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Performance analysis of Half-Sweep AOR iterative method in solving second kind Linear Fredholm Integral Equations

机译:半扫描AOR迭代法求解第二类线性Fredholm积分方程的性能分析

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This work presents a concept of deriving Half-Sweep Accelerated Over-Relaxation (HSAOR) iterative method for linear Fredholm integral equations of the second kind. The HSAOR method will be implemented on the first order composite closed Newton-Cotes quadrature (1-CNCC) system that arise from the linear Fredholm integral equations of the second kind. Results of numerical simulations show that the HSAOR method is superior to tested standard Accelerated Over-Relaxation (AOR) and Gauss-Seidel (GS) methods.
机译:这项工作提出了一种概念,它推导了第二种线性Fredholm积分方程的半扫描加速过松弛(HSAOR)迭代方法。 HSAOR方法将在由第二类线性Fredholm积分方程产生的一阶复合闭合牛顿-柯特正交(1-CNCC)系统上实现。数值模拟结果表明,HSAOR方法优于经过测试的标准加速过松弛(AOR)和高斯-赛德尔(GS)方法。

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