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首页> 外文期刊>International journal of mathematics and mathematical sciences >POLYNOMIAL APPROACH FOR THE MOST GENERAL LINEAR FREDHOLM INTEGRODIFFERENTIAL-DIFFERENCE EQUATIONS USING TAYLOR MATRIX METHOD
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POLYNOMIAL APPROACH FOR THE MOST GENERAL LINEAR FREDHOLM INTEGRODIFFERENTIAL-DIFFERENCE EQUATIONS USING TAYLOR MATRIX METHOD

机译:泰勒矩阵法求解最一般线性Fredholm积分微分方程的多项式方法

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摘要

A Taylor matrix method is developed to find an approximate solution of the most general linear Fredholm integrodifferential-difference equations with variable coefficients under the mixed conditions in terms of Taylor polynomials. This method transforms the given general linear Fredholm integrodifferential-difference equations and the mixed conditions to matrix equations with unknown Taylor coefficients. By means of the obtained matrix equations, the Taylor coefficients can be easily computed. Hence, the finite Taylor series approach is obtained. Also, examples are presented and the results are discussed.
机译:开发泰勒矩阵方法,以根据泰勒多项式在混合条件下找到最通用的具有可变系数的线性Fredholm积分微分方程的近似解。该方法将给定的通用线性Fredholm积分微分方程和混合条件转换为未知泰勒系数的矩阵方程。借助于获得的矩阵方程,可以容易地计算泰勒系数。因此,获得了有限泰勒级数方法。此外,还提供了示例并讨论了结果。

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