A class of nonlinear non-instantaneous impulsive differential equations involving parameters and fractional order-Reference-Cited by-同舟云学术

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A class of nonlinear non-instantaneous impulsive differential equations involving parameters and fractional order

Published:2018-03 Issue: Volume:321 Page:654-671
ISSN:0096-3003
Container-title:Applied Mathematics and Computation
language:en
Short-container-title:Applied Mathematics and Computation

Author:

Yang Dan,Wang JinRong,O’Regan D.

Funder

China

Publisher

Elsevier BV

Subject

Applied Mathematics,Computational Mathematics

Reference49 articles.

1. Applied Impulsive Mathematical Models;Stamova,2016

2. Stability of noninstantaneous impulsive evolution equations;Wang;Appl. Math. Lett.,2017

3. Oscillation Theory;Andronov,1981

4. Controlled switching dynamical systems using linear impulsive differential equations;Joelianto,2009

5. Sytems with impulsive at fixed moments of time;Myshkis;Mat. Sb.,1967

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1. Mittag-Leffler Stability for Non-instantaneous Impulsive Generalized Proportional Caputo Fractional Differential Equations;Springer Proceedings in Mathematics & Statistics;2024

2. On controllability and observability of a class of fractional-order switched systems with impulse;Nonlinear Analysis: Hybrid Systems;2023-11

3. Pest control switching models with instantaneous and non-instantaneous impulsive effects;Mathematics and Computers in Simulation;2023-03

4. Implicit Caputo fractional q-difference equations with non instantaneous impulses;Differential Equations & Applications;2023

5. Finite‐time stability of fractional delay differential equations involving the generalized Caputo fractional derivative with non‐instantaneous impulses;Mathematical Methods in the Applied Sciences;2022-01-20

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