搜索资源列表
algorithm-to-linear-equations-(C)
- 列主元Gauss消去法、列主元Doolittle分解法、改进的平方根法、追赶法的源代码及程序和示例-The yuan Gauss listed elimination technique listed the primary Doolittle decomposition method the square root of the improvement of the method and procedure after source code and examples
byf_liezhuyuan
- 数值代数中的列主元高斯消去法解方程组，克服了高斯消去法中出现的因为系数小出现的崩盘-Numerical algebra column main Gaussian elimination method for solving equations, to overcome the Gaussian elimination coefficient is small because of the collapse of
solutions
- 各种常见的解方程组方法：Cholesky分解法解方程组、LU分解线性方程组、高斯消去法解方程组、列主元解线性方程组、雅可比迭代解线性方程组-Common solution of equations: the Cholesky decomposition of equations, LU decomposition of linear equations, Gaussian elimination method for solving equations, column element for s
liezhuyuangaosixiaoqufa
- 实现数值分析中的列主元高斯消去法，用于解线性代数方程组-Column in the numerical analysis principal component Gaussian elimination method for solving linear algebraic equations
gaodengshuxue
- 可实现的算法：软件说明： 1.全主元高斯约当消去法2.LU分解法3.追赶法4.五对角线性方程组解法5.线性方程组解的迭代改善6.范德蒙方程组解法7.托伯利兹方程组解法8.奇异值分解9.线性方程组的共轭梯度法10.对称方程组的乔列斯基分解法11.矩阵的QR分解12.松弛迭代法第2章插值1.拉格朗日插值2.有理函数插值3.三次样条插值4.有序表的检索法5.插值多项式6.二元拉格朗日插值-The algorithm can be realized: Software Descr iption:
the-Gaussian-elimination-method
- 列主元高斯消去法的C语言程序，用来求解线性方程组。在VS2010上编写，已调试通过。-Out PCA Gaussian elimination method C language program, is used to solve linear equations. Written in VS2010 debugging through.
Gauss
- VC++ 6.0 编写的使用列主元高斯消去法计算线性方程组的解。方程的系数和维数可以在函数体内手动修改。-Use written VC++ 6.0 out PCA Gaussian elimination method to calculate the solution of linear equations. The coefficients of the equation and dimension can manually modify the function body.
Ch3_gauss
- 高斯消去法，列主元高斯消去法，数值分析作业，用课后习题验证过是正确的。-gauss iteration
computing
- 包括： 列主元Gauss消去法解线性方程组； 矩阵的LDLT和Cholesky分解； 追赶法解三对角方程组； Jacobi和Gauss-Seidel方法解方程组； Newton插值多项式和三次样条插值多项式； 复化Simpson公式求解定积分； Romberg方法求解定积分； 二分法和割线法求非线性方程的解。-Include: Main-element Gauss elimination method for solving linear equations
GAUSS
- 列主元Gauss消去法求解线性方程组 c语言源代码-Main-element Gauss elimination method for solving linear equations
shuzhifenxi
- 数值分析课程中代码的C++实现，主要有Gauss，高斯赛德尔消去法，jacobi行列式，朗格朗日插值、列主元高斯消去等。-Numerical analysis course code C++ implementation, mainly the Gauss the the high Sisaideer elimination, jacobi determinant Lang Gelang interpolation out PCA Gaussian elimination.
fitting-code
- vb6.0编写的最小二乘法直线拟合、二次曲面拟合程序，线性方程组采用列主元高斯消去法。-vb6.0 prepared by the method of least squares fitting a straight line, the quadratic surface fitting procedure, linear equations using Gaussian elimination main-element.
solution-of-linear-equations
- 有7种解线性方程组的算法，高斯算法，高斯列主元，高斯完全主元，LU分解法，LU列主元分解法，追赶法，高斯约旦消去法-There are seven kinds algorithm of solution of linear equations, Gaussian algorithm, out PCA Gaussian, Gaussian completely principal component, LU decomposition, LU column principal component
Gauss_Elim
- 列主元高斯消去法，在数值分析中用于计算线性方程组一个很重要的方法，能用于跟其他方法的比较。-Main-element Gaussian elimination for a very important method of calculation of linear equations, numerical analysis, can be used for comparison with other methods.
gauss
- 采用列主元Gauss消去法解线性方程组的matlab程序和C++程序-Using Gauss elimination method for solving linear equations matlab program procedures and C++
Gauss
- 列主元高斯消去法的实现，用于3阶增广矩阵求解，可自行修改到多阶-Out PCA Gaussian Elimination implementation for solving the augmented matrix of order 3, you can modify to multi-stage
liezhuyuan
- 运用matlab编程语言，实现利用列主元Gauss消去法和平方根发求解线性方程组-Use matlab programming language, using the column to achieve the main element Gauss elimination method and the square root of the hair for solving linear equations
cz
- AE反距离IDW、克里金Krige插值.txt I显示方法.c www.pudn.com.txt 三对角线追赶法.C 三样条插值函数算法，还包括其他的比如hermite等算法，很全.txt 二分法.c 分段线性插值.c 列主元元素消元.C 利用反距离平方加权插值算法建立规则格网在大数据量离散点数据的情况下，.txt 反距离加权插值，貌似不好用IDWUtil.java 埃特肯.c 复合梯形法.c 复合辛普森.c 弦割法.c 操作复数的类Com
Gauss
- 在matlab环境下，列主元高斯消去法的通用程序-In the matlab environment, the main element of the general program Gaussian elimination
the-main-element-Gauss-
- 这个程序主要用于求解方程，用的是列主元高斯消去法，最终求得矩阵方程的解-This program is mainly used for solving equations, using a column PCA Gaussian elimination, the final matrix equation obtained