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液压挖掘机.docx

液压挖掘机

 

JournalofZhejiangUniversity-SCIENCEA(AppliedPhysics&Engineering)ISSN1673-565X(Print);ISSN1862-1775(Online)

E-mail:

jzus@

 

Quantitativemeasuresforassessmentofthehydraulicexcavatordiggingefficiency*

DragoslavJANOSEVIC†1,RosenMITREV2,BobanANDJELKOVIC1,PlamenPETROV2

(1FacultyofMechanicalEngineering,UniversityofNis,Nis18000,Serbia)(2FacultyofMechanicalEngineering,TechnicalUniversityofSofia,Sofia,Bulgaria)

†E-mail:

janos@masfak.ni.ac.rs

ReceivedNov.18,2011;RevisionacceptedMar.27,2012;CrosscheckedNov.1,2012

 

Abstract:

Inthispaper,quantitativemeasuresfortheassessmentofthehydraulicexcavatordiggingefficiencyareproposedanddeveloped.Thefollowingfactorsareconsidered:

(a)boundarydiggingforcesallowedforbythestabilityofanexcavator,(b)boundarydiggingforcesenabledbythedrivingmechanismsoftheexcavator,(c)factorstakingintoconsiderationthediggingpositionintheworkingrangeofanexcavator,and(d)signanddirectionofpotentialdiggingresistiveforce.Acorrecteddiggingforceisdefinedandamathematicalmodelofkinematicchainanddrivemechanismsofafive-memberexcavatorconfigurationwasdevelopedcomprising:

anundercarriage,arotationalplatformandanattachmentwithboom,stick,andbucket.Onthebasisofthemathematicalmodeloftheexcavator,softwarewasdevelopedforcomputationanddetailedanalysisofthediggingforcesintheentireworkspaceoftheexcavator.Byusingthedevelopedsoftware,theanalysisofboundarydiggingforcesisconductedandthecorrecteddiggingforceisdeterminedfortwomodelsofhydraulicexcavatorsofthesamemass(around17000kg)withidenticalkinematicchainparametersbutwithdifferentparametersofmanipulatordrivingmechanisms.Theresultsoftheanaly-sisshowthattheproposedsetofquantitativemeasurescanbeusedforassessmentofthediggingefficiencyofexistingexcava-tormodelsandtoserveasanoptimizationcriterioninthesynthesisofmanipulatordrivingmechanismsofnewexcavatormodels.

Keywords:

Hydraulicexcavators,Diggingefficiency,Quantitativemeasures

doi:

10.1631/jzus.A1100318Documentcode:

ACLCnumber:

TV53

 

1Introduction

Thehydraulicexcavatorsarepopularmultifunc-tionalconstructionandminingmachines.Themainfunctionofthehydraulicexcavatorsofalltypesandsizesisthecyclicdiggingandtransferofsoil.ThisfunctionisachievedbyuseofanopenkinematicchainconsistingofundercarriageL1,anupperstruc-tureL2andafrontattachmentwithboomL3,stickL4andworktoolL5(Fig.1).Fordiggingoperationsbelowthegroundlevel,thetowardoneselftechnol-ogy(inrelationtotheexcavatoroperator)isem-ployedandabackhoeattachmentisused(Fig.1a).

 

*Project(No.035049)partlysupportedbytheMinistryofEducationandScienceoftheRepublicofSerbia

©ZhejiangUniversityandSpringer-VerlagBerlinHeidelberg2012

Fordiggingoperationsabovethegroundleveltheawayfromoneselftechnologyandashovelattach-mentareused(Fig.1b).

Duringdiggingoperations,theoccurringdig-gingresistiveforceactingagainstthemanipulatortoolisovercomebydiggingforces.Thediggingforcesofanexcavatorareexertedbythekinematicchainoftheexcavator,whichispoweredbythefol-lowingdrivingmechanisms:

(1)hydraulicmotorsformotionofswingandtravellingbodies;

(2)doubleactinghydrauliccylindersforpoweringofthema-nipulatorlinks.

Foranoptimaldesignofthefrontmanipulatoranddrivingmechanisms,itisnecessarytoperformadetailedanalysisofthediggingforcesandthediggingresistiveforcesintheentireworkspaceoftheexcava-tor.Theconductedanalyticalandexperimental

 

researchthatpointsouttheimportanceofknowledgeaboutthediggingresistiveforcesfordevelopmentandanalysisofhydraulicexcavatorsisrelatedto:

(1)analyticalmodelingandexperimentaldeterminationofthevalueandthechangeinthediggingresistiveforceduringtheexcavationprocess(MaciejewskiandJarzebowski,2002;Maciejewskietal.,2003;Yangetal.,2008);

(2)developmentofmathematicalmodelsforkinematicanddynamicanalysisofexca-vators(Budnyetal.,2003;Towarek,2003;HallandMcAree,2005;Guetal.,2007);(3)developmentofcontrolsystemsforautomationofthediggingproc-ess(Ploneckietal.,1998;Haetal.,2000;ChangandLee,2002;LeeandChang,2002;Floresetal.,2007;Linetal.,2008);and,(4)definitionofquantitativemeasuresforanalysisandassessmentofexcavatordiggingefficiencyintheworkspace.

