Book " MATLAB language commonly used algorithm assembly source, hard to find, and dedicated to everyone!

第14章 特殊函数计算\bessel.m
....................\bessel2.m
....................\besselm.m
....................\besselm2.m
....................\Beta.m
....................\betap.m
....................\CIx.m
....................\EIx.m
....................\EIx2.m
....................\Ellipint1.m
....................\Ellipint2.m
....................\ErrFunc.m
....................\factbygama.m
....................\gamafun.m
....................\gamap.m
....................\IntGauss.m
....................\IntGaussLager.m
....................\IntSimpson.m
....................\lngama.m
....................\SIx.m
....................\SmartSimpson.m
第14章 特殊函数计算
...5章 常微分方程的初值问题\DEEuler.m
............................\DEimpEuler.m
............................\DEimpEuler1.m
............................\DELGKT2_mid.m
............................\DELGKT2_suen.m
............................\DELGKT3_kuta.m
............................\DELGKT3_suen.m
............................\DELGKT4_jer.m
............................\DELGKT4_lungkuta.m
............................\DELGKT4_qt.m
............................\DELSBRK.m
............................\DEMiren.m
............................\DEModifEuler.m
............................\DEMS.m
............................\DEWT.m
............................\DEWT_glg.m
............................\DEYCJZ_adms.m
............................\DEYCJZ_adms2.m
............................\DEYCJZ_hm.m
............................\DEYCJZ_mid.m
............................\DEYCJZ_ml.m
............................\DEYCJZ_myds.m
............................\DEYCJZ_yds.m
............................\DEYDS.m
............................\Funval.m
............................\NewtonRoot.m
第15章 常微分方程的初值问题
...6章 偏微分方程的数值解法\DKIniU.m
............................\EllIni2Uxl.m
............................\EllIni2Uxr.m
............................\EllIni2Uyl.m
............................\EllIni2Uyr.m
............................\Funval.m
............................\Ini2U.m
............................\peDKExp.m
............................\peDKSam.m
............................\peEllip5.m
............................\peEllip5m.m
............................\peHypb2FL.m
............................\peHypb2JBYW.m
............................\peHypb2LF.m
............................\peHypbBW.m
............................\peHypbLax.m
............................\peHypbLaxW.m
............................\peHypbMC.m
............................\peHypbMLW.m
............................\peHypbRich.m
............................\peHypbYF.m
............................\peParabExp.m
............................\peParabImp.m
............................\peParabKN.m
............................\peParabTD.m
............................\peParabWegImp.m
............................\PrIniU.m
第16章 偏微分方程的数值解法
...7章 数据统计和分析\CollectAnaly.m
......................\CompPoly2Reg.m
......................\DistgshAnalysis.m
......................\MainAnalysis.m
......................\MultiLineReg.m
......................\PolyReg.m
......................\AccordAnalysis.m
......................\BackReg.m
......................\ForwardReg.m
......................\LineReg.m
......................\PeakReg.m
......................\ZYFG.m
第17章 数据统计和分析
..4章 插值\Neville.m
...........\Newton.m
...........\Newtonback.m
...........\Newtonforward.m
...........\Atken.m
...........\DCS.m
...........\Gauss.m
...........\Hermite.m
...........\Language.m
...........\BSample.m

• We are an exchange download platform that only provides communication channels. The downloaded content comes from the internet. Except for download issues, please Google on your own.
• The downloaded content is provided for members to upload. If it unintentionally infringes on your copyright, please contact us.
• Please use Winrar for decompression tools
• If download fail, Try it againg or Feedback to us.
• If downloaded content did not match the introduction, Feedback to us，Confirm and will be refund.
• Before downloading, you can inquire through the uploaded person information

Nothing．