Variational formulation for nonlinear impulsive fractional differential equations with (p, q)‐Laplacian operator
DOI10.1002/MMA.7791OpenAlexW3200979144MaRDI QIDQ6070047
Fangqi Chen, Yukun An, Dongping Li, Yong-Hong Wu
Publication date: 20 November 2023
Published in: Mathematical Methods in the Applied Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/mma.7791
mountain pass theoremiterative techniqueimpulsive fractional differential equation\(p, q\)-Laplacian operator
Theoretical approximation of solutions to ordinary differential equations (34A45) Applications of variational problems in infinite-dimensional spaces to the sciences (58E50) Boundary value problems with impulses for ordinary differential equations (34B37) Fractional ordinary differential equations (34A08)
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Cites Work
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- Solvability of fractional boundary value problem with \(p\)-Laplacian via critical point theory
- Multiple solutions for a coupled system of nonlinear fractional differential equations via variational methods
- Multiplicity of positive solutions for a \(p\)-\(q\)-Laplacian system with concave and critical nonlinearities
- Existence of solutions for impulsive fractional boundary value problems via variational method
- Existence and multiplicity results of homoclinic solutions for fractional Hamiltonian systems
- Semilinear elliptic equations with dependence on the gradient via mountain-pass techniques.
- The analysis of fractional differential equations. An application-oriented exposition using differential operators of Caputo type
- Fractional differential equations. An introduction to fractional derivatives, fractional differential equations, to methods of their solution and some of their applications
- Existence and uniqueness of global mild solutions for a class of nonlinear fractional reaction-diffusion equations with delay
- Existence of a nontrivial solution for the \((p, q)\)-Laplacian in \(\mathbb{R}^N\) without the Ambrosetti-Rabinowitz condition
- Multiplicity results for impulsive fractional differential equations with \(p\)-Laplacian via variational methods
- Régularité de la solution d'un problème aux limites non linéaires
- Existence and multiplicity of nontrivial solutions for nonlinear fractional differential systems with p‐Laplacian via critical point theory
- EXISTENCE RESULTS FOR FRACTIONAL BOUNDARY VALUE PROBLEM VIA CRITICAL POINT THEORY
- Existence and multiplicity results forp(⋅)&q(⋅) fractional Choquard problems with variable order
- EXISTENCE OF SOLUTIONS FOR FRACTIONAL DIFFERENTIAL EQUATION WITH <i>P</i>-LAPLACIAN THROUGH VARIATIONAL METHOD
- The existence of solutions for an impulsive fractional coupled system of (p, q)‐Laplacian type without the Ambrosetti‐Rabinowitz condition
- On a class of superlinear \((p,q)\)-Laplacian type equations on \(\mathbb{R}^N\)
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