A class of fractional order systems with not instantaneous impulses
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Publication:4632584
DOI10.22436/JNSA.010.08.32zbMath1412.34048OpenAlexW2746148206MaRDI QIDQ4632584
Publication date: 30 April 2019
Published in: The Journal of Nonlinear Sciences and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.22436/jnsa.010.08.32
general solutionfractional differential equationsimpulsive fractional differential equationsnot instantaneous impulsesstate trajectory
Ordinary differential equations with impulses (34A37) Fractional ordinary differential equations (34A08)
Related Items (2)
Non‐uniqueness of solution for non‐instantaneous impulsive Hilfer–Hadamard fractional‐order system ⋮ A new method for searching the integral solution of system of Riemann-Liouville fractional differential equations with non-instantaneous impulses
Cites Work
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- On a new class of impulsive fractional differential equations
- On the concept of general solution for impulsive differential equations of fractional order \(q (0, 1)\)
- Impulsive fractional partial differential equations
- Mild solution of fractional order differential equations with not instantaneous impulses
- Caputo-type modification of the Hadamard fractional derivatives
- On the concept of general solution for impulsive differential equations of fractional-order \(q\in(1, 2)\)
- Upper and lower solutions method for impulsive partial hyperbolic differential equations with fractional order
- On Caputo modification of the Hadamard fractional derivatives
- Existence results for the three-point impulsive boundary value problem involving fractional differential equations
- Chaos synchronization of fractional chaotic maps based on the stability condition
- The general solution of differential equations with Caputo-Hadamard fractional derivatives and impulsive effect
- The general solution of impulsive systems with Caputo-Hadamard fractional derivative of order \(q \in \mathbb{C}(\mathfrak{R}(q) \in(1,2))\)
- Stability analysis of impulsive functional systems of fractional order
- On the concept and existence of solutions for fractional impulsive systems with Hadamard derivatives
- Discrete fractional logistic map and its chaos
- Existence of solutions for semi-linear abstract differential equations with not instantaneous impulses
- On a new class of abstract impulsive differential equations
- Exact controllability of fractional neutral integro-differential systems with state-dependent delay in Banach spaces
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