3．1 线性方程组类设计

3．2 全选主元高斯消去法

3．3 全选主元高斯-约当消去法

3．4 复系数方程组的全选主元高斯消去法

3．5 复系数方程组的全选主元高斯-约当消去法

3．6 求解三对角线方程组的追赶法

3．7 一般带型方程组的求解

3．8 求解对称方程组的分解法

3．9 求解对称正定方程组的平方根法

3．10 求解大型稀疏方程组的全选主元高斯-约当消去法

3．11 求解托伯利兹方程组的列文逊方法

3．12 高斯-赛德尔迭代法

3．13 求解对称正定方程组的共轭梯度法

3．14 求解线性最小二乘问题的豪斯荷尔德变换法

3．15 求解线性最小二乘问题的广义逆法

3．16 病态方程组的求解 -3.1 system of linear equations class designs 3.2 to choose the principal element gaussian elimination 3.3 to elect principal element Gauss- when approximately the elimination 3.4 duplicate coefficient equation sets all choose the principal element gaussian elimination 3.5 duplicate coefficient equation sets to elect principal element Gauss- when approximately the elimination 3.6 solve three diagonal line equation sets to pursue the law 3.7 common belt equation set s solution 3.8 solution symmetrical equation set s resolution 3.9 solution symmetrical Zhengding equation set s square root method 3.10 solution large-scale sparse equation set to elect principal element Gauss- when approximately the elimination 3.11 solutions hold the Belize equation set s row article to abdicate House Holland who method 3.12 Gauss- the Seydell repetitive process 3.13 solution symmetrical Zhengding equation set s conjugate gradient method 3.14 solution linearity is smallest two rides the questionThe German m