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A New Method Based on Operational Matrices of Bernstein Polynomials for Nonlinear Integral Equations

机译:一种基于非线性整体方程的伯恩斯坦多项式运算矩阵的一种新方法

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An approximation method based on operational matrices of Bernstein polynomials used for the solution of Hammerstein integral equations. The operational matrices of these functions are utilized to reduce a nonlinear Hammerstein and Volterra Hammerstein integral equation to a system of nonlinear algebraic equations. The method is computationally very simple and attractive, and applications are demonstrated through illustrative examples. The results obtained are compared by the known results.
机译:基于伯恩斯坦多项式的运算矩阵的近似方法用于Hammerstein整体方程的解决方案。这些功能的操作矩阵用于将非线性Hammerstein和Volterra Hammerstein整体方程减少到非线性代数方程系统。该方法是计算方式非常简单且有吸引力,并且通过说明性示例来证明应用。获得的结果通过已知结果进行比较。

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