Global asymptotic stability of the fractional differential equations

Journal of Nonlinear Sciences and Applications Pub Date : 2019-12-10 DOI:10.22436/jnsa.013.03.06

N. Sene

引用次数: 31

Abstract

In this note, we present a global asymptotic stability criterion for the fractional differential equations in triangular form. We use the Caputo generalized fractional derivative in our investigations. In our note, we introduce a new procedure to study the global asymptotic stability of the fractional differential equations.

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分数阶微分方程的全局渐近稳定性

本文给出了三角形分数阶微分方程的全局渐近稳定性判据。我们在研究中使用了卡普托广义分数阶导数。在我们的笔记中，我们引入了一个研究分数阶微分方程全局渐近稳定性的新方法。

本文章由计算机程序翻译，如有差异，请以英文原文为准。

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来源期刊

Journal of Nonlinear Sciences and Applications MATHEMATICS, APPLIED-MATHEMATICS

自引率

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发文量

期刊介绍： The Journal of Nonlinear Science and Applications (JNSA) (print: ISSN 2008-1898 online: ISSN 2008-1901) is an international journal which provides very fast publication of original research papers in the fields of nonlinear analysis. Journal of Nonlinear Science and Applications is a journal that aims to unite and stimulate mathematical research community. It publishes original research papers and survey articles on all areas of nonlinear analysis and theoretical applied nonlinear analysis. All articles are fully refereed and are judged by their contribution to advancing the state of the science of mathematics. Manuscripts are invited from academicians, research students, and scientists for publication consideration. Papers are accepted for editorial consideration through online submission with the understanding that they have not been published, submitted or accepted for publication elsewhere.