On system of nonlinear coupled differential equations and inclusions involving Caputo-type sequential derivatives of fractional order
We investigate a new class of boundary value problems of a nonlinear coupled system of
sequential fractional differential equations and inclusions involving Caputo fractional …
sequential fractional differential equations and inclusions involving Caputo fractional …
[PDF][PDF] Existence results for coupled system of nonlinear differential equations and inclusions involving sequential derivatives of fractional order
M Manigandan, S Muthaiah, T Nandhagopal, R Vadivel… - Aims Math, 2022 - aimspress.com
In this article, we investigate new results of existence and uniqueness for systems of
nonlinear coupled differential equations and inclusions involving Caputo-type sequential …
nonlinear coupled differential equations and inclusions involving Caputo-type sequential …
Exploration of some novel solutions to a coupled Schrödinger–KdV equations in the interactions of capillary-gravity waves
Some novel solutions to a system of coupled Schrödinger–Korteweg–de Vries equations are
explored in this work by employing the extended sinh-Gordon equation expansion method …
explored in this work by employing the extended sinh-Gordon equation expansion method …
Using the Hilfer–Katugampola fractional derivative in initial-value Mathieu fractional differential equations with application to a particle in the plane
We examine a class of nonlinear fractional Mathieu equations with a damping term. The
equation is an important equation of mathematical physics as it has many applications in …
equation is an important equation of mathematical physics as it has many applications in …
Investigation of a coupled system of Hilfer–Hadamard fractional differential equations with nonlocal coupled Hadamard fractional integral boundary conditions
We investigate the existence criteria for solutions of a nonlinear coupled system of Hilfer–
Hadamard fractional differential equations of different orders complemented with nonlocal …
Hadamard fractional differential equations of different orders complemented with nonlocal …
On a coupled impulsive fractional integrodifferential system with Hadamard derivatives
The main intention of the present research study is focused on the analysis of coupled
impulsive fractional integrodifferential system having Hadamard derivatives. With the help of …
impulsive fractional integrodifferential system having Hadamard derivatives. With the help of …
[PDF][PDF] Existence, Uniqueness, and Stability of a Nonlinear Tripled Fractional Order Differential System
This manuscript investigates the existence, uniqueness, and different forms of Ulam stability
for a system of three coupled differential equations involving the Riemann–Liouville (RL) …
for a system of three coupled differential equations involving the Riemann–Liouville (RL) …
Existence and Ulam–Hyers Stability Analysis for Coupled Differential Equations of Fractional-Order with Nonlocal Generalized Conditions via Generalized Liouville …
M Subramanian, S Aljoudi - Fractal and Fractional, 2022 - mdpi.com
In this paper, we investigate the existence and Hyers–Ulam stability of a coupled differential
equations of fractional-order with multi-point (discrete) and integral boundary conditions that …
equations of fractional-order with multi-point (discrete) and integral boundary conditions that …
New results for higher‐order Hadamard‐type fractional differential equations on the half‐line
T Senlik Cerdik, F Yoruk Deren - Mathematical Methods in the …, 2022 - Wiley Online Library
The purpose of this paper is to analyze a new kind of Hadamard‐type fractional boundary
value problem combining integral boundary condition and multipoint fractional integral …
value problem combining integral boundary condition and multipoint fractional integral …
Investigating the existence, uniqueness, and stability of solutions in boundary value problem of fractional differential equations
R Poovarasan, JF Gómez-Aguilar… - Physica Scripta, 2024 - iopscience.iop.org
This study uses fixed point theory and the Banach contraction principle to prove the
existence, uniqueness, and stability of solutions to boundary value problems involving a Ψ …
existence, uniqueness, and stability of solutions to boundary value problems involving a Ψ …