Investigation of the p-Laplacian nonperiodic nonlinear boundary value problem via generalized Caputo fractional derivatives
A newly proposed p-Laplacian nonperiodic boundary value problem is studied in this
research paper in the form of generalized Caputo fractional derivatives. The existence and …
research paper in the form of generalized Caputo fractional derivatives. The existence and …
Solvability of Langevin equations with two Hadamard fractional derivatives via Mittag–Leffler functions
MI Abbas, M Alessandra Ragusa - Applicable Analysis, 2022 - Taylor & Francis
In this paper we discuss the solvability of Langevin equations with two Hadamard fractional
derivatives. The method of this discussion is to study the solutions of the equivalent Volterra …
derivatives. The method of this discussion is to study the solutions of the equivalent Volterra …
The generalized U–H and U–H stability and existence analysis of a coupled hybrid system of integro-differential IVPs involving φ-Caputo fractional operators
We investigate the existence and uniqueness of solutions to a coupled system of the hybrid
fractional integro-differential equations involving φ-Caputo fractional operators. To achieve …
fractional integro-differential equations involving φ-Caputo fractional operators. To achieve …
Ulam–Hyers stability of impulsive integrodifferential equations with Riemann–Liouville boundary conditions
This paper is concerned with a class of impulsive implicit fractional integrodifferential
equations having the boundary value problem with mixed Riemann–Liouville fractional …
equations having the boundary value problem with mixed Riemann–Liouville fractional …
Hyers–Ulam stability of a coupled system of fractional differential equations of Hilfer–Hadamard type
In this paper, existence and uniqueness of solution for a coupled impulsive Hilfer–
Hadamard type fractional differential system are obtained by using Kransnoselskii's fixed …
Hadamard type fractional differential system are obtained by using Kransnoselskii's fixed …
On the existence of positive solutions for generalized fractional boundary value problems
The existence of positive solutions is established for boundary value problems defined
within generalized Riemann–Liouville and Caputo fractional operators. Our approach is …
within generalized Riemann–Liouville and Caputo fractional operators. Our approach is …
On Hyers–Ulam stability of a multi-order boundary value problems via Riemann–Liouville derivatives and integrals
In this research paper, we introduce a general structure of a fractional boundary value
problem in which a 2-term fractional differential equation has a fractional bi-order setting of …
problem in which a 2-term fractional differential equation has a fractional bi-order setting of …
Ulam stability for nonlinear-Langevin fractional differential equations involving two fractional orders in the ψ-Caputo sense
The main aim of this paper is to prove the Ulam–Hyers stability of solutions for a new form of
nonlinear fractional Langevin differential equations involving two fractional orders in the ψ …
nonlinear fractional Langevin differential equations involving two fractional orders in the ψ …
[PDF][PDF] Langevin differential equation in frame of ordinary and Hadamard fractional derivatives under three point boundary conditions
Langevin differential equation in frame of ordinary and Hadamard fractional derivatives under
three point boundary conditions Page 1 http://www.aimspress.com/journal/Math AIMS …
three point boundary conditions Page 1 http://www.aimspress.com/journal/Math AIMS …
On a multi‐point pp‐Laplacian fractional differential equation with generalized fractional derivatives
In the current paper, we intend to check the existence aspects of solutions for a category of
the multi‐point boundary value problem (BVP) involving ap p‐Laplacian differential operator …
the multi‐point boundary value problem (BVP) involving ap p‐Laplacian differential operator …