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数值分析与算法(徐士良著)随书源程序
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Category :
Mathimatics-Numerical algorithms
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Update : 2012-11-26
Size : 93kb
Downloaded :0次
Author :
刘韬
About : Nobody
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Introduction - If you have any usage issues, please Google them yourself
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XU Shi-liang wrote the "Numerical Analysis and algorithm", it is with the source, a friend in need can look down!
Packet file list
(Preview for download)
shuzhi
......\readme.txt
......\数值分析算法描述与习题解答-徐士良-code
......\......................................\Ch1-绪论
......\......................................\........\回溯法解皇后问题
......\......................................\........\................\QUEEN.C
......\......................................\........\................\QUEEN0.C
......\......................................\........\简单二分法求方程实根
......\......................................\........\....................\ROOT.C
......\......................................\........\....................\ROOT0.C
......\......................................\Ch2-矩阵与线性代数方程组
......\......................................\........................\MAQR.C
......\......................................\........................\MAQR0.C
......\......................................\........................\MUAV.C
......\......................................\........................\三对角方程组
......\......................................\........................\............\TREED0.C
......\......................................\........................\............\TREEDE.C
......\......................................\........................\全选主元高斯-约当消去法解有多组复常数向量的复系数线形代数方程组
......\......................................\........................\...............................................................\CJORD0.C
......\......................................\........................\...............................................................\CJORDN.C
......\......................................\........................\全选主元高斯-约当消去法解有多组实常数向量的实系数线形代数方程组
......\......................................\........................\...............................................................\RJORD0.C
......\......................................\........................\...............................................................\RJORDN.C
......\......................................\........................\全选主元高斯消去法解复系数线形代数方程组
......\......................................\........................\........................................\CGAUS0.C
......\......................................\........................\........................................\CGAUSS.C
......\......................................\........................\全选主元高斯消去法解实系数线形代数方程组
......\......................................\........................\........................................\RGAUS0.C
......\......................................\........................\........................................\RGAUSS.C
......\......................................\........................\具有主对角线优势的线形代数方程组的高斯-赛德尔迭代法
......\......................................\........................\...................................................\GAUSD0.C
......\......................................\........................\...................................................\GAUSDL.C
......\......................................\........................\复矩阵求逆的全选主元高斯-约当法
......\......................................\........................\...............................\CINV.C
......\......................................\........................\...............................\CINV0.C
......\......................................\........................\多组常数向量的带型方程组
......\......................................\........................\........................\BAND.C
......\......................................\........................\........................\BAND0.C
......\......................................\........................\实矩阵求逆的全选主元高斯-约当法
......\......................................\........................\...............................\RINV.C
......\......................................\........................\...............................\RINV0.C
......\...................
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