Existence and uniqueness of periodic solutions for some nonlinear fractional pantograph differential equations with \(\psi\)-Caputo derivative
DOI10.1007/S40065-021-00343-ZzbMath1492.34081OpenAlexW3204451659WikidataQ115375422 ScholiaQ115375422MaRDI QIDQ2053751
Djamal Foukrach, John R. Graef, Soufyane Bouriah, Mouffak Benchohra
Publication date: 30 November 2021
Published in: Arabian Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40065-021-00343-z
Applications of operator theory to differential and integral equations (47N20) Periodic solutions to functional-differential equations (34K13) Functional-differential equations with fractional derivatives (34K37)
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Cites Work
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- On the convergence of \(x_n = f(x_ {n-2}, x_{n-1})\) when \(f (x, y) < x\)
- Numerical solution of fractional pantograph differential equations by using generalized fractional-order Bernoulli wavelet
- Topics in fractional differential equations
- Existence of periodic solutions for nonlinear implicit Hadamard's fractional differential equations
- Coincidence degree, and nonlinear differential equations
- A Caputo fractional derivative of a function with respect to another function
- Coupled systems of \(\psi\)-Caputo differential equations with initial conditions in Banach spaces
- Existence and stability results for nonlinear boundary value problem for implicit differential equations of fractional order
- On nonlinear pantograph fractional differential equations with Atangana-Baleanu-Caputo derivative
- Some generalized fractional calculus operators and their applications in integral equations
- Existence of solutions of nonlinear fractional pantograph equations
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