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A general Approach to Methods with a Sparse Jacobian for Solving Nonlinear Systems of Equations

机译：带有稀疏雅可比行列的非线性方程组求解方法的一般方法

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2000 Mathematics Subject Classification: 65H10.

机译：2000数学学科分类：65H10。

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作者
Kyurkchiev Nikolay; Iliev Anton;
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年度 2007
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正文语种 en
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1. Constructing Frozen Jacobian Iterative Methods for Solving Systems of Nonlinear Equations, Associated with ODEs and PDEs Using the Homotopy Method [J] . Uswah Qasim, Zulifqar Ali, Fayyaz Ahmad, Algorithms . 2016,第1期

机译：使用同伦方法构造与ODE和PDE关联的非线性方程组的冻结Jacobian迭代方法
2. NEWTON-MHSS METHODS FOR SOLVING SYSTEMS OF NONLINEAR EQUATIONS WITH COMPLEX SYMMETRIC JACOBIAN MATRICES [J] . AI-LI YANG, YU-JIANG WU Numerical Algebra, Control and Optimization . 2012,第4期

机译：牛顿MHSS方法求解复杂对称雅可比矩阵的非线性方程组。
3. Generalized Newton Frozen Jacobian Multi-Step Iterative Methods GMN_(p,n) for Solving a System of Nonlinear Equations [J] . Eman Salem Alaidarous, Fayyaz Ahmad, Dalal Adnan Al-Maturi, International Journal of Applied Mathematics & Statistics . 2018,第2期

机译：用于求解非线性方程系统的通用牛顿冷冻雅各比多步迭代方法Gmn_（P，N）
4. Solving Large Sparse Finite Element Systems of Nonlinear Equations by Explicit SEMI-Direct Methods Based on Approximate Inverse Preconditioners [C] . Elias A. Lipitakis International Conference and Exhibition on High-Performance Computing and Networking Vienna, Austria, April 28-30, 1997 . 1997

机译：基于近似逆预处理器的显式SEMI-直接方法求解非线性方程的大稀疏有限元系统
5. Solving large sparse systems of nonlinear equations and nonlinear least squares problems using tensor methods on sequential and parallel computers*. [D] . Bouaricha, Ali. 1992

机译：在连续和并行计算机上使用张量法来求解非线性方程和非线性最小二乘问题的大型稀疏系统。
6. Convergence Analysis and Numerical Study of a Fixed-Point Iterative Method for Solving Systems of Nonlinear Equations [O] . Na Huang, Changfeng Ma -1

机译：求解非线性方程组的不动点迭代法的收敛性分析和数值研究
7. Constructing Frozen Jacobian Iterative Methods for Solving Systems of Nonlinear Equations, Associated with ODEs and PDEs Using the Homotopy Method [O] . Uswah Qasim, Zulifqar Ali, Fayyaz Ahmad, 2016

机译：利用同伦方法构造非线性方程组的冻结雅可比迭代方法，与ODEs和pDE相关联

A general Approach to Methods with a Sparse Jacobian for Solving Nonlinear Systems of Equations

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