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Stability Analysis of Fractional Delay Differential Equations by Lagrange Polynomial

机译:基于Lagrange多项式的分数阶时滞微分方程的稳定性分析。

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The paper is devoted to the numerical stability of fractional delay differential equations with non-smooth coefficients using the Lagrange collocation method. In this paper, based on the Grunwald-Letnikov fractional derivatives, we discuss the approximation of fractional differentiation by the Lagrange polynomial. Then we study the numerical stability of the fractional delay differential equations. Finally, the stability of the delayed Mathieu equation of fractional order is studied and examined by Lagrange collocation method.
机译:本文采用拉格朗日搭配法,研究了具有非光滑系数的分数阶时滞微分方程的数值稳定性。在本文中,基于Grunwald-Letnikov分数阶导数,我们讨论了用Lagrange多项式逼近分数阶微分的方法。然后,我们研究了分数延迟微分方程的数值稳定性。最后,通过拉格朗日搭配方法研究了分数阶时滞Mathieu方程的稳定性。

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