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solve-equation
- 使用matlab求解方程组。举例求解 定解方程组,不定方程组,超定方程组,奇异方程组。-Matlab for solving equations. For example solving definite solution of equations, Diophantine equations, overdetermined equations, singular equations.
solving-equations-
- matlab 解方程组,超定方程组,微分方程组,偏微分-matlab solutions of equations, overdetermined equations, differential equations, partial differential
solving-of-linear-equations
- 采用MATLAB语言编译的线性方程组求解函数,希望对大家有用-resolving overdetermined linear equations
householder
- 求解一个给定的大规模(<10000个方程)超定线性方程组Ax=b。 读取矩阵A和b; 设计算法求解线性方程组 ,并打印解向量 ; 计算残差e=||Ax-b||,并打印。-Solving a given mass (<10 000 equations) overdetermined system of linear equations Ax = b. Read a matrix A and b Desig
Jingxiangyingshe
- 在参数辨识中,利用镜像映射法求解超定方程组-In the parameter identification, the use of image mapping method to solve the overdetermined system of equations
CG
- 用共轭梯度法求解方程组、一种最优化方法(适用于求解超定、欠定方程组)-Conjugate gradient method for solving equations, an optimization method (for solving overdetermined, underdetermined equations)
chaoding
- 在矩阵规模很大时,使用正规方程组求解超定方程计算量很大,因此使用QR分解求解超定方程组-In a large matrix size, the use of formal solving equations overdetermined equation to calculate the amount of large, so using QR decomposition for solving overdetermined equat
problem9
- Descr iption 给定n个输入输出对,用给定的m次多项式拟合输入输出关系。当n大于多项式阶数m时,化为超定方程求解问题。这里采用最小二乘方法求解。问题建模如下: 1 化为矩阵形式: 2 其中 3 对上式求导,易得 4 利用对X的QR分解可以有效地降低上述运算的复杂度,并提高精度。请完成推导,并据此设计算法计算参数a*。 In
sourse
- 可以进行超定方程的求解,得到的是拟合的多项式,可以设置输入,决定多项式的次数-Overdetermined equations can be solved to obtain the polynomial fit, you can set the input, determine the number of polynomials
Kaczmarz_Algorithm
- Kaczmarz_Algorithm算法迭代求解方程,适用于欠定和超定方程组(Kaczmarz_Algorithm. Iterative solution of equations is applicable to underdetermined and overdetermined equations.)
work
- 解方程数量大于未知数数量的超定方程matlab代码(a matlab code to sovle the overdetermined equation set)
Algoritm Gausa-Nutona
- The Gauss–Newton algorithm is used to solve non-linear least squares problems, which is equivalent to minimizing a sum of squared function values. It is an extension of Newton's method for finding a minimum of a non-line