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oblem,althoughvarioussolutionsareproposed,thelargeputationisnotsolved.

Therecentproposedaffinitypropagationclustering(AP)algorithm[8-11]andK-meansalgorithmbothbelongtotheKcentersclusteringmethod.However,itoverestheshortingsofK-meansanditdoesnotneedtoselecttheinitialclustercenters.APcontinuallysearchesfortherightclustercenterduringtheiterativeprocess,andfinallymakesthefitnessfunction(objectivefunction)ofclusteringmaximizes.Itavoidstheproblemsofselectinginitialvaluesandithasfastrunspeedonlarge-scaledata.Therefore,itisverysuitableforhighdimensionalandlarge-scaleclassificationissue.

Inthispaper,APisadoptedtoobtaintherepresentativemodelsfromeachmodelbase,andthenthequerymodelisdeterminedwhichthemostpossiblemodelbaseitbelongstobyparingwiththerepresentativemodels.Then,theabovesimilarityEqs.(1)-(4)areusedforthemostsimilarmodelretrievalfromthemodelbase.Itlimitstheretrievalscopeandimprovesretrievalspeedandaccuracy.

PrincipleandStepsofRay-BasedMethod(一级标题实词的首字母大写,四号粗体)

Thebasicideaoftheray-basedmethodisthat:thesamplingraysareemittedtosomedirectionsfromthecenterof3Dmodel.Iftheraysintersectthetriangularfacetswhichposethemodelsurface,themaximumdistancefromtheintersectionstothecenterisusedasafeatureof3Dmodel(asshowninFig.1.)

Fig.1Principleofray-basedmethod

(图和表格标题第一个单词首字母大写,小五粗体)

Thefeatureextractionprocessincludesthefollowingsteps:

1)Thepretreatmentofthe3Dmodel:themodel'scenterismovedtotheorigin,andthenthemodelisscaledtotheunitsize,andallthemodelsareputinthesamedirection,

2)Supposingthemodelissurroundedbytheunitballwhosecenteristheorigin,theraysareemittedarounduniformly,andthenthecoordinatesoftheintersectionpointarecalculated.

Aseriesofsamplingraysthroughtheorigininsphericalcoordinatescanbeexpressedas:

whereisthedirectionofray,isthelengthofray,andareshowninFig.2.

Fig.2Diagramofsphericalcoordinates

Thecoordinatesofapointonatriangularfacetcanbeexpressedas:

where,andaretheverticesofthetriangular.

If,theparametersu,vandtcanbecalculatedby:

If,thecorrespondingparametersandtaresaved.

3)Takingthemaximumdistancefromtheintersectionstotheoriginasafeatureofthemodel,andthenextractingtheallfeaturevectorsfrom3Dmodel.

ProjectRay-BasedMethod

3.1ProjectRelationshipAnalysisofBall-SectionandTriangularFacets(二级标题实词首字母大写,四号粗体,若还有三级标题,第一个单词首字母大写,其他小写,五号斜体)

Therayswithafixedandvariousposeaballcross-section,andthentheballcross-sectionisprojectedtothesectionthroughtheoriginandperpendiculartotheballcross-section.Theprojectionisalinewhoseequationis:

Thelocationsoftheballcross-sectionandtriangularfacetsareshowninFig.3.

Fig.3Relationsofcross-sectionandtriangularfacets

Becausethemodelislimitedintheunitball,theintersectionoftheballcross-sectionandthetriangularfacetscanbejudgedaccordingtowhethertheprojectlineofballcross-sectionintersectstheprojectionsofthetriangularfacets.TherelationshipisshowninFig.4.

Fig.4Projectionrelationshipofballcross-sectionandtriangularfacets

Figs.3and4describethelocationrelationshipbetweentheballcross-sectionandthespatialtrianglefacetsandthecorrespondingprojectionrelationship.Accordingtotheaboveanalysis,thelocationrelationshipbetweenthelineandthetriangleinthesameplanecanbeusedtodeterminewhetherthetriangleintersectstheballsection.Thentwojudgmentmethodsare:

1)Themethodbasedondistance.Ifatleastonevertexoftriangleisonthelineorontheothersideoftheline,thetriangleintersectstheline.ThedistanceequationfromapointP(x,y)toalinethroughtheoriginis,wherethesignofax+bycanbeusedtodeterminethelocationrelationshipbetweenthepointsandlines.Thenbyusingtherelationshipsbetweenallthepointsoftriangleandtheline,whethertheballcross-sectionandintersectthetriangularfacetcanbedetermined.Forexample,P1andP2areendpointsofasideL1oftriangle,D1andD2arethedistancesfromP1andP2toL2.If,L1intersectsL2,otherwise,theydonotintersect.ThelocationrelationshipisshowninFig.5.

Fig.5Locationrelationbetweentwolines

2)Methodbasedonintersectionangle.Astoatriangle,ifoneofthefollowingEq.(5)holds,itmeansthatthelineisthroughanysideofthetriangle,thenthelineandtriangleintersect.TheprocessisshowninFig.6.

(5)

whereistheanglebetweenthevectorsOAandOC,whichcanbegotbythecosineformula.

Fig.6Diagramofanglerelationship

3.2StepsofProjectRay-BasedAlgorithm

Animportantwaytoimprovetheefficiencyofray-basedmethodistoreducethenumberofunnecessaryintersection.Theideaisthat:1)gettingNplaneswithafixed,differentintheball,2)usingthemethodinSection3.1torecordthetriangularfacetsintersectingtheplanes.Becauseaplane(aballcross-section)includesaseriesofrays,iftriangularfacetsdonotintersecttheballcross-section,itdefinitelydoesnotintersecttheraysintheballcross-section.3)removingtherayswhichdonotintersectthetriangularfacets.Thestepsofprojectray-basedmethodareasfollows:

Thegraticulevariablesla

1 2 3 4 5 6

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