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A REGULARIZED CONJUGATE GRADIENT METHOD FOR SYMMETRIC POSITIVE DEFINITE SYSTEM OF LINEAR EQUATIONS

机译:线性方程组对称正定系统的正则共轭梯度法

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摘要

A class of regularized conjugate gradient methods is presented for solving the large sparse system of linear equations of which the coefficient matrix is an ill-conditioned sym- metric positive definite matrix. the convergence properties of these methods are discussed in depth, and the best possible choices o the parameters involved in the new methods are investigated in detail. Numerical computations show that the new methods are more effi- cient and robust than both classical relaxation methods and classical conjugate direction methods.
机译:提出了一类正则化共轭梯度方法,用于求解线性方程组的稀疏线性系统,其系数矩阵为病态对称正定矩阵。深入讨论了这些方法的收敛特性,并详细研究了新方法中涉及的参数的最佳选择。数值计算表明,新方法比经典的松弛方法和经典的共轭方向方法都更加有效和健壮。

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