An analysis of controllability results for nonlinear Hilfer neutral fractional derivatives with non-dense domain
In this article, the controllability results of the non-dense Hilfer neutral fractional derivative
(HNFD) are presented. The results are acknowledged using semigroup theory, fractional …
(HNFD) are presented. The results are acknowledged using semigroup theory, fractional …
Existence and Ulam stability for impulsive generalized Hilfer-type fractional differential equations
In this manuscript, we examine the existence and the Ulam stability of solutions for a class of
boundary value problems for nonlinear implicit fractional differential equations with …
boundary value problems for nonlinear implicit fractional differential equations with …
Nonlocal boundary value problem for generalized Hilfer implicit fractional differential equations
In this paper, we derive the equivalent fractional integral equation to the nonlinear implicit
fractional differential equations involving Ψ‐Hilfer fractional derivative subject to nonlocal …
fractional differential equations involving Ψ‐Hilfer fractional derivative subject to nonlocal …
[HTML][HTML] Efficient results on Hilfer pantograph model with nonlocal integral condition
KS Nisar - Alexandria Engineering Journal, 2023 - Elsevier
The optimistic plan of this work reveals the solvability conditions of Hilfer fractional
pantograph integrodifferential equations of type 0≤ q 2≤ 1 and order 0< q 1< 1. The …
pantograph integrodifferential equations of type 0≤ q 2≤ 1 and order 0< q 1< 1. The …
Delayed analogue of three‐parameter Mittag‐Leffler functions and their applications to Caputo‐type fractional time delay differential equations
IT Huseynov, NI Mahmudov - Mathematical Methods in the …, 2024 - Wiley Online Library
In this paper, we consider a Cauchy problem for a Caputo‐type time delay linear system of
fractional differential equations with permutable matrices. First, we provide a new …
fractional differential equations with permutable matrices. First, we provide a new …
[PDF][PDF] Existence and stability results for ψ-Hilfer fractional integro-differential equation with mixed nonlocal boundary conditions
In this paper, we discuss the existence, uniqueness and stability of boundary value
problems for ψ-Hilfer fractional integro-differential equations with mixed nonlocal (multi …
problems for ψ-Hilfer fractional integro-differential equations with mixed nonlocal (multi …
On the theory of ψ-Hilfer nonlocal Cauchy problem
MA Almalahi, SK Panchal - 2021 - elib.sfu-kras.ru
In this paper, we derive the representation formula of the solution for ψ-Hilfer fractional
differential equation with constant coefficient in the form of Mittag-Leffler function by using …
differential equation with constant coefficient in the form of Mittag-Leffler function by using …
Ulam-Hyers stability results for a novel nonlinear Nabla Caputo fractional variable-order difference system
D Luo, T Abdeljawad, Z Luo - Turkish Journal of Mathematics, 2021 - journals.tubitak.gov.tr
This paper is concerned with a kind of nonlinear Nabla Caputo fractional difference system
with variable-order and fixed initial valuable. By applying Krasnoselskii's fixed point …
with variable-order and fixed initial valuable. By applying Krasnoselskii's fixed point …
New approach on controllability of Hilfer fractional derivatives with nondense domain
This work picturizes the results on the controllability of the nondense Hilfer neutral fractional
derivative (HNFD). The uniqueness and controllability of HNFD are discussed with Mönch …
derivative (HNFD). The uniqueness and controllability of HNFD are discussed with Mönch …
Attractivity for differential equations of fractional order and ψ-Hilfer type
JVC Sousa, M Benchohra… - Fractional Calculus and …, 2020 - degruyter.com
This paper investigates the overall solution attractivity of the fractional differential equation
involving the ψ-Hilfer fractional derivative and using the Krasnoselskii's fixed point theorem …
involving the ψ-Hilfer fractional derivative and using the Krasnoselskii's fixed point theorem …