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Numerical Performance of AOR Methods in Solving First Order Composite Closed Newton-Cotes Quadrature Algebraic Equations

机译:求解第一阶复合封闭式牛顿 - 码正交代数等分法的AOR方法的数值性能

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In this paper, the application of the Accelerated Over-Relaxation (AOR) iterative method is extended to solve first order composite closed Newton-Cotes quadrature (1-CCNC) algebraic equations arising from second kind linear Fredholm integral equations. The formulation and implementation of the method are also discussed. In addition, numerical results by solving several test problems are included and compared with the conventional iterative methods.
机译:在本文中,加速过松(AOR)迭代方法的应用延伸以解决第二种型线性Fredholm整体方程产生的第一阶复合闭合牛顿 - CoteS(1-CCNC)代数方程。还讨论了该方法的制定和实施。另外,通过解决几种测试问题的通过求解数值结果并与传统的迭代方法进行比较。

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