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A Numerical Method for Solving Fractional Variational Problems by the Operational Matrix Based on Chelyshkov Polynomials

机译:基于ChelyShkov多项式的操作矩阵求解分数变分问题的数值方法

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In this study, an accurate and effective method isproposed to solve fractional variational problems (FVPs).Fractional derivative is described in the sense of Caputo. In themethod, we simplify the fractional variational problems by theoperational matrices. The operational matrices are based on theChelyshkov polynomials. Using this method, the fractionalvariational problem can be transformed to a set of algebraicequations. And using the Lagranger multiplier technique, theunkown coefficients can be solved. The numerical solution ofFVPs is calculated by maple. Through different graphical andtables, the numerical results of illustrative evidence show thatthe method is reliable and powerful in solving fractionalvariational problems.
机译:在该研究中,准确且有效的方法缺乏求解分数变分问题(FVPS)。在Caputo的意义上描述了幂阶衍生物。在HOMETHOD中,我们通过TheOverational矩阵简化了分数变分问题。操作矩阵基于TheChelyShkov多项式。使用这种方法,分数瓦瓦级问题可以转换为一组代数。并使用LAGRANGER乘法器技术,可以解决纳押系数。使用枫木计算的数值溶液。通过不同的图形和无表,说明性证据的数值结果表明,该方法可靠且强大在解决分数群体问题。

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