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Uncertainty Quantification in Fractional Stochastic Integro-Differential Equations Using Legendre Wavelet Collocation Method

机译:使用Legendre小波配置方法的分数阶随机积分微分方程的不确定性量化

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The paper aims to present an efficient numerical scheme to quantify the uncertainty in the solution of stochastic fractional integro-differential equations. The numerical scheme presented here is based on Legendre wavelets combined with block pulse functions using their deterministic and stochastic operational matrix of integration. The operational matrices are utilized to convert the stochastic fractional integro-differential equation to a linear system of algebraic equation. Finally, the accuracy and efficiency of the proposed scheme are investigated through numerical experiments.
机译:本文旨在提出一种有效的数值方案,以量化随机分数积分微分方程解的不确定性。这里提出的数值方案是基于勒让德小波结合块脉冲函数,并使用它们的确定性和随机积分矩阵。利用运算矩阵将随机分数积分微分方程转换为代数方程的线性系统。最后,通过数值实验研究了该方案的准确性和有效性。

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