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Analysis of the fractional diffusion equations with fractional derivative of non-singular kernel
M Al-Refai, T Abdeljawad - Advances in Difference Equations, 2017 - Springer
In this paper we study linear and nonlinear fractional diffusion equations with the Caputo
fractional derivative of non-singular kernel that has been launched recently (Caputo and …
fractional derivative of non-singular kernel that has been launched recently (Caputo and …
[HTML][HTML] Finite time stability results for neural networks described by variable-order fractional difference equations
Variable-order fractional discrete calculus is a new and unexplored part of calculus that
provides extraordinary capabilities for simulating multidisciplinary processes. Recognizing …
provides extraordinary capabilities for simulating multidisciplinary processes. Recognizing …
Fractional Hybrid Differential Equations and Coupled Fixed‐Point Results for α‐Admissible F(ψ1, ψ2)−Contractions in M−Metric Spaces
In this paper, we investigate the existence of a unique coupled fixed point for α− admissible
map** which is of F (ψ1, ψ2)− contraction in the context of M− metric space. We have also …
map** which is of F (ψ1, ψ2)− contraction in the context of M− metric space. We have also …
The existence, uniqueness, and stability analyses of the generalized Caputo-type fractional boundary value problems
In this article, we derive some novel results of the existence, uniqueness, and stability of the
solution of generalized Caputo-type fractional boundary value problems (FBVPs). The …
solution of generalized Caputo-type fractional boundary value problems (FBVPs). The …
[HTML][HTML] On the existence and uniqueness of solutions for local fractional differential equations
In this manuscript, we prove the existence and uniqueness of solutions for local fractional
differential equations (LFDEs) with local fractional derivative operators (LFDOs). By using …
differential equations (LFDEs) with local fractional derivative operators (LFDOs). By using …
Weakly singular integral inequalities and global solutions for fractional differential equations of Riemann–Liouville type
T Zhu - Mediterranean Journal of Mathematics, 2021 - Springer
In this paper, we obtain some new results about weakly singular integral inequalities. These
inequalities are used to establish the global existence and uniqueness results for fractional …
inequalities are used to establish the global existence and uniqueness results for fractional …
[HTML][HTML] The Green's function and a maximum principle for a Caputo two-point boundary value problem with a convection term
A two-point boundary value problem whose highest-order term is a Caputo fractional
derivative of order α∈(1, 2) and where a convection term is also present is considered. Its …
derivative of order α∈(1, 2) and where a convection term is also present is considered. Its …
[HTML][HTML] Maximum principles for fractional differential inequalities with Prabhakar derivative and their applications
This paper is devoted to studying a class of fractional differential equations (FDEs) with the
Prabhakar fractional derivative of Caputo type in an analytical manner. At first, an estimate of …
Prabhakar fractional derivative of Caputo type in an analytical manner. At first, an estimate of …
[PDF][PDF] Existence and uniqueness results for a class of nonlinear fractional differential equations with nonlocal boundary conditions
In this paper, we study the existence and uniqueness of solutions for fractional differential
equations with fractional integral and Caputo fractional derivatives in boundary conditions …
equations with fractional integral and Caputo fractional derivatives in boundary conditions …
Monotone iterative technique for conformable fractional differential equations with deviating arguments
H Chen, S Meng, Y Cui - Discrete Dynamics in Nature and …, 2020 - Wiley Online Library
This paper is concerned with the existence of extremal solutions for periodic boundary value
problems for conformable fractional differential equations with deviating arguments. We first …
problems for conformable fractional differential equations with deviating arguments. We first …