基于空间投影理论的rpc模型求解方法研究(research on rpc model solving method based on space projection theory)

基于空间投影理论的rpc模型求解方法研究(research on rpc model solving method based on space projection theory)

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时间:2018-07-17

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1、基于空间投影理论的rpc模型求解方法研究(ResearchonRPCmodelsolvingmethodbasedonspaceprojectiontheory)Andpage1-----------------------Twenty-seventhvolumesecondphasemarinetechnologyVol.27,No.2June2008OCEANTECHNOLOGYJune,2008ResearchonRPCmodelsolvingmethodbasedonspaceprojectiontheoryFanP

2、ei,HuangWenqian,intheclouds(DalianNavalAcademyofthePLAhydrographicEngineeringDepartment,LiaoningDalian116018)Abstract:usingthespatialprojectionmodelofremotesensingimageandtakingintoaccounttheglobalDEM,asetofvirtual3DcontrolpointsisestablishedtosolvetheRPCmodel,Thep

3、roblemofsolvingtheRPCmodelissolvedwhenthestrictimagingmodelisunknownortoocomplex,anditisdifficulttosetupandthenumberofcontrolpointsisseriouslyinsufficient.ExperimentsprovethemethodThetheoryiscloseandtheprecisionishigh.Keywords:spaceprojectiontheory;globalDEM;3Dcont

4、rolpoint;RPCmodelCLCnumber:P23,documentidentificationcode:A,articlenumber:1003-2029(2008)02-0063-04P,P,P,PareallpolynomialsaboutX,Y,Z,eachofthem1234IntroductioncoordinatecomponentsX,Y,Z,powermaximumnotmorethan3.Intheformofeachpolynomial,suchasUnderthe:22P=a+aX+aY+a

5、Z+aXY+aXZ+aYZ+aX+aY+Thetechniquesofgeometriccorrectionforremotesensingimagesmainlyincludethestrictimagingmodelandthewide12345678and9232223AZ+aXYZ+aX+aXY+aXZ+aXY+aY+Thesemanticimagingmodelconsistsofthesetwomethods,amongthemthegeneralizedimagingmodelinRPC(rational101

6、11213141516)2223AYZ+aXZ+aYZ+aZThepolynomialmodelisindependentofthespecificsensorandhasasimplerform,so17181920Hasbeenwidelyused.RPCmodelasageneralizednewremotesensingsatelliteformula(1),(R,c)and(X,Y,Z)areimagecoordinatesandgroundsitting,respectively[2]Standardizedco

7、ordinatesaftertranslationandscaling.ThemodelofsensorimagingisakindofmodelthatcanbeobtainedapproximatelyinaccordancewiththestrictimagingmodelTheRPCPPmodelaccordingtothedenominator,therelationshipisdividedinto3types:P=P,Asimplegeneralizationmodelofdegree.Theessenceof

8、themodelistherationalfunctionmodel2424P=P=1,P=P=1.Eachformisdividedinto3accordingtotheorderofpolynomials(RationalFunctionModel).Atpresent,therear

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