Fractional differential equations with fractional impulsive and nonseparated boundary conditions
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Publication:1723938
DOI10.1155/2014/364348zbMath1469.34016OpenAlexW2053728556WikidataQ59036669 ScholiaQ59036669MaRDI QIDQ1723938
Publication date: 14 February 2019
Published in: Abstract and Applied Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2014/364348
Nonlinear boundary value problems for ordinary differential equations (34B15) Boundary value problems with impulses for ordinary differential equations (34B37) Fractional ordinary differential equations (34A08)
Cites Work
- Initial value problems of fractional order with fractional impulsive conditions
- On recent developments in the theory of boundary value problems for impulsive fractional differential equations
- Impulsive problems for fractional differential equations with boundary value conditions
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- Existence and uniqueness of solutions for nonlinear fractional differential equations with non-separated type integral boundary conditions
- Impulsive anti-periodic boundary value problem for nonlinear differential equations of fractional order
- Some generalizations of comparison results for fractional differential equations
- The method of upper and lower solutions and impulsive fractional differential inclusions
- Existence of solutions for impulsive integral boundary value problems of fractional order
- A new modified generalized Laguerre operational matrix of fractional integration for solving fractional differential equations on the half line
- Periodic boundary value problem for first-order impulsive ordinary differential equations
- Initial time difference quasilinearization for Caputo fractional differential equations
- Efficient generalized Laguerre-spectral methods for solving multi-term fractional differential equations on the half line
- Some remarks on a fractional differential inclusion with non-separated boundary conditions
- Advances in Fractional Calculus
- Nonlinear impulsive integro-differential equations of mixed type and optimal controls
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