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Numerical solution of nonlinear Urisohn-Volterra fuzzy functional integral equations

机译:非线性Urisohn-Volterra模糊功能整体方程的数值解

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In the present paper, we propose an efficient iterative numerical method of successive approximations to approximate solution of nonlinear Urisohn-Volterra fuzzy functional integral equations by fuzzy trapezoidal quadrature formula for classes of fuzzy-number-valued functions of Lipschitz type. We prove the convergence of the method and investigate the numerical stability of the present method with respect to the choice of the first iteration. The convergence of the method is tested through a numerical experiment, that confirms the obtained theoretical results.
机译:在本文中,我们提出了一种逐次近似的迭代数值方法,以通过模糊梯形曲线互化函数的模糊梯形正交公式进行非线性Urisohn-Volterra模糊功能整体方程的近似解。我们证明了该方法的收敛性,并研究了对第一迭代选择的本方法的数值稳定性。通过数值实验测试该方法的收敛性,该实验证实了所获得的理论结果。

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