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Solving Two-Dimensional Nonlinear Volterra Integral Equations Using Rationalized Haar Functions in the Complex Plane

机译:在复杂平面中使用合理性HAAR函数求解二维非线性Volterra积分方程

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摘要

In this work, two-dimensional rational Haar wavelet method has been used to solve the twodimensional Volterra integral equations. By using fixed point Banach theorem we achieved the order of convergence and the rate of convergence is O(n(2q)n).Numerical solutions of three examples are presented by applying a simple and efficient computational algorithm.
机译:在这项工作中,二维Rational Haar小波法已经用于解决TwoDimensional Volterra积分方程。 通过使用固定点Banach定理,我们实现了收敛的顺序和收敛速率是O(n(2q)n)。通过应用简单高效的计算算法来提出三个例子的Numerical解。

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