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Preconditioned Iterative Methods in a Subspace for Linear Algebraic Equations with Large Jumps in the Coefficients

机译：系数大跳跃线性代数方程子空间的预处理迭代方法

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Nikolai Bakhvalov; Andrew; V. Knyazev;
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年度 1994
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1. Applying approximate LU-factorizations as preconditioners in eight iterative methods for solving systems of linear algebraic equations [J] . Zlatev Z., Georgiev K. Central European Journal of Mathematics . 2013,第8期

机译：在近似线性代数方程组的八种迭代方法中将近似LU分解用作前置条件
2. Applying approximate LU-factorizations as preconditioners in eight iterative methods for solving systems of linear algebraic equations : Open Mathematics [J] . Zahari Zlatev, Krassimir Georgiev Open Mathematics . 2013,第8期

机译：在八种迭代方法中将近似LU分解用作前置条件，以求解线性代数方程组：开放数学
3. Multiple solution of systems of linear algebraic equations by an iterative method with the adaptive recalculation of the preconditioner [J] . Akhunov R. R., Gazizov T. R., Kuksenko S. P. Computational mathematics and mathematical physics . 2016,第8期

机译：线性代数方程组系统的迭代求解和预处理器的自适应重新计算
4. Eigen-analysis on some preconditioning for iterative methods to solve linear partial differential equations [C] . Hiroshi Sugiura The Fifth China-Japan Joint Seminar on Numerical Mathematics Aug 21-25, 2002 Shanghai, China . 2002

机译：关于求解线性偏微分方程的迭代方法的一些预处理的本征分析
5. Preconditioned Iterative Methods for Linear Equations of Graph Laplacians: Algorithms and Applications [D] . Lin, Junyuan. 2019

机译：图拉普拉斯图线性方程的预处理方法：算法和应用
6. On Generalization Based on Bi et al. Iterative Methods with Eighth-Order Convergence for Solving Nonlinear Equations [O] . Taher Lotfi, Alicia Cordero, Juan R. Torregrosa, -1

机译：基于Bi等人的概论。八阶收敛迭代法求解非线性方程
7. Folded Preconditioner: A New Class of Preconditioners for Krylov Subspace Methods to Solve Redundancy-Reduced Linear Systems of Equations [O] . Mifune Takeshi, Takahashi Yasuhito, Iwashita Takeshi 2009

机译：折叠式预处理器：用于解决方程组冗余减少线性系统的Krylov子空间方法的一类新型预处理器
8. Leapfrog Variants of Iterative Methods for Linear Algebra Equations [R] . Saylor, P. E. 1988

机译：线性代数方程迭代法的蛙跳变量

Preconditioned Iterative Methods in a Subspace for Linear Algebraic Equations with Large Jumps in the Coefficients

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