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Existence and Stability Analysis of Solution for Mathieu Fractional Differential Equations with Applications on Some Physical Phenomena

机译:在某些物理现象中Mathieu分数微分方程解决方案的存在与稳定性分析

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摘要

This paper deals with a class of nonlinear Mathieu fractional differential equations. The reported results discuss the existence, uniqueness and stability for the solution of proposed equation. We prove the main results by the aid of fixed point theorems and Ulam's approach. The paper is appended with two applications that describe the force of periodic pendulum and the motion of a particle in the plane. Graphical representations are used to illustrate the results.
机译:本文涉及一类非线性Mathieu分数微分方程。 据报道的结果讨论了提出的方程解决方案的存在,唯一性和稳定性。 通过固定点定理和乌拉姆的方法,我们证明了主要结果。 纸张附加有两个应用,该应用描述了周期性摆的力和飞机中颗粒的运动。 图形表示用于说明结果。

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