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On coupled systems of fractional impulsive differential equations by using a new Caputo-Fabrizio fractional derivative

机译：用新的Caputo-Fabrizio分数衍生物耦合分数脉冲微分方程的耦合系统

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Ahmed Boudaoui; Abdeldjalil Slama;
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年度 2020
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1. Analysis of Nonlinear Coupled Systems of Impulsive Fractional Differential Equations with Hadamard Derivatives [J] . Riaz Usman, Zada Akbar, Ali Zeeshan, Mathematical Problems in Engineering . 2019,第PTa13期

机译：Hadamard衍生物的脉冲分数微分方程非线性耦合系统分析
2. Analysis of Nonlinear Coupled Systems of Impulsive Fractional Differential Equations with Hadamard Derivatives [J] . Usman Riaz, Akbar Zada, Zeeshan Ali, Mathematical Problems in Engineering: Theory, Methods and Applications . 2019,第1期

机译：Hadamard衍生物的脉冲分数微分方程非线性耦合系统分析
3. Existence Results for a Nonlocal Coupled System of Sequential Fractional Differential Equations Involving -Hilfer Fractional Derivatives [J] . Athasit Wongcharoen, Sotiris K. Ntouyas, Phollakrit Wongsantisuk, Advances in Mathematical Physics . 2021,第a期

机译：涉及涉及 - 涉及的序列分数衍生物的连续分数差分方程的非识别耦合系统的存在结果
4. Ulam Type Stability of Non-instantaneous Impulsive Riemann-Liouville Fractional Differential Equations(Changed Lower Bound of the Fractional Derivative) [C] . Snezhana Hristova, Krasimira Ivanova International Conference on New Trends in the Applications of Differential Equations in Sciences . 2019

机译：非瞬时脉冲黎曼 - Liouville分数微分方程的ulam类型稳定性（分数衍生物的下限变化）
5. Fractional derivatives, fractional differential equations, and their numerical approximation [D] . Hatcher, Christopher 2013

机译：分数阶导数，分数阶微分方程及其数值逼近
6. Couple of the Variational Iteration Method and Fractional-Order Legendre Functions Method for Fractional Differential Equations [O] . Fukang Yin, Junqiang Song, Hongze Leng, -1

机译：分数阶微分方程的变分迭代法和分数阶勒让德函数法对
7. Existence Results for a Nonlocal Coupled System of Sequential Fractional Differential Equations Involving ψ -Hilfer Fractional Derivatives [O] . Athasit Wongcharoen, Sotiris K. Ntouyas, Phollakrit Wongsantisuk, 2021

机译：涉及ψ-ilfer分数衍生物的连续分数微分方程的非识别数耦合系统的存在结果

On coupled systems of fractional impulsive differential equations by using a new Caputo-Fabrizio fractional derivative

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