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The first integral method applied to the Bogoyavlenskii equations by means of conformable fractional derivative
In this paper, we construct exact solutions for the space–time nonlinear conformable
fractional Bogoyavlenskii equations by using the first integral method, and with the help of …
fractional Bogoyavlenskii equations by using the first integral method, and with the help of …
On three-dimensional variable order time fractional chaotic system with nonsingular kernel
Abstract We use the Adams-Bashforth-Moulton scheme (ABMS) to determine the
approximate solution of a variable order fractional three-dimensional chaotic process. The …
approximate solution of a variable order fractional three-dimensional chaotic process. The …
Decay mild solutions of Hilfer fractional differential variational–hemivariational inequalities
X Pang, X Li, Z Liu - Nonlinear Analysis: Real World Applications, 2023 - Elsevier
The primary objective of this paper is to explore a decay mild solution governed by a class of
dynamical systems, called Hilfer fractional differential variational–hemivariational inequality …
dynamical systems, called Hilfer fractional differential variational–hemivariational inequality …
On the asymptotic stability of Hilfer fractional neutral stochastic differential systems with infinite delay
This article explores the existence and asymptotic stability in the p-th moment of mild
solutions to a class of Hilfer fractional neutral stochastic differential equations with infinite …
solutions to a class of Hilfer fractional neutral stochastic differential equations with infinite …
An analysis on asymptotic stability of Hilfer fractional stochastic evolution equations with infinite delay
This article deals with the existence and asymptotic stability in the p-th moment of a mild
solution for Hilfer fractional stochastic delay differential equations in Hilbert spaces. Our …
solution for Hilfer fractional stochastic delay differential equations in Hilbert spaces. Our …
Generalized Mittag-Leffler input stability of the fractional differential equations
The behavior of the analytical solutions of the fractional differential equation described by
the fractional order derivative operators is the main subject in many stability problems. In this …
the fractional order derivative operators is the main subject in many stability problems. In this …
[PDF][PDF] Numerical solution of full fractional Duffing equations with Cubic-Quintic-Heptic nonlinearities
In this article, based on the operational matrix of fractional order integration, we introduce a
method for the numerical solution of fractional strongly nonlinear Duffing oscillators with …
method for the numerical solution of fractional strongly nonlinear Duffing oscillators with …
Stability with respect to part of the variables of nonlinear Caputo fractional differential equations
AB Makhlouf - Mathematical Communications, 2018 - hrcak.srce.hr
Sažetak In this paper, the stability with respect to part of the variables of nonlinear Caputo
fractional differential equations is studied. A sufficient conditions of stability, uniform stability …
fractional differential equations is studied. A sufficient conditions of stability, uniform stability …
On Hilfer fractional difference operator
In this article, a new definition of fractional Hilfer difference operator is introduced. Definition
based properties are developed and utilized to construct fixed point operator for fractional …
based properties are developed and utilized to construct fixed point operator for fractional …
A new three-dimensional chaotic system: Dynamical properties and simulation
P Gholamin, AHR Sheikhani - Chinese journal of physics, 2017 - Elsevier
This paper recomends a new three-dimensional autonomous chaotic system with six terms
including three multipliers, which is different from the Lorenz system and other existing …
including three multipliers, which is different from the Lorenz system and other existing …