a . Zada, B. Dayyan，一类具有瞬时脉冲和Riemann—Liouville边界条件的隐式分数阶微分方程的稳定性分析。克拉约瓦大学，数学专业。第一版。科学。爵士。，(2020)， 88-110”

IF 0.5 Q3 MATHEMATICS Annals of the University of Craiova-Mathematics and Computer Science Series Pub Date : 2021-06-30 DOI:10.52846/ami.v48i1.1469

S. Hristova, A. Zada

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引用次数: 0

摘要

“带脉冲的卡普托分数阶微分方程是一种非常有用的工具，可以充分模拟许多现实世界问题的动力学。它要求对各种问题发展出良好和一致的理论证明和结果。a . Zada, B. Dayyan，一类具有瞬时脉冲和Riemann- Liouville边界条件的隐式分数阶微分方程的稳定性分析，在本文中，我们指出并修正了论文中研究的脉冲Caputo分数阶微分方程的Riemann- Liouville分数积分边值问题的表述。克拉约瓦大学，数学专业。第一版。科学。爵士。， 47(2020)， 88-110。”＂＂

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Comments on the paper "A. Zada, B. Dayyan, Stability analysis for a class of implicit fractional differential equations with instantaneous impulses and Riemann--Liouville boundary conditions, Ann. Univ. Craiova, Math. Comput. Sci. Ser., (2020), 88-110"

"Caputo fractional differential equations with impulses are a very useful apparatus for adequate modeling of the dynamics of many rea world problems. It requires developments of good and consistent theoretical proofs and the results for various problems. In this note we point out and correct the statement of the boundary value problem with Riemann--Liouville fractional integral for impulsive Caputo fractional differential equation studied in the paper "" A. Zada, B. Dayyan, Stability analysis for a class of implicit fractional differential equations with instantaneous impulses and Riemann--Liouville boundary conditions, Ann. Univ. Craiova, Math. Comput. Sci. Ser., 47 (2020), 88-110."""

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来源期刊

Annals of the University of Craiova-Mathematics and Computer Science Series MATHEMATICS-

CiteScore

1.10

自引率

10.00%

发文量