This study presents new estimates for fractional derivatives without singular kernels defined by some specific functions. Based on obtained inequalities, we give a useful method to establish the global stability of steady states for fractional-order systems and generalize some works existing in the literature. Finally, we apply our results to prove the global stability of a fractional-order SEIR model with a general incidence rate.FCTpublishe
This article discusses the application of a fractional-like derivative of Lyapunov-type functions i...
In this paper, we present a new result that allows for studying the global stability of the disease-...
Abstract. In this paper, stability of impulsive fractional-order systems is investigated. By Lyapuno...
In this paper, we study the recently proposed fractional-order operators with general analytic kerne...
AbstractAfter an overview of the results dedicated to stability analysis of systems described by dif...
AbstractStability of fractional-order nonlinear dynamic systems is studied using Lyapunov direct met...
We establish a characterization of the Lyapunov and Mittag-Leffler stability through (fractional) Ly...
In this letter stability analysis of fractional order nonlinear systems is studied. Some new suffici...
The fractional calculus (integration and differentiation of fractional-order) is a one of the singul...
In this paper, we study the stability of a fractional order delayed predator-prey model. By using th...
Artículo de publicación ISIA new lemma for the Caputo fractional derivatives, when 0 < a < 1, is pro...
We provide the main features of Lyapunov theory when it is formulated for fractional order systems. ...
Abstract: This paper addresses the stabilization issue for fractional order switching systems. Commo...
Abstract: In this paper we propose the definition of Mittag-Leffler stability and introduce the frac...
The theory and applications of fractional calculus (FC) had a considerable progress during the last ...
This article discusses the application of a fractional-like derivative of Lyapunov-type functions i...
In this paper, we present a new result that allows for studying the global stability of the disease-...
Abstract. In this paper, stability of impulsive fractional-order systems is investigated. By Lyapuno...
In this paper, we study the recently proposed fractional-order operators with general analytic kerne...
AbstractAfter an overview of the results dedicated to stability analysis of systems described by dif...
AbstractStability of fractional-order nonlinear dynamic systems is studied using Lyapunov direct met...
We establish a characterization of the Lyapunov and Mittag-Leffler stability through (fractional) Ly...
In this letter stability analysis of fractional order nonlinear systems is studied. Some new suffici...
The fractional calculus (integration and differentiation of fractional-order) is a one of the singul...
In this paper, we study the stability of a fractional order delayed predator-prey model. By using th...
Artículo de publicación ISIA new lemma for the Caputo fractional derivatives, when 0 < a < 1, is pro...
We provide the main features of Lyapunov theory when it is formulated for fractional order systems. ...
Abstract: This paper addresses the stabilization issue for fractional order switching systems. Commo...
Abstract: In this paper we propose the definition of Mittag-Leffler stability and introduce the frac...
The theory and applications of fractional calculus (FC) had a considerable progress during the last ...
This article discusses the application of a fractional-like derivative of Lyapunov-type functions i...
In this paper, we present a new result that allows for studying the global stability of the disease-...
Abstract. In this paper, stability of impulsive fractional-order systems is investigated. By Lyapuno...