计算机常用数值计算算法与程序 c++版

..................................\Chap01

..................................\......\Comm.cpp

..................................\......\Comm.dsp

..................................\......\Comm.dsw

..................................\......\Comm.ncb

..................................\......\Comm.opt

..................................\......\Comm.plg

..................................\......\Debug

..................................\Chap02

..................................\......\ComplexExample.cpp

..................................\Chap03

..................................\......\rand.cpp

..................................\......\rand_01_One.cpp

..................................\......\rand_01_Series.cpp

..................................\......\rand_ab_One.cpp

..................................\......\rand_ab_Series.cpp

..................................\......\rand_NormalDistributing_One.cpp

..................................\......\rand_NormalDistributing_Series.cpp

..................................\Chap04

..................................\......\FractionValue.cpp

..................................\......\PolyDiv.cpp

..................................\......\PolyMultip.cpp

..................................\......\PolyValueOneDim.cpp

..................................\......\PolyValueOneDimGroup.cpp

..................................\......\PolyValueTwoDim.cpp

..................................\Chap05

..................................\......\GeneralizedInversionSingularValue.cpp

..................................\......\MatrixDeterminant.cpp

..................................\......\MatrixExample.cpp

..................................\......\MatrixInversionGS.cpp

..................................\......\MatrixLU.cpp

..................................\......\MatrixQR.cpp

..................................\......\MatrixRank.cpp

..................................\......\MatrixSingularValue.cpp

..................................\......\MatrixSymmetry.cpp

..................................\......\MatrixSymmetryRegular.cpp

..................................\......\MatrixSymmetryRegularCholesky.cpp

..................................\......\MatrixSymmetryRegularInversion.cpp

..................................\......\MatrixToeplitzInversionTrench.cpp

..................................\......\MatrixTranspose.cpp

..................................\Chap06

..................................\......\EigenvalueVectorHessenbergQR.cpp

..................................\......\EigenvalueVectorRealSymmetryJacobi.cpp

..................................\......\EigenvalueVectorRealSymmetryJacobiB.cpp

..................................\......\EigenvalueVectorRealTriangleQR.cpp

..................................\......\HessenbergTransform.cpp

..................................\......\HouseholderTransform.cpp

..................................\Chap07

..................................\......\LE_GaussSeidelIteration.cpp

..................................\......\LE_IllConditionedEquation.cpp

..................................\......\LE_LinearLeastSquareGeneralizedInverse.cpp

..................................\......\LE_LinearLeastSquareHouseholder.cpp

..................................\......\LE_SparseEuationTotalChoiceGaussJordan.cpp

..................................\......\LE_StrapEquationGauss.cpp

..................................\......\LE_SymmetryEquation.cpp

..................................\......\LE_SymmetryRegularEuationConjugateGradient.cpp

..................................\......\LE_SymmetryRegularEuationSquareRoot.cpp

..................................\......\LE_ToeplitzEuationLevinson.cpp

..................................\......\LE_TotalChoiceGauss.cpp

..................................\......\LE_TotalChoiceGaussJordan.cpp

..................................\......\LE_TridiagonalEquationGauss.cpp

..................................\Chap08

..................................\......\RootAitken.cpp

..................................\......\RootFraction.cpp

..................................\......\R