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A solver of linear systems of equations (REBSM) for large-scale engineering problems

机译:线性方程组的求解器(REBSM),用于大规模工程问题

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In this paper, a novel linear equation solution method is proposed based on a row elimination back-substitution method (REBSM). The elimination and back-substitution procedures are carried out on individual row levels. The advantage of the proposed method is that it is much faster and requires less storage than the Gaussian elimination algorithm and, therefore, is capable of solving larger systems of equations. The method is particularly efficient for solving band diagonal sparse systems with symmetric or nonsymmetric coefficient matrices, and can be easily applied to popular numerical methods, such as the finite element method and the boundary element method. Detailed Fortran codes and examples are given to demonstrate the robustness and efficiency of the proposed method.
机译:本文提出了一种新的基于行消除反替代方法的线性方程求解方法。消除和反替换过程在单个行级别上执行。所提出的方法的优点是,与高斯消元算法相比,它速度更快且所需存​​储空间更少,因此能够求解较大的方程组。该方法对于求解具有对称或非对称系数矩阵的对角线稀疏系统特别有效,并且可以轻松地应用于流行的数值方法,例如有限元方法和边界元方法。给出了详细的Fortran代码和示例,以证明所提出方法的鲁棒性和效率。

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