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五自由度液压机械手及PLC控制系统设计(全套含CAD图纸)

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五自由度液压机械手及PLC控制系统设计(全套含CAD图纸).zip
设计说明书(论文).doc---(点击预览)
目录.doc---(点击预览)
液压传动机械手的设计说明书.doc---(点击预览)
摘要.doc---(点击预览)
控制程序.txt---(点击预览)
开题报告.doc---(点击预览)
外文翻译--专业制造高速锻造模具.doc---(点击预览)
任务书.doc---(点击预览)
1 五自由度液压机械手及PLC控制系统设计.doc---(点击预览)
PLC控制程序
控制程序.txt---(点击预览)
三菱PLC编程
DeIsL1.isu
DeIsL2.isu
FX2NPP.DLL
FXDLL.DLL
FXGPWIN.EXE
FXGPWIN.HLP
FXPCHK00.DLL
FXPP.DLL
MODEMDAT.DAT
SPIN.VBX
TMPTOFXW.EXE
UNTITL01.COW
UNTITL01.DMW
UNTITL01.PMW
UNTITL01.PTW
LPZ.COW
LPZ.DMW
LPZ.PMW
LPZ.PTW
外文翻译
PLC.dwg
传动系统图-A2.dwg
手臂升降机构图-A1.dwg
手部结构图-A1.dwg
液压回路图-A1.dwg
装配图-A0.dwg
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编号:10073118    类型:共享资源    大小:2.74MB    格式:ZIP    上传时间:2018-05-04 上传人:机****料 IP属地:河南
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自由度 液压 机械手 plc 控制系统 设计 全套 cad 图纸
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TSINGHUASCIENCEANDTECHNOLOGYISSN1007021406/18PP269275VOLUME12,NUMBER3,JUNE2007OPTIMALKINEMATICDESIGNOFA2DOFPLANARPARALLELMANIPULATORWUJUN吴军,LITIEMIN李铁民,LIUXINJUN刘辛军,WANGLIPING王立平INSTITUTEOFMANUFACTURINGENGINEERING,DEPARTMENTOFPRECISIONINSTRUMENTSANDMECHANOLOGY,TSINGHUAUNIVERSITY,BEIJING100084,CHINAABSTRACTCLOSEDFORMSOLUTIONSWEREDEVELOPEDTOOPTIMIZEKINEMATICSDESIGNOFA2DEGREEOFFREEDOM2DOFPLANARPARALLELMANIPULATORTHEOPTIMUMDESIGNBASEDONTHEWORKSPACEWASPRESENTEDMEANWHILE,AGLOBAL,COMPREHENSIVECONDITIONINGINDEXWASINTRODUCEDTOEVALUATETHEKINEMATICDESIGNSTHEOPTIMALPARALLELMANIPULATORISINCORPORATEDINTOA5DOFHYBRIDMACHINETOOLWHICHINCLUDESA2DOFROTATIONALMILLINGHEADANDALONGMOVEMENTWORKTABLETHERESULTSSHOWTHATTHEPLANARPARALLELMANIPULATORBASEDMACHINETOOLCANBESUCCESSFULLYUSEDTOMACHINEBLADESANDGUIDEVANESFORAHYDRAULICTURBINEKEYWORDSPLANARPARALLELMANIPULATORGLOBALCONDITIONINGINDEXHYBRIDMACHINETOOLINTRODUCTIONPARALLELMECHANISMSARECAPABLEOFVERYFASTANDACCURATEMOTION,POSSESSHIGHERAVERAGESTIFFNESSCHARACTERISTICSTHROUGHOUTTHEIRWORKSPACE,HAVELOWERINERTIA,ANDCANMANIPULATEHEAVIERPAYLOADSTHANTHEIRSERIALCOUNTERPARTSTHEREFORE,PARALLELMECHANISMSHAVEBEENSTUDIEDEXTENSIVELYBYNUMEROUSRESEARCHERSINMANUFACTURING,PRIMARILYASPLATFORMSFORCOMPUTERNUMERICALCONTROLMACHININGTHEGOUGHSTEWARTPLATFORMWASTHEMOSTPOPULARPARALLELKINEMATICMACHINECONFIGURATIONWHENPARALLELKINEMATICMACHINEWEREFIRSTDEVELOPEDAPPLICATIONSWITHINTHEROBOTICSCOMMUNITYRANGEFROMHIGHSPEEDMANIPULATION1TOFORCETORQUESENSING2BUTTHEGOUGHSTEWARTPLATFORMHASSOMEDISADVANTAGESFORMANUFACTURINGAPPLICATIONSSUCHASITSRELATIVELYSMALLUSEFULWORKSPACE,COMPLEXDIRECTKINEMATICS,ANDDESIGNDIFFICULTIESPARALLELMANIPULATORSWITHLESSTHAN6DOFSARERELATIVELYEASYTODESIGNANDTHEIRKINEMATICSCANBEDESCRIBEDINCLOSEDFORMTHEREFORE,PARALLELMANIPULATORSWITHLESSTHAN6DOFS,ESPECIALLY2OR3DOFS,HAVEINCREASINGLYATTRACTEDATTENTION35PARALLELMANIPULATORSWITH2OR3TRANSLATIONALDOFSPLAYIMPORTANTROLESININDUSTRYANDCANBEAPPLIEDINPARALLELKINEMATICSMACHINES6,PICKANDPLACEAPPLICATIONS7,ANDOTHERFIELDSMOSTEXISTING2DOFPLANARPARALLELMANIPULATORSARETHEWELLKNOWNFIVEBARMECHANISMWITHPRISMATICACTUATORSORREVOLUTEACTUATORS8,9THEMANIPULATOROUTPUTISTHETRANSLATIONALMOTIONOFAPOINTONTHEENDEFFECTORANDTHEENDEFFECTORORIENTATIONCANNOTREMAINCONSTANTTHEKINEMATICDESIGNMETHODOLOGYISONEOFTHEKEYPARTSOFKINEMATICDESIGNTHEORYFORPARALLELMECHANISMSTHEOPTIMUMDESIGNCANBEBASEDONVARIOUSEVALUATIONCRITERIAINVOLVINGSTIFFNESS10,DEXTERITY,ORAGLOBALCONDITIONINGINDEX11,12HENCE,THEREHASNOTBEENONEWIDELYACCEPTEDDESIGNMETHODHUANGETAL13PRESENTEDAHYBRIDMETHODBASEDONACONDITIONINGINDEX,WHILELIUETAL14GAVEAGLOBALSTIFFNESSRECEIVED20060602REVISED20060821SUPPORTEDBYTHENATIONALNATURALSCIENCEFOUNDATIONOFCHINANO50305016ANDTHENATIONALHIGHTECHRESEARCHANDDEVELOPMENT863PROGRAMOFCHINANOS2004AA424120AND2005AA424223TOWHOMCORRESPONDENCESHOULDBEADDRESSEDEMAILLITMMAILTSINGHUAEDUCNTEL861062792792TSINGHUASCIENCEANDTECHNOLOGY,JUNE2007,123269275270INDEXSIMILARTOTHEGLOBALCONDITIONINGINDEXTHISPAPERDESCRIBESTHEANALYSISOFAPLANARPARALLELMANIPULATORWITHTWOTRANSLATIONALDOFSWHICHDIFFERSFROMTHECONVENTIONALFIVEBARMECHANISMINTHATAPARALLELOGRAMSTRUCTUREISUSEDINEACHCHAINTHEKINEMATICSAREANALYZEDTOGETANOPTIMUMKINEMATICDESIGNBYMINIMIZINGAGLOBAL,COMPREHENSIVECONDITIONINGINDEXTHERESULTSGIVETHEOPTIMALLINKLENGTHSA5DOFHYBRIDMACHINETOOLWASDEVELOPEDWITHASERIALPARALLELARCHITECTUREWITHAPARALLELMANIPULATORCOMBINEDWITHA1DOFTRANSLATIONALWORKTABLEANDA2DOFROTATIONALMILLINGHEADTHEHYBRIDMACHINETOOLUSINGTHEPLANARPARALLELMANIPULATORHASBEENUSEDTOMILLTHEBLADESANDGUIDEVANESOFAHYDRAULICTURBINETOSHOWTHATTHEHYBRIDMACHINETOOLISSUITABLEFORTHEMANUFACTURINGINDUSTRY1STRUCTUREDESCRIPTIONTHE2DOFPARALLELMANIPULATORISSHOWNINFIG1THEMECHANISMISCOMPOSEDOFAGANTRYFRAME,AMOVINGPLATFORM,TWOACTIVESLIDERS,ANDTWOKINEMATICCHAINSEACHCHAINISBUILTASAPARALLELOGRAMASDESIGNED,THEMANIPULATORISOVERCONSTRAINEDSINCEONEPARALLELOGRAMLINKANDANOTHERSINGLELINKAREENOUGHFORTHEMOVINGPLATFORMTOPOSSES2TRANSLATIONALDOFSTWOPARALLELOGRAMCHAINSWEREUSEDTOINCREASETHESTIFFNESSANDMAKETHESTRUCTURESYMMETRICFIG1KINEMATICMODELCOUNTERWEIGHTS1PAND2PSEEFIG1WEREADDEDTOTHEMECHANISMTOIMPROVETHELOADCAPACITYANDACCELERATIONOFTHEACTUATORTHESLIDERSAREDRIVENINDEPENDENTLYBYTWOSERVOMOTORSONTHECOLUMNSTOSLIDEALONGTHEGUIDEWAYSMOUNTEDONTHECOLUMNS,THUSMOVINGPLATFORMWITHA2DOFPURELYTRANSLATIONALMOTIONINAPLANE2KINEMATICSANDSINGULARITIES21INVERSEKINEMATICSSINCETHEMOTIONSOFTWOLINKSOFEACHKINEMATICCHAINAREIDENTICALDUETOTHEPARALLELOGRAMSTRUCTURE,THECHAINMODELCANBESIMPLIFIEDASALINKIIAB1,2IASILLUSTRATEDINFIG1THEBASECOORDINATESYSTEMOXYISATTACHEDTOTHEBASEWITHITSYAXISVERTICALTHROUGHTHEMIDPOINTOF12BBAMOVINGCOORDINATESYSTEMOXYISFIXEDONTHEMOVINGPLATFORMIARANDIBRARETHEPOSITIONVECTORSOFTHEJOINTPOSITIONSIAANDIB,RESPECTIVELY2RISTHEMOVINGPLATFORMWIDTHAND2RISTHEWIDTHBETWEENTHETWOCOLUMNSTHEPOSITIONVECTOROFTHEORIGINOWITHRESPECTTOTHECOORDINATESYSTEMOXYISDEFINEDASTOXYR1THEPOSITIONVECTOROFJOINTPOSITIONIAINOXYIS1T0ARR22T0ARR3THENTHEPOSITIONVECTOROFIAINTHEBASECOORDINATESYSTEMOXYCANBEEXPRESSEDASIIAOARRR4THEPOSITIONVECTOROFEACHJOINTPOSITIONIBINOXYIS1T1BRYR52T2BRYR6THUS,THECONSTRAINTEQUATIONASSOCIATEDWITHTHEITHKINEMATICCHAINCANBEWRITTENASIIABIILRRN,1,2I7WHEREILANDINDENOTETHELENGTHANDTHEUNITVECTOROFTHEITHLINK,RESPECTIVELYTAKINGTHE2NORMOFBOTHSIDESOFEQ7GIVES2211YYLXRR82222YYLXRR9FORTHECONFIGURATIONSHOWNINFIG1,THEINVERSESOLUTIONSOFTHEKINEMATICSARE2211YYLXRR10WUJUN吴军ETALOPTIMALKINEMATICDESIGNOFA2DOFPLANAR2712222YYLXRR11FROMEQS10AND11,THESOLUTIONSFORTHEDIRECTKINEMATICSOFTHEMANIPULATORCANBEEXPRESSEDAS222221112224121AFYFALYFYA12WHERE12,2YYARR2221,4YYBRR2212,4LLCRR,FRRBCXAYBC13FORTHECONFIGURATIONASSHOWNINFIG1,THE“”OFEQ12SHOULDBEONLY“”EQUATIONS713SHOWTHATTHEDIRECTANDINVERSEKINEMATICSOFTHEMANIPULATORCANBEDESCRIBEDINCLOSEDFORM22SINGULARITYANALYSISTAKINGTHEDERIVATIVESOFEQ10ANDEQ11WITHRESPECTTOTIMEGIVES1221XRRYYXLXRR142222XRRYYXLXRR15EQUATIONS14AND15CANBEREARRANGEDINMATRIXFORMAS12YXYYJ16WHEREJISTHEJACOBIANEXPRESSEDAS22122211XRRLXRRXRRLXRRJ17BECAUSESINGULARITIESLEADTOALOSSOFCONTROLLABILITYANDDEGRADATIONOFTHENATURALSTIFFNESSOFTHEMANIPULATORS,THEYMUSTBEAVOIDEDINTHETASKWORKSPACESINGULARITIESCANBECLASSIFIEDASDIRECTKINEMATICSINGULARITIES,INVERSEKINEMATICSINGULARITIES,ANDCOMBINEDSINGULARITIES15,ANDCANBEDISTINGUISHEDBYTHEMANIPULATORJACOBIANWHENONEOFTHELINKSISHORIZONTAL,THEMANIPULATOREXPERIENCESANINVERSEKINEMATICSINGULARITYDIRECTKINEMATICSINGULARITIESOCCURWHENONELINKOFACHAINANDALINKOFTHEOTHERCHAINARECOLLINEARSINCE122LLR,COMBINEDSINGULARITIESCANNOTOCCURINTHISMANIPULATORFIGURE2SHOWSONEEXAMPLEOFEACHKINDOFSINGULARITYINPRACTICALAPPLICATIONS,SINGULARITIESAREAVOIDEDBYLIMITINGTHETASKWORKSPACEFIG2SINGULARCONFIGURATIONS3WORKSPACEANALYSISTHEWORKSPACEFORTHE2DOFPLANARPARALLELMANIPULATORISAREGIONOFTHEPLANEDERIVEDBYTHEWORKSPACEOFTHEREFERENCEPOINTOOFTHEMOVINGPLATFORMEQUATIONS10AND11CANBEREWRITTENAS22211XRRYYL18222XRRYYL19THEREFORE,THEREACHABLEWORKSPACEOFTHEREFERENCEPOINTOISTHEINTERSECTIONOFTHESUBWORKSPACESASSOCIATEDWITHTHETWOKINEMATICCHAINSASSHOWNINFIG3FIG3MANIPULATORWORKSPACETHETASKWORKSPACEISAPARTOFTHEREACHABLEWORKSPACEINPRACTICALAPPLICATIONS,THETASKWORKSPACEISUSUALLYDEFINEDASARECTANGULARAREAINTHEREACHABLEWORKSPACETSINGHUASCIENCEANDTECHNOLOGY,JUNE2007,123269275272LETTHEMAXIMUMLIMITOFTHEANGLESAND,WHICHARETHEANGLESBETWEENLINKIIAB1,2IANDTHEVERTICALAXIS,BEDENOTEDBYMAXANDMAXLET,MAXIYAND,MINIYREPRESENTTHEMAXIMUMANDMINIMUMPOSITIONSOFTHEITHSLIDEROREACHESPOINT1QWHENSLIDER1BREACHESITSLOWERLIMITANDTHEVALUEOFISTHEMAXIMUM,NAMELY11,MINYYANDMAXSIMILARLY,OREACHESPOINT4QWHEN22,MINYYANDMAXAVERTICALLINETHROUGH1QINTERSECTSWITHTHEUPPERBOUNDOFTHEREACHABLEWORKSPACEATPOINT2Q3QISDIRECTLYABOVE4QSEEFIG3THEREGION1234QQQQTHENMAKESUPTHETASKWORKSPACE,ASARECTANGLEOFWIDTHBANDHEIGHTH,DENOTEDBYTW4OPTIMALKINEMATICDESIGN41OPTIMALDESIGNBASEDONTHEWORKSPACETHEOBJECTIVEOFTHISSECTIONISTODETERMINETHEMANIPULATORPARAMETERSFORADESIREDWORKSPACETHESCOPEOFOPTIMALDESIGNCANBESTATEDASGIVENR,B,ANDHOFTW,DETERMINE,R1,L2L,ANDTHETOTALJOURNEY,MAX,MINIIYYOFTHESLIDERFROMEQS10,11,AND17,THEMANIPULATORPERFORMANCEISRELATEDTORRBUTNOTTORORRALONEPRACTICALLY,RSHOULDBEASSMALLASPOSSIBLESINCESMALLERVALUESOFRLEADTOSMALLERMANIPULATORVOLUMESUSUALLY,RDEPENDSONTHESHAFT,BEARING,ANDTOOLDIMENSIONSONTHEMOVINGPLATFORMTHEREFORE,RSHOULDBEGIVENBYTHEDESIGNERWHENTHEMOVINGPLATFORMREACHESTHELOWERLIMIT,ASSHOWNINFIG4,THEFOLLOWINGPARAMETRICRELATIONSHIPSCANBEOBTAINEDMAX1SINDBRL20MIN2SINDRL21WHEREDISTHEDISTANCEFROMTHELEFTCOLUMNTOTHELEFTLIMITOFTHETASKWORKSPACEINPRACTICALAPPLICATIONS,1LSHOULDEQUAL2LTOIMPROVETHESYSTEMPERFORMANCEANDSTIFFNESSTHEREFOREMAXMINMAXMINSINSINSINSINRBRD22FIG4OPTIMALDESIGNOFTHEMANIPULATORTHUS,2BRD23FOR12LL,WHENTHEMOVINGPLATFORMMOVESFROMPOINT1QTO4QALONGTHEXAXIS,THESLIDINGDISTANCEOFTHESLIDERINTHEGUIDEWAYSHOULDBE1222211BDDYLRRLRR24WHENTHEMOVINGPLATFORMTRAVELSFROMPOINT4QTO3QALONGTHEYDIRECTION,THESLIDINGDISTANCEOFTHESLIDERIS2BYH25HENCE,THETOTALJOURNEY,MAX,MINIIYYOFTHESLIDERIS12,MAX,MINIIBBYYYY26BECAUSETHEOPTIMUMDESIGNBASEDONTHETASKWORKSPACEDOESNOTCONSIDERTHEDEXTERITYANDSTIFFNESSOFTHEMANIPULATOR,THELINKLENGTHSARENOTOPTIMALTHEOPTIMALLENGTHSOFTHELINKSAND,MAX,MINIIYYFORTHESLIDERAREDETERMINEDINTHENEXTSUBSECTION42GLOBAL,COMPREHENSIVEINDEXTHECONDITIONNUMBEROFTHEJACOBIANISUSEDASTHELOCALPERFORMANCEINDEXFOREVALUATINGTHEVELOCITY,ACCURACY,ANDRIGIDITYMAPPINGCHARACTERISTICSBETWEENTHEJOINTVARIABLESANDTHEMOVINGPLATFORMTHECONDITIONNUMBERISDEFINEDAS21127WHERE1AND2ARETHEMINIMUMANDMAXIMUMSINGULARVALUESOFTHEJACOBIANASSOCIATEDWITHAGIVENWUJUN吴军ETALOPTIMALKINEMATICDESIGNOFA2DOFPLANAR273POSTURE1AND2CANBEDETERMINEDBYSOLVINGTHECHARACTERISTICEQUATION2TDET0IJJ28WHEREIDENOTESAUNITMATRIXOFORDER2FORTHEPARALLELMANIPULATORSTUDIEDHERE,2222222222284STSTSTSTSTST29WHERE1XRRSYYAND2XRRTYYSINCEVARIESWITHTHEMECHANISMCONFIGURATION,AGLOBALPERFORMANCEINDEXISUSEDASTHEPERFORMANCEMEASUREINTHEOPTIMALKINEMATICDESIGN,TTTTDDWWWW30NOTETHATITSELFCANNOTGIVEAFULLDESCRIPTIONOFTHEOVERALLGLOBALKINEMATICPERFORMANCEDUETOITSINABILITYTODESCRIBETHEDIFFERENCEBETWEENTHEMAXIMUMANDMINIMUMVALUESOFHUANGETAL7PROPOSEDAGLOBAL,COMPREHENSIVECONDITIONINDEXASTHEOBJECTIVEFUNCTIONINKINEMATICDESIGNSTHEOBJECTIVEFUNCTIONCANBEEXPRESSEDAS22W31WHEREMAXMINWITHMAXAND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