L

L3

2

L4

 

L5

L1

 

(a)

 

L3

L2

 

L4

 

L5

L1

(b)

Fig.1Hydraulicexcavatorswithbackhoe(a)andshovelattachment(b)

Asindicatedbythemanufacturer,stickandbucketdiggingforcesareimportantparametersoftheexcavator.Theyaredefinedbyappropriatestan-dards(ISO6015,2006;SAEJ1179,2008)asoneofthecharacteristicsoftheexcavatordiggingfunction.Forroboticmanipulators,quantitativemeasuresofworkspaceattributesaredefined,whichincludesstructurallengthindexandmanipulabilitymeasure

(Craig,2005).Someofthesemeasurescanbeusedfortheassessmentofthedynamicperformanceofshovels(Lipsett,2009).Inmanycases,theabovementionedmeasuresarenotsufficientforassessmentofdiggingpossibilitiesandefficiencyoftheexcava-torintheworkspace.

Inthispaper,asetofquantitativemeasuresforassessmentofthehydraulicexcavatordiggingeffi-ciencyisproposedanddeveloped.

Foracomprehensiveanalysisofvaluesanddi-rectionsofdiggingforcesinaspecificpositionofthefrontmanipulator,ahodographofboundarydiggingforcesatthetopofthebuckettoothisdefined.Ithasaformofapolygonwhosesidesarecomposedbyvectorsofboundaryforcesexertedbythemanipula-tordrivingmechanismsandvectorsofboundaryforcesallowedbythestabilityoftheexcavator.Theratioofthecomputeddiggingforceandthepotentialdiggingforceisdefinedasameasureofthediggingefficiency.Thecomputeddiggingforceisdeter-minedbyamathematicalmodeloftheexcavator.Computationsareperformedforagivenpositionandorientationofthemanipulatorandpressuresinthehydrauliccylindersofdrivingmechanisms.Thepo-tentialdiggingforcerepresentstheminimumvalueofboundarydiggingforces(Dudczak,1977).

Ahodographoftheeffectivediggingforcesisdefinedasapartofthehodographoftheboundarydiggingforces,forwhichthedotproductofthedig-gingvelocityanddiggingforcevectorispositive.Theratiooftheareaandrangeoftheeffectivedig-gingforceshodographisacceptedasacriterionforexcavatordiggingefficiency,whereastheareaoftheeffectivehodographrepresentsthemeanvalueofthealloweddiggingforces.Therangeofthehodographoftheeffectivediggingforcesreflectsthedegreeofcompatibilityofmanipulatoractuatorparameters,excavatorweightdistribution,anddiggingforcedis-tribution(Budny,1989).

Acorrecteddiggingforceissetasameasureofdiggingefficiencyintheentireworkspace.Thefol-lowingconsiderationsaretakenintoaccount:

bound-arydiggingforcesallowedbythestabilityofanex-cavator;boundaryforcesexertedbythedrivingmechanismsofanexcavator;andfactorswhichre-latetothediggingpositionofthemanipulatorintheworkspaceaswellasthesignanddirectionofthepotentialdiggingresistanceaction(Janosevic,1997).

 

Inthispaper,mathematicalmodelsoftheexca-vatorkinematicchain,drivingmechanismsandboundarydiggingforcesareproposedanddeveloped.

 

2Mathematicalmodelingofexcavator

AsideviewoftheexcavatorisshowninFig.2.Themathematicalmodeloftheexcavatorconsistsofthemathematicalmodeloftheexcavatorkine-maticchainandthatofthemanipulatordrivingmechanisms.

2.1Modeloftheexcavatorkinematicchain

Theexcavatorrepresentsafive-linkopenkine-maticchainwhichconsistsofthetravellingbodyL1,theswingbody(rotationalplatform)L2andthethree-linkfrontmanipulatorconsistingofaboomL3,astickL4,andabucketL5(Fig.2).

Thelinksofthefrontattachmentkinematicchainareconnectedbykinematicpairsofthefifthclass–rotationaljointswitha1DOFwithdifferentorientationsinthespace.Thekinematicchainofthefrontmanipulatorwhichisapartoftheexcavatormodelisplanar.ThecentersofthemanipulatorjointsOi(i=3,4,5)arepenetrationpointsofjointaxisthroughtheplaneofsymmetryofmanipulatorchain

torisconsideredasanopenkinematicchainwithalastlink(bucket)thatissubjectedtothediggingre-sistiveforceW(Janosevic,1997).

Todescribemathematicallythekinematicmodeloftheexcavator,thefollowingcoordinatesystemshavebeenassigned:

(1)GlobalreferenceframeOXYZwithunitvectorsi,j,kalongthecoordinateaxesOX,OY,andOZ,respectively.Thesupportbaseliesinthehori-zontalplaneOXZandtheverticalaxisOYcoincideswiththeaxisoftherotationaljointbetweentheun-dercarriageandupperstructureO2.

(2)BodyfixedcoordinatesystemsOixiyizi(i=1,

2,3,4,5),whichareconnectedtoeachlinkLiofthekinematicchain.ThecoordinatesystemsbeginningOiissituatedinthecenterofjointbywhichthechainmemberLiisconnectedtothepreviousmemberLi−1.ThebucketisconnectedtoacoordinatesystemwhoseaxisO5x5passesthroughthecenterofthejointO5andthetopofthecuttingedgeofthebucketOw.

Inthecaseofthestationaryundercarriage,thecoordinatesystemO1x1y1z1coincideswiththeglobalcoordinatesystem.

ThegeometryofthekinematicchainlinksLiisdefinedinitslocalcoordinate

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