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First Order Piecewise Collocation Solution of Fredholm Integral Equation Second Type Using SOR Iteration

机译:使用SOR迭代的Fredholm整体式第二种类型的第一阶分段搭配解决方案

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We evaluate the first-order approximation solution piecewise by first-order polynomial collocation with Quadrature scheme on second-type Fredholm integral equations. This discretization derived the formulation to solve the first order piecewise approximation equation in which the linear system was built. The SOR method was described as a linear solver in which its formulation was constructed and applied in this study. In order to obtain the approximation solutions, the combination of SOR iterative method with the first-order piecewise polynomial by collocation with quadrature scheme has shown that performance of SOR method is superior than Jacobi method in terms of number of iterations and time of completion.
机译:通过在第二型Fredholm积分方程上用正交方案评估一阶多项式搭配分段的一阶近似解。 这种离散化导出了制定以解决建立线性系统的第一阶分段近似方程。 SOR法被描述为线性求解器,其中其制剂在本研究中构建和应用。 为了获得近似解,通过与正交方案的搭配与一阶分段多项式的SOR迭代方法的组合表明,SOR方法的性能在迭代数量和完成时间方面优于Jacobi方法。

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