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Existence of Solution for Infinite System of Nonlinear Singular Integral Equations and Semi-Analytic Method to Solve it

机译:非线性奇异整体方程无限系统解决方案的存在和半分析方法解决

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摘要

In this article, solvability of infinite system of nonlinear singular integral equations of two variables in Banach sequence spaces c(0) and l(1) is investigated. For this purpose, Hausdorff measure of noncompactness (in short, Hausdorff MNC) and Meir-Keeler condensing operators are employed. The guarantee of our results are given by some examples. Also to approach an approximation of semi-analytic solution, we introduce a coupled modified homotopy perturbation and Adomian decomposition method. Thus, an iterative algorithm is constructed to find the above solution. The numerical results show that the produced sequence to approximate the solution has a high accuracy.
机译:在本文中,研究了在Banach序列空间C(0)和L(1)中的两个变量的非线性奇异整体方程的无限系统的可溶性。为此目的,采用Hausdorff(简而言之,Hausdorff MNC)和Meir-Keeler冷凝运营商的豪尔多夫测量。我们的结果保证由一些例子给出。还要接近半分析解决方案的近似,我们介绍了耦合的修饰同型扰动和Adomian分解方法。因此,构建迭代算法以找到上述解决方案。数值结果表明,产生的序列近似溶液具有高精度。

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