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Title: Numerical_Analysis_code Download
 Description: Numerical Analysis Code of Gauss-Seidel,Jacobi,SOR,Newton,Simpson
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数值分析\2009数值分析程序总结(jun)\Gauss-Seidel迭代法求线性方程组\gausssedial.m
........\.........................\..............................\gs.m
........\.........................\Jacobi迭代求线性方程组\JACO.m
........\.........................\......................\jacobi.m
........\.........................\Lagrange插值\3个点\Lagrange_gui.fig
........\.........................\............\.....\Lagrange_gui.m
........\.........................\............\.....\lagrange_hyo.m
........\.........................\............\4个点\Lagrange_gui.fig
........\.........................\............\.....\Lagrange_gui.m
........\.........................\............\.....\lagrange_hyo.m
........\.........................\............\生成多项式系数矩阵\shengchengxishujuzhen.m
........\.........................\Newton迭代公式求非线性方程的解\C++\2007_5.cpp
........\.........................\..............................\...\2008_4.cpp
........\.........................\..............................\...\2009_4牛顿.cpp
........\.........................\..............................\MATLAB\newton.m
........\.........................\..............................\......\Newton_eq.fig
........\.........................\..............................\......\Newton_eq.m
........\.........................\newton迭代法求解非线性方程组\2007_7newdon二维\dfx1.m
........\.........................\............................\................\fx1.asv
........\.........................\............................\................\fx1.m
........\.........................\............................\................\newdun2.m
........\.........................\............................\................\newton2.asv
........\.........................\............................\................\newton2.m
........\.........................\............................\................\niudunfaerci.m
........\.........................\............................\newdon三维\dfx1.m
........\.........................\............................\..........\fx1.m
........\.........................\............................\..........\newdun2.m
........\.........................\............................\..........\newton2.m
........\.........................\.newton迭代法求解非线性方程组\2008_6_nnewton(二维)\dfx3.m
........\.........................\.............................\.....................\fx3.m
........\.........................\.............................\.....................\nnem.m
........\.........................\.............................\.....................\nnewton.asv
........\.........................\.............................\.....................\nnewton.m
........\.........................\.............................\拟牛顿三维\dfx2.m
........\.........................\.............................\..........\fx2.m
........\.........................\.............................\..........\nn.m
........\.........................\.............................\..........\nnewton.m
........\.........................\乘幂法与反乘幂法\C++\2006_3.cpp
........\.........................\................\...\2008_2.cpp
........\.........................\................\MATLAB\shengmifa.m
........\.........................\................\......\说明.txt
........\.........................\最小二乘法解矛盾方程\zuixiaoercheng.fig
........\.........................\....................\zuixiaoercheng.m
........\数值分析new\chengmifa.fig
........\...........\chengmifa.m
........\...........\condition_num.fig
........\...........\condition_num.m
........\...........\Gauss_Seidel_gui.fig
........\...........\Gauss_Seidel_gui.m
........\...........\Lagrange_gui.fig
........\...........\Lagrange_gui.m
........\...........\newton.m
........\...........\Newton_eq.fig
........\...........\Newton_eq.m
........\...........\Newton_eqs.fig
........\...........\Newton_eqs.m
........\...........\shuzhifenxi.fig
........\...........\shuzhifenxi.m
........\...........\Simpson_gui.fig
........\...........\Sim

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