1) Jacobi iterative method
Jacobi迭代
1.
The article is concerned with the convergence analysis of Jacobi iterative method for four different finite difference schemes of a 1D steady convection diffusion equation.
针对一维常系数对流扩散方程采用不同的差分格式离散后所得到的线性系统,通过直接估计Jacobi迭代矩阵的谱半径,比较了不同差分格式下点Jacobi迭代方法的收敛性,并通过数值算例进一步验证了所得理论结果的正确性。
2) Jacobi iteration
Jacobi迭代
1.
The variables of the model were dispersed by using finite difference method and the model was solved by using Jacobi iteration.
采用有限差分法离散改进光照模型中的变量,再利用Jacobi迭代法求解改进光照模型,得到物体表面点的重构高度值。
3) Jacobi Iteration
Jacobi迭代法
1.
In this paper,the application of Jacobi Iteration and Gauss-Seidel Iteration in solution of linear(equations) was introduced,and their advantage and disadvantage were also compared.
对Jacobi迭代法与Gauss-Seidel迭代法在解线性方程组中的应用进行了介绍,并比较了两者的优缺点。
4) Jacobi iteration method
Jacobi迭代法
1.
In this paper, we inquire into the fact that coef fi cient matrix is the convergence of iteration methods for solving the system of e quations with quasi-diagonally dominant matrix, and set the convergent condition s for Jacobi iteration method, G-S iteration method and SOR method for solving t he system of equations with quasi-diagonally dominant matrix.
讨论了系数矩阵为拟对角占优矩阵的方程组迭代解法的收敛性,给出了解拟对角占优矩阵方程组Jacobi迭代法,G-S迭代法和SOR方法的收敛条件。
5) Jacobi iterative method
Jacobi迭代法
1.
Using Lagrange multiplier rule, the nonlinear optimization constraint problem, which generates the design checking points under constraint of response surface, is converted into the problem of solving linear equations, which can be implemented by Jacobi iterative method.
运用拉格朗日乘数法,将在响应面约束下求解设计验算点的非线性的约束最优化问题转化为解线性方程组问题,使用Jacobi迭代法求解线性方程组进行迭代。
6) Jacobi iterative method
Jacobi迭代方法
1.
Preconditioned Jacobi iterative method and comparison theorems;
预条件Jacobi迭代方法及比较定理
补充资料：层层迭迭
1.见"层层迭迭"。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条