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Iterative numerical method for two-dimensional nonlinear Fredholm fuzzy functional integral equations

机译:二维非线性Fredholm模糊功能整体方程的迭代数值方法

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In this paper we investigate two-dimensional nonlinear Fredholm fuzzy functional integral equation (2D-NFFFIE). Our aim is to provide an efficient iterative method of successive approximations by optimal quadrature rule for classes of fuzzy number-valued functions of Lipschitz type for two-dimensional case to approximate the solution. We prove the convergence and numerical stability of the presented method with respect to the choice of the first iteration. Finally, some numerical experiment confirm the theoretical results and illustrate the accuracy of the proposed method.
机译:在本文中,我们研究了二维非线性Fredholm模糊功能整体式(2D-NFFFIE)。我们的目的是通过LipsChitz类型的模糊数量函数的类别的最佳正交规则来提供一种高效的近似近似的近似的二维案例来近似解。我们证明了呈现方法关于第一迭代的选择的收敛性和数值稳定性。最后,一些数值实验证实了理论结果并说明了所提出的方法的准确性。

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