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Direct and iterative methods for the numerical solution of mixed integral equations

机译:混合积分方程数值解的直接和迭代方法

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In this paper we analyze and compare two classical methods to solve Volterra-Fredholm integral equations. The first is a collocation method; the second one is a fixed point method. Both of them are proposed on a particular class of approximating functions. Precisely the first method is based on a linear spline class approximation and the second one on Schauder linear basis. We analyze some problems of convergence and we propose some remarks about the peculiarities and adaptability of both methods. Numerical results complete the work.
机译:在本文中,我们分析和比较了两种经典方法来求解Volterra-Fredholm积分方程。第一种是配置方法;第二种是配置方法。第二种是定点方法。两者都在特定类的逼近函数上提出。精确地,第一种方法基于线性样条类近似,第二种方法基于Schauder线性。我们分析了一些收敛性问题,并对这两种方法的特殊性和适应性提出了一些建议。数值结果完成了工作。

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