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ID:50343119
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页数:30页
时间:2020-03-08
《土木工程专业英语 教学课件 作者 陈瑛 1.2. Determinate and Indeterminate Structures.ppt》由会员上传分享,免费在线阅读,更多相关内容在教育资源-天天文库。
1、1.2DeterminateandIndeterminateStructures静定和超静定结构StaticallyDeterminateStructuresStructuresaresaidtobestaticallydeterminatewhentheforcesandreactionsproducedbyagivenloadingcanbecalculatedusingonlytheequationsofequilibrium.StaticallydeterminatestructureSt
2、aticallyDeterminateStructuresThesimplysupportedbeamshowninFigure1.3isstaticallydeterminate.Wecansolveforthethreeunknownreactionsusingtheequationsofequilibriumandthencalculatetheinternalforcessuchasbendingmoment,shearforce,andaxialforceatanygivenlocati
3、onalongthelengthofthebeam.StaticallydeterminatestructureStaticallyIndeterminateStructuresFourunknownreactionsThreeindependentequilibriumequations,StaticallyIndeterminateStructuresStaticallyindeterminatebeamSaticallyindeterminateframeSaticallyindetermi
4、natecompositeStructuresForceMethod力法Theforcemethod(alsocalledtheflexibilitymethod)isusedtocalculateinternalforcesandreactionsinstaticallyindeterminatestructuresduetoloadsandimposeddeformations.ForceMethod力法Thestepsintheforcemethod1.Determinethedegreeo
5、fstaticalindeterminacyofthestructure.Parameternwillbeusedtodenotethedegreeofindeterminacy.确定超静定次数FPFPFAxFAyMAX1静定结构AABBCCThestepsintheforcemethod2Transformthestructureintoastaticallydeterminatesystembyreleasinganumberofstaticalconstraintsequaltothedeg
6、reeofstaticalindeterminacy,n.FPFPFAxFAyMAX1基本体系AABBCCprimarysystemThestepsintheforcemethodThisisaccomplishedbyreleasingexternalsupportconditionscreatinginternalhinges.Thesystemthusformediscalledtheprimarysystem.Numberthereleasedconstraintsfrom1ton.pri
7、marysystemqqqAABBCCllX1X1b)基本体系a)一次超静定结构3.Foragivenreleasedconstraintj,introduceanunknownredundant[ri5dQndEnt]forceXjcorrespondingtothetypeanddirectionofthereleasedconstraint.多余未知力redundantforce基本体系沿多余未知力方向的位移应与原结构位移相同FPFPFAxFAyMAX1基本体系AABBCCqqqAABBCC
8、llX1X1X14.Applythegivenloadingorimposeddeformationtotheprimarysystem.Calculatedisplacementsduetothegivenloadingateachofthereleasedconstraintsintheprimarysystem.ThesedisplacementsarecalledΔ1P,Δ2P,ΔnP..,.FPAABBCΔ1PX1ABX1=1d11Δ11=d11X1FPABCEIl/2l
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