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EstimatingSeismicDemandsforPerformance-BasedEngineeringofBuildingsAnilK.ChopraUniversityofCalifornia,BerkeleyTongjiUniversityShanghai,ChinaJune20-21,2011EstimatingSeismicDemands
MajorShiftinProfessionFromElasticanalysisforreducedforces,e.g.,buildingcodesToExplicitrecognitionofinelasticeffects ATC-40(1996) FEMA-356(2000) ASCE41-06(2007)Chooseheight-wisedistributionoflateralforcesDeveloppushovercurve:Plotofbaseshearv’sroofdisplacementNonlinearStaticProcedure(NSP)DeterminetargetroofdisplacementDetermineseismicdemandsfrompushoveranalysisComparetolimitingvaluesforperformancegoalNonlinearStaticProcedure(NSP)OrganizationofPresentationNonlinearstaticprocedure:currentpracticeModalPushoverAnalysisEstimatingDeformationofSDFSystemsCurrentpracticeImprovedmethodsPARTI
NONLINEARSTATICPROCEDURES
CurrentPractice
6
ELFandRSAdistributionsintendedtoconsiderhighermoderesponses
Height-wiseDistributionofLateralForces:FEMA-356&ASCE41-06
hjFEMA-356&ASCE41-06ForceDistributionsEachforcedistributionpushesallfloorsinsamedirectionPushoverCurvesUsing
FEMA-356ForceDistributions
EssentiallyelasticresponseFEMAforcedistributionsdonotpredictincreasingdriftsinupperstoriesELFandRSAdistributionsareinadequateStoryDrifts:BostonBuildingsSignificantinelasticresponseFEMAforcedistributionsdonotpredictdriftconcentrationinupperstoriesELFandRSAdistributionsareinadequateStoryDrifts:SeattleBuildingsStronglyinelasticresponseFEMAforcedistributionsdonotpredictdriftpatterninupperstoriesELFandRSAdistributionsareinadequateStoryDrifts:L.A.Buildings
FEMAforcesunderestimateorfailtoidentifyplasticrotationsinupperstoriesPlasticRotations:SeattleBuildings
FEMAforcesunderestimateorfailtoidentifyplasticrotationsinupperstoriesPlasticRotations:L.A.BuildingsImprovedNonlinearStaticProcedure
GoalsRetaintheconceptualsimplicityandcomputationalattractivenessofcurrentNSPObtainmuchimprovedestimateofseismicdemandsPARTII
MODALPUSHOVERANALYSIS
BasicconceptStep-by-stepsummaryEvaluateaccuracyofMPACompareresultsfromMPAwiththosefromFEMA-356forcedistributionsModalPushoverAnalysis(MPA)OutlineEquationsofmotion:SolvedirectlythesecoupledequationsSpatial(height-wise)distributionofforcesResponseHistoryAnalysis
Symmetric-planBuildingspeff(t)ModalExpansionofForceDistributionNine-StorySACBuildingNine-storySACbuildingNaturalVibrationPeriodsandModesNine-storySACbuildingModalExpansionofForces,s
Estimatepeak“modal”responseofstructuretobyPushoveranalysisforforcedistributionuptoroofdisplacementCombinepeak“modal”responses (SRSSorCQC)ModalPushoverAnalysis(MPA)ModalPushoverAnalysis(MPA)ForElasticBuildingsMPAisidenticaltoRSAForInelasticBuildingsMPAismotivatedbytheweakmodalcouplingofresponsetoComputenaturalperiodsTnandmodes8-StoryRC-SMRFBuildingSummaryofMPA
Eight-StoryRC-SMRFBuilding
Forthenthmode,developpushovercurveusingforcedistribution“Modal”ForceDistributions“Modal”PushoverCurvesSummaryofMPA
BaseShear/WeightRoofDriftRatio,%IdealizepushovercurveasatrilinearcurveSummaryofMPA
Convertidealizedpushovercurvetoforce-deformationrelationfornth-“mode”inelasticSDFsystemSummaryofMPA
ComputepeakdeformationDnofthenth-“mode”inelasticSDFsystembyNonlinearresponsehistoryanalysis,orInelasticdesignspectrum,orEmpiricalequationsSummaryofMPA
6.
