In this paper, we introduce a concept of delayed two parameters Mittag-Leffler type matrix
function, which is an extension of the classical Mittag-Leffler matrix function. With the help of …

In this paper, we firstly introduce a concept of