysis on various buildingconfigurations,that,theheightof the building is not only the parameter, but following parameters also influence the period of vibration:  Plan area of the building  Total cross sectionalarea ofthecolumnsofthe structure  Bay length  Number of bay  Slab thickness  Bay size  Beam sections To observe the effects of these various parameters, 1768 various building configurationshave been analyzed keeping above mentioned parameters as variables. 3.2 Effect of column size on time period Table -5: Time Period (T):- for grid size 8×8, plan area (m) = 48×48,Slab thickness (mm) = 150, bay length (m) = 6m S. No Floors/ Building height Tim e Peri od Columns Size as per IS18 93 0.5m×0 .5m 0.6m×0 .6m 0.7m×0 .7m 0.8m×0 .8m T(sec) 1 G+10/(4 1.6m) 1.22 9 2.814 2.531 2.387 2.302 2 G+9 /(38m) 1.18 4 2.566 2.305 2.171 2.089 3 G+8/(34. 4m) 1.06 5 2.32 2.081 1.956 1.876 4 G+7/(30. 8m) 0.98 1 2.075 1.857 1.741 1.665 5 G+6/(27. 2m) 0.89 3 1.829 1.634 1.526 1.459 Chart -1: Variation of T for grid size 8×8 4. CONCLUSIONS 1. It can be concluded that the present work explores the scope of improvisation in expressions of time period of vibration given in seismic design code IS1893-2016 and presents the study to show that the height alone, as a primary factor, seems to be inadequate to evaluate the timeperiod of vibration accurately. 2. Further, it can be suggested that the different structural parameters other than the height of the building, also with respect to the parameters characterized in this analysis. 3. The affect the period and can be incorporated in the simplified expressions of the time period of vibration illustrated in the design codes, which are commonly used in seismic analysis. 4. In this work, the analysis has been done for buildings considering differentbay sizes,columnsizes, slab thickness, bay length, plan area, beam sizes etc. This improvement can provide better assessment of the time period supporting to economy in the structural design. 5. Multiple non linear regression analysis was performed over 2200 period values obtained through dynamic analysis with various considered combinations of different parameters. 6. The different empirical expressions have been developed by non-linear regressionand sensitivity analysis has also been presented. 7. It is suggested that there is scope to incorporate these considered structural parameters in time period
  • 6. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 07 | July 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 2074 formula given in Indian Standard Code IS1893 to estimate the value of ‘T’ closer to results of dynamic analysis. 8. So, for the enhancement of the capacity of available approximateformula,thework presents with the results of dynamic analysis, which canbeuseful for the researchers, academicians as well as for the professionals. REFERENCES [1] ASCE/SEI 7-16, (2016) ―Minimum Design Loads and associated criteria for Buildings and Other Structures, Standard‖, Structural Engineering Institute of the American Society of Civil Engineers, ASCE/SEI 7-2016, Reston, Virginia. [2] Athanassiadou, C.J. (2008) ―Seismic performance of R/C plane frames irregular in elevation‖, Engineering Structures, 30(5), 1250-1261. [3] Bagchi, A.(2004) ―A simplified method of evaluating the seismic performance of buildings‖,Earthquake EngineeeringandEngineeringVibration,3(2), 223-236. [4] Balkaya, C. and Kalkan, E. (2003) ―Estimation of fundamental periods of shear- wall dominant building structures‖, Earthquake Engineering and Structural Dynamics, 32, pp. 985–998. [5] Bangladesh National Building Code, BNBC-1993, Earthquake Loads, Part-6, Housing and Building Research Institute and Bangladesh Standard and Testing Institute, Bangladesh. [6] Bangladesh National Building Code, BNBC-2006, Earthquake Loads, Part-6, Housing and Building Research Institute and Bangladesh Standard and Testing Institute, Bangladesh. [7] Bangladesh National Building Code, BNBC-2010, Earthquake Loads, Part-6, Housing and Building Research Institute and Bangladesh Standard and Testing Institute, Bangladesh. [8] Bangladesh National Building Code, BNBC-2017, Earthquake Loads, Part-6, Housing and Building Research Institute and Bangladesh Standard and Testing Institute, Bangladesh. [9] Bari, M.S., Das, T. A.(2013) ―Comparative Study on Seismic Analysis of Bangladesh National Building Code (BNBC) with Other Building Codes‖. J. Inst. Eng. India Ser. A, 94, pp.131–137 [10] Bendimerad, M. F. and Shah, H. C. (1992) ―Seismic behavior of reinforced concrete frame Structure‖, Earthquake Engineeering, Tenth world conference, Balkema, Rotterdam, ISBN 9054100605, 4263-4267. [11] Bertero, V. V., Bendimerad, F. M. and Shah, H. C. (1988) ―Fundamental period of reinforced concrete moment-resisting frame structures‖, Department ofCivil and Environmental Engineering, Stanford University, Report No. 87. [12] BHRC-PN 374 (1999), ―Iranian Code of Practice for Seismic Resistant Design of Buildings‖, Standard No. 2800, Iranian building codes and standards,Building and Housing Research Center, Tehran, IRAN. [13] BHRC- PN S-465 (2007), ―Iranian Code of Practice for Seismic Resistant Design of Buildings‖, Standard No. 2800(3rd Edition), Iranian building codes and standards, Building and Housing Research Center, Tehran, IRAN. [14] BSSC (2003). NEHRP Recommended provisions for seismic regulations for new buildings and other structures, part 2—Commentary (FEMA 450), Building Seismic Safety Council, Washington, DC. [15] Building Standard Law of Japan (BSLJ), (1987). Ministry of Construction, Japan. [16] Buonopane, S.G., and White, R.N. (1999) ―Pseudodynamic testing of masonry infilled reinforced concrete frame‖, Journal of Structural Engineering, American Society of Civil Engineers (ASCE), 125(6), 578–589. [17] Calvi, G. M., Pinho, R., and Crowley, H. (2006) ―State of the knowledge on the period elongation of RC buildings during strong ground shaking‖, The 1stEuropean Conference on Earthquake Engineering and Seismology, Geneva, Switzerland, 3-8 September 2006, Paper 1535. [18] Calvi, G.M., Pinho, R., Magenes, G., Bommer, J.J., Restrepo-Vèlez, L.F., and Crowley, H. (2006) ―The development of seismic vulnerability assessment methodologies for variable geographical scales over the past 30 years‖, ISET Journal of Earthquake Engineering Technology, 43, 75-104. [19] Carrillo, J. and Alcocer, S. M. (2013) ―Simplified equation for estimating periods of vibration of concrete wall housing‖, Engineering Structures, 52, 446 – 454.