Calculatepeakroofdisplacement,nth-“mode”:7.Frompushoverdatabase,extractvaluesofdesiredresponses
atroofdisplacement8.Repeatsteps3-7forafew“modes”9.Computenth-”mode”dynamicresponse:10.Determinetotaldemand:SummaryofMPA
4-,8-,12-,and20-storyRC-SMRFbuildingsPeriod:1.09,1.67,1.96,and2.56secStructuralSystems&ModelingStructuralDesignCodesIBC2003:LosAngeles,R=8ASCE7-2002ACI318-2002GroundMotions78groundmotionsScaledtomatchA(T1)Seismichazardspectrum:Exceedanceprobability2%in50yearsMPAversusNL-RHA:StoryDriftsFirst“mode”isadequatefor4-storybuildingMPAversusNL-RHA:StoryDriftsFortallerbuildings,1st“mode”isinadequateIncludingmore“modes”improvesresultsNeglectmodalcoupling;showntobeweakCombinepeak“modal”responsesusingSRSSorCQCrulesThisapproximationisthebasisforRSAofelasticsystemsApproximationsinMPAProcedureRelativeAccuracyofRSAandMPARSAMPAElasticSystemsInelasticSystemsCompareRSAtoRHACompareMPAtononlinearRHABaselineerrorAdditionalerrors?RSA(ElasticSystems)vs.MPA(InelasticSystems)
20-storyRC-SMRFBuildingFEMAvs.MPA:StoryDrifts
4-story,RC-SMRFBuildingFEMAvs.MPA:StoryDrifts
20-story,RC-SMRFBuildingASCE41-06NSPbasedonfirstmode,restrictiveifhighermodeeffectsaresignificant.ModalPushoverAnalysisBasedonStructuralDynamicsTheoryRetainsconceptualsimplicityofstandardNSPRequirescomputationaleffortcomparabletostandardNSPGivesmuchimprovedresultsModalPushoverAnalysis:AdvantagesWithoutadditioncomplexityorcomputationaleffort,MPAestimatesseismicdemandsmuchmoreaccuratelythanFEMAproceduresFurtherSimplificationofMPA
ModifiedModalPushoverAnalysis(MMPA)LosAngeles9-storyBuildingConsiderationofinelasticbehaviorEssentialin1st-modepushoveranalysisNotasimportantforestimatinghigher-modedemandsMMPAbasedonthisapproximationTreatbuildingaslinearlyelasticinestimatinghigher-”mode”contributionsModifiedModalPushoverAnalysis(MMPA)MPA:PracticalApplicationRoofdisplacementrequiredforeachpushoveranalysis(MPAandFEMA)EstimatedfromDeformationofnth-”mode”inelasticSDFsystemfromInelasticdesignspectrumEmpiricalequationsforinelasticdeformationratio
PARTIII
DEFORMATIONOFINELASTICSDFSYSTEMS
CurrentPractice1. PlotelasticdesignspectruminA-DformatATC-40CapacitySpectrumMethod
toEstimateD:2. Plotthedemanddiagramandcapacitydiagramtogether.Intersectionpointgivesdeformationdemand.ATC-40CapacitySpectrumMethodATC-40CapacitySpectrumMethodAnalysisofequivalentlinearsystemsIterativeproceduredoesnotalwaysconvergeEvenifitconverges,deformationmaybeinaccurateEvaluationofATC-40ProcedureDiscrepancyinATC-40ProcedureFEMA440MethodtoEstimateDHasrectifiedbothflawsoftheATC-40methodLackofconvergenceinsomecasesLargeerrorsinmanycasesImprovedproceduresforequivalentlinearizationofinelasticsystemsBenefitofEquivalentLinearizationDetour?DeformationofinelasticsystemsavailablefromInelasticdesignspectrumEquationsforinelasticdeformationratioInelasticDesignSpectraClassicalGraphical:Capacity-Demand-Diagram MethodD
fromInelasticDesignSpectrumCapacity-Demand-DiagramMethodAttractivegraphicalfeatureofFEMA440EquivalentLinearSystemorATC-40CapacitySpectrumMethodcanberetainedwithouttheequivalentlinearizationdetour.AchievedintheCDDMethodbyusingtheinelasticdesignspectrumtodefinedemand.InelasticdesignspectrumplottedinA-DformatDeformationfromspectrum:PlotAyv’sDforconstantmInelasticDemandDiagramPlotcapacityanddemanddiagramsinA-DformatYieldingbranchofcapacitydiagramintersectsthedemanddiagramforseveralmThedeformationisgivenbytheoneintersectionpointwherem
fromthetwodiagramsmatchesCapacity-Demand-DiagramMethod
Capacity-Demand-DiagramMethod
PARTIV
DEFORMATIONOFINELASTICSDFSYSTEMS
ImprovedMethods61ImprovedMethodstoEstimateDASCE41-06EquivalentLinearizationMethodASCE41-06ImprovementsforC1andC2EquationsforinelasticdeformationratioconsideringallhysteresisfeaturesInelasticDeformationRatio:EmpiricalEquations
Post-yieldstiffness:Yield-strengthreductionfactor:Ductilityfactor:BilinearSystems:Definitions
Systemswithknownductility
:
Systemswithknownstrength:InelasticDeformationRatio
LimitingvaluesapplytoallexcitationsandsystemsLimitingValuesofum/uo
Nineensembles,170groundmotionsLMSR,LMLR,SMSR,SMLR(4x20)Fourcombinationsoflarge(M=6.6-6.9)orsmall(M=5.8-6.5)magnitudeandsmall(R=13-30km)orlarge(R=30-60km)distanceNEHRPSiteClassesB,C,orD(3x20)M=6.0-7.4R<120kmNear-Fault(2x15)FaultnormalcomponentsFaultparallelcomponentsM=6.2-6.9R<9kmGroundMotionEnsembles
MedianCR-Tnplots,similarforLMSR,LMLR,SMSR,andSMLRensemblesC
-TnplotsarealsosimilarInfluenceofEarthquakeMagnitudeandDistance
MedianC
-TnandCR-TnplotssimilarforsiteclassesB,C,andD.ClosetoLMSR,althoughspectradifferInfluenceofNEHRPSiteClass
MedianResponseSpectrum:LMSREnsemble
MedianResponseSpectrum:LMSREnsemble
Spectralshapesofnear-faultmotionsaremuchdifferentthanfar-faultmotions
MedianResponseSpectrum
Inacceleration-sensitiveregion,CR-Tnplotsdifferfornear-andfar-faultmotionsSimilarwhenCR
isplottedagainstTn/TcCR
forNear-FaultGroundMotionsDeformationofelasticsystemfromelasticdesignspectrumNeedequationforC
forstructureswithknown
NeedequationforCR
forstructureswithknown
fy
orRyEstimatingDeformationofInelasticSystems
Numericalcoefficients:a,b,c,dFunctionofRyandTnTcSatisfieslimitsLRatTn
=0and1atTn
=
EmpiricalEquationforCR
Sameequationandcoefficientsfornear-andfar-faultmotionsEmpiricalEquationforCR
Sameequationandcoefficients,independent
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