Study of nonlocal multiorder implicit differential equation involving Hilfer fractional derivative on unbounded domains
STM Thabet, I Kedim - Journal of Mathematics, 2023 - Wiley Online Library
This paper aims to study the existence and uniqueness of the solution for nonlocal
multiorder implicit differential equation involving Hilfer fractional derivative on unbounded …
multiorder implicit differential equation involving Hilfer fractional derivative on unbounded …
Solvability of a ϱ-Hilfer Fractional Snap Dynamic System on Unbounded Domains
This paper is devoted to studying the ϱ-Hilfer fractional snap dynamic system under the ϱ-
Riemann–Liouville fractional integral conditions on unbounded domains [a,∞), a≥ 0, for the …
Riemann–Liouville fractional integral conditions on unbounded domains [a,∞), a≥ 0, for the …
Qualitative properties and approximate solutions of thermostat fractional dynamics system via a nonsingular kernel operator
MI Ayari, STM Thabet - Arab Journal of Mathematical Sciences, 2023 - emerald.com
Purpose This paper aims to study qualitative properties and approximate solutions of a
thermostat dynamics system with three-point boundary value conditions involving a …
thermostat dynamics system with three-point boundary value conditions involving a …
[PDF][PDF] On ABC coupled Langevin fractional differential equations constrained by Perov's fixed point in generalized Banach spaces
Nonlinear differential equations are widely used in everyday scientific and engineering
dynamics. Problems involving differential equations of fractional order with initial and phase …
dynamics. Problems involving differential equations of fractional order with initial and phase …
[PDF][PDF] On coupled snap system with integral boundary conditions in the G-Caputo sense
In this paper, we consider a coupled snap system in a fractional G-Caputo derivative sense
with integral boundary conditions. Hyers-Ulam stability criterion is investigated, and a …
with integral boundary conditions. Hyers-Ulam stability criterion is investigated, and a …
On new common fixed point theorems via bipolar fuzzy -metric space with their applications
JU Maheswari, K Dillibabu, G Mani, STM Thabet… - PloS one, 2024 - journals.plos.org
This research work is devoted to investigating new common fixed point theorems on bipolar
fuzzy b-metric space. Our main findings generalize some of the existence outcomes in the …
fuzzy b-metric space. Our main findings generalize some of the existence outcomes in the …
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 …
Analysis study on multi-order -Hilfer fractional pantograph implicit differential equation on unbounded domains
In this paper, we investigate a multi-order $\varrho $-Hilfer fractional pantograph implicit
differential equation on unbounded domains $(a,\infty), a\geq 0$. The existence and …
differential equation on unbounded domains $(a,\infty), a\geq 0$. The existence and …
A novel investigation of non-periodic snap BVP in the G-Caputo sense
In the present paper, we consider a nonlinear fractional snap model with respect to a G-
Caputo derivative and subject to non-periodic boundary conditions. Some qualitative …
Caputo derivative and subject to non-periodic boundary conditions. Some qualitative …
An existence of the solution for generalized system of fractional q-differential inclusions involving p-Laplacian operator and sequential derivatives
S Nazari, ME Samei - Boundary Value Problems, 2024 - Springer
In this paper, we investigate the presence of positive solutions for system of fractional q-
differential inclusions involving sequential derivatives with respect to the p-Laplacian …
differential inclusions involving sequential derivatives with respect to the p-Laplacian …