A mathematical theoretical study of a coupled fully hybrid (k, Φ)-fractional order system of BVPs in generalized Banach spaces
In this paper, we study a coupled fully hybrid system of (k, Φ)–Hilfer fractional differential
equations equipped with non-symmetric (k, Φ)–Riemann-Liouville (RL) integral conditions …
equations equipped with non-symmetric (k, Φ)–Riemann-Liouville (RL) integral conditions …
On modified Mittag–Leffler coupled hybrid fractional system constrained by Dhage hybrid fixed point in Banach algebra
This research investigates the dynamics of nonlinear coupled hybrid systems using a
modified Mittag–Leffler fractional derivative. The primary objective is to establish criteria for …
modified Mittag–Leffler fractional derivative. The primary objective is to establish criteria for …
A Study of ψ-Hilfer Fractional Boundary Value Problem via Nonlinear Integral Conditions Describing Navier Model
This paper investigates existence, uniqueness, and Ulam's stability results for a nonlinear
implicit ψ-Hilfer FBVP describing Navier model with NIBC s. By Banach's fixed point …
implicit ψ-Hilfer FBVP describing Navier model with NIBC s. By Banach's fixed point …
Qualitative Analysis of Generalized Power Nonlocal Fractional System with p-Laplacian Operator, Including Symmetric Cases: Application to a Hepatitis B Virus Model
This paper introduces a novel framework for modeling nonlocal fractional system with a p-
Laplacian operator under power nonlocal fractional derivatives (PFDs), a generalization …
Laplacian operator under power nonlocal fractional derivatives (PFDs), a generalization …
[PDF][PDF] Study of ψ-Hilfer Fractional Boundary Value Problem via Nonlinear Integral Conditions Describing Navier Model. Mathematics 2021, 9, 3292
This paper investigates existence, uniqueness, and Ulam's stability results for a nonlinear
implicit ψ-Hilfer FBVP describing Navier model with NIBCs. By Banach's fixed point theorem …
implicit ψ-Hilfer FBVP describing Navier model with NIBCs. By Banach's fixed point theorem …