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An efficient numerical scheme for a nonlinear integro-differential equations with an integral boundary condition

机译:具有积分边界条件的非线性积分-微分方程的有效数值格式

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Nonlinear functional integro-differential equations with an integral boundary condition is appeared in chemical engineering, underground water flow and population dynamics phenomena and other field of physics and mathematical chemistry. So, this paper presents a powerful numerical approach based on an iterative technique and Sinc quadrature to estimate a solution for this equation. Then convergence of this technique is discussed by preparing a theorem which guarantees the applicability of that. Finally, some numerical examples are given to confirm efficiency and accuracy of the numerical scheme. (C) 2014 Elsevier Inc. All rights reserved.
机译:具有积分边界条件的非线性泛函积分微分方程出现在化学工程,地下水流和种群动力学现象以及物理和数学化学的其他领域。因此,本文提出了一种基于迭代技术和Sinc正交的强大数值方法来估计该方程的解。然后通过准备一个定理来讨论该技术的收敛性,该定理保证了该定理的适用性。最后,给出一些数值算例,以验证数值方案的有效性和准确性。 (C)2014 Elsevier Inc.保留所有权利。

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