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流动重力空间插值方法比较 Abstract: Interpolationisafundamentaltaskinmanyfields,includingspatialmodeling,computergraphics,andgeostatistics.Theweightofmovingaverageisaninterpolationtechniqueinwhichnewvaluesatanunobservedlocationareestimatedbasedontheweightedaverageofexistingvaluesatnearbyobservedlocations.Inthispaper,wecomparetheperformanceofdifferenttypesofinterpolationmethodswithafocusontheMovingWeightedGravitySpaceInterpolationMethodforspatialdata.TheresultsshowthattheMovingWeightedGravitySpaceInterpolationMethodisaneffectiveandefficientapproachforinterpolatingspatialdata. Introduction: Interpolationreferstotheprocessofestimatingthevalueofafunctionatalocationwherenoobservationisavailable.Interpolationisafundamentaltaskthatiswidelyusedinmanyfields,includingmapping,spatialmodeling,andgeostatistics.Inspatialmodeling,interpolationisusedtoestimateunknownvaluesatunsampledlocationsbasedonavailabledataatsampledlocations.Incomputergraphics,interpolationisusedtogeneratesmoothtransitionbetweentwoormoredatapoints.Therearedifferentinterpolationmethods,eachwithitsstrengthsandweaknesses.Inthispaper,wecomparetheperformanceofdifferentmethodsofinterpolationusingtheMovingWeightedGravitySpaceInterpolationMethodasabenchmark.Weanalyzetheadvantagesanddisadvantagesofeachmethodandrecommendthemostsuitablemethodforaparticularapplication. Methodology: TheMovingWeightedGravitySpaceInterpolationMethodisamodificationoftheweightedmovingaveragetechnique.Themovingweightedgravityspaceinterpolationmethodassignsweightstoeachobservationbasedontheirdistancefromthepointatwhichthevalueistobeinterpolated.Theweightsarecalculatedasafunctionofthedistancebetweentheobservationandthepointatwhichthevalueistobeestimated.Themethodthencalculatesthemovingaverageofthevaluesattheobservedpoints,withweightsgivenbythedistancebetweeneachobservationandthepointatwhichthevalueistobeinterpolated. ThereareseveralothermethodsofinterpolationbesidestheMovingWeightedGravitySpaceInterpolationMethod.Theseincludethethinplatesplinemethod,kriging,a