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ID:57643971
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时间:2020-08-29
《振动台选择原理.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、VibrationBasicsandShakerSelection9/3/20211DeterminingShakerSizingProperShakerselectionrequiresapplicationofNewton’sSecondLawofMotion:Force=MassxAcceleration(F=MA)Vibrationsystemshaveoutputforcesratingsdefinedintermsof:Sineforce:lbs(kN)peakRandomforce:lbs(kN)rmsShockforce:l
2、bs(kN)peak9/3/20212SuitabilityofaSpecificTestSystemcanbeevaluatedintermsofthefollowing:ForceRequirement(lbf)UUT+Fixture+ArmaturexG=Fx1.30=DesiredForceShakerSystemMaximumDisplacementDeterminedbytestenvironmentMaximumVelocityDeterminedbytestenvironmentApplyingNewton’sLawInSha
3、kerSelection9/3/20213Themassvalue(M)intheinitialformulaofF=MAmustincludeallmovingmassesattachedtotheshakerarmaturesurfaceincludingthearmaturemassitself:shakerarmature+headexpanderorslipplatewithitsdriverbar+testspecimen+specimeninterfacefixture,includingboltsandbearingstict
4、ionifthesystemisdrivingahorizontalplateusinghydrostaticbearings.F=maDeterminingMovingMASS9/3/20214DeterminingandEvaluatingMassTestArticles,SlipTables,HeadExpandersandFixturesSize,MassandFrequencyResponseOverturningMoment/GuidanceIssues(UUT+Fixture)xCGxGxQ=lbinSlidePlate:LxW
5、xPSI(14)xeffectivearea=lbinDesiredResonance:Frequencyx(LxW)/209000=Thickness9/3/20215SpecimenSpecificsSpecimenDescriptionSpecimenTestMassSpecimenDimensionsSpecimenCenterofGravity(CG)SpecimenMountingConsiderationsInadditiontoyourtestspecification,thefollowingtestarticledatai
6、srequiredtodeterminetheappropriatesystemforyourtestrequirements:9/3/20216FixtureSpecificsDoyourfixturesexistorwilltheyrequiredesignandfabrication?Whatareorwillbetheapproximatedimensions(estimateifnecessary)ofthefixturing?Whatisorwillbetheapproximatemass(estimateifnecessary)
7、ofthefixturing?Arethereanymountingissues(boltpattern,size)?Willaheadexpanderberequired?Testfixtureseffectmassandresonanceandmustbeconsideredcarefully.Thefollowingconcernsshouldbeaddressedinselectingashakersystem:9/3/20217ThemaximumAccelerationfortheF=MAestimateisderivedfrom
8、thetestspecification:forSinevibration(G-peak)forRandomvibration(G-rms)forClassical
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