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Chapter10Vibrations
MainContents§10.1UndampedFreeVibration§10.2UndampedForcedVibration§10.3ViscousDampedFreeVibration§10.4ViscousDampedForcedVibration
Vibrationistheperiodicmotionofabodyorsystemofconnectedbodiesdisplacedfromapositionofequilibrium.Vibrationbelongstothesecondcategoryofkineticproblems-solvemotionproblemsthroughknownactiveforcesResearchmethodofvibrationproblems?Motionanalysis;?Forceanalysis;?Selecttheappropriatekinetictheorem;?Establishandsovledifferentialequationsofmotion.?Selecttheappropriategeneralizedcoordinates;Introduction
Differentialequationsoffreevibration10.1UndampedfreevibrationEstablishOxaxis,theequilibriumpositionofparticleMascoordinateoriginO,whenthepositionofMisx,elasticforceFactingontheMcanbedescribedasBecauseSo(naturalfrequency)Let
Wehavethisisahomogeneous,second-order,linear,differentialequationwithconstantcoefficients.Usingthemethodsofdifferentialequations,itsgeneralsolutionisdefiningnewconstantsCand?Camplitudeofvibration?phaseangleτperiodffrequecy10.1Undampedfreevibration
Example10-1mvldetermien(1)vibrationregulationofblock;(2)maxiumtensioninthewirerope.10.1UndampedfreevibrationAblockm=6000kgissuspendfromwireropethatpassesoverawheel.Theelasticmodulusandcross-sectionalareaareE=200GPaandA=2.89×10-4m2,respectively.Theblockisbeingloweredwithcostantvelocityv=0.25m/s,whentheblockisloweredtobel=25m,thewireropesuddenlyjams,Solution:thesystemcanbeconsideredasspring-blocksystem,thestiffnessofspringisN/m
Wecanassumethatwhenthewireropeisjammed,thetimeist=0,attheinstant,thepositionofblockisinitialequilibriumposition.Choosethedownwarddistancexofblockasgeneralizdcoordinate,
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