New discussion on nonlocal controllability for fractional evolution system of order
In this manuscript, we deal with the nonlocal controllability results for the fractional evolution
system of 1< r< 2 1<r<2 in a Banach space. The main results of this article are tested by …
system of 1< r< 2 1<r<2 in a Banach space. The main results of this article are tested by …
On a new four-dimensional model of memristor-based chaotic circuit in the context of nonsingular Atangana–Baleanu–Caputo operators
A memristor is naturally a nonlinear and at the same time memory element that may
substitute resistors for next-generation nonlinear computational circuits that can show …
substitute resistors for next-generation nonlinear computational circuits that can show …
Some analytical and numerical results for a fractional q-differential inclusion problem with double integral boundary conditions
In this work, we study aq-differential inclusion with doubled integral boundary conditions
under the Caputo derivative. To achieve the desired result, we use the endpoint property …
under the Caputo derivative. To achieve the desired result, we use the endpoint property …
Numerical solvability of generalized Bagley–Torvik fractional models under Caputo–Fabrizio derivative
This paper deals with the generalized Bagley–Torvik equation based on the concept of the
Caputo–Fabrizio fractional derivative using a modified reproducing kernel Hilbert space …
Caputo–Fabrizio fractional derivative using a modified reproducing kernel Hilbert space …
On a Duffing-type oscillator differential equation on the transition to chaos with fractional q-derivatives
In this paper, by applying fractional quantum calculus, we study a nonlinear Duffing-type
equation with three sequential fractional q-derivatives. We prove the existence and …
equation with three sequential fractional q-derivatives. We prove the existence and …
Existence of solutions for a class of nonlinear boundary value problems on the hexasilinane graph
Chemical graph theory is a field of mathematics that studies ramifications of chemical
network interactions. Using the concept of star graphs, several investigators have looked …
network interactions. Using the concept of star graphs, several investigators have looked …
Coupled system of three sequential Caputo fractional differential equations: Existence and stability analysis
Recently, many studies on fractional coupled systems involving different sequential
fractional derivatives have appeared during the past several years. The paper is dealing …
fractional derivatives have appeared during the past several years. The paper is dealing …
A system of additive functional equations in complex Banach algebras
In this article, we solve the system of additive functional equations: 2 f (x+ y)− g (x)= g (y), g
(x+ y)− 2 f (y− x)= 4 f (x) and prove the Hyers-Ulam stability of the system of additive …
(x+ y)− 2 f (y− x)= 4 f (x) and prove the Hyers-Ulam stability of the system of additive …
An analysis on the controllability and stability to some fractional delay dynamical systems on time scales with impulsive effects
In this article, we establish a new class of mixed integral fractional delay dynamic systems
with impulsive effects on time scales. We investigate the qualitative properties of the …
with impulsive effects on time scales. We investigate the qualitative properties of the …
[PDF][PDF] The (Ψ, Φ)-orthogonal interpolative contractions and an application to fractional differential equations
In this manuscript, we introduce the (Ψ, Φ)-orthogonal interpolative contraction as a
generalization of an orthogonal interpolative contraction. We prove several fixed point …
generalization of an orthogonal interpolative contraction. We prove several fixed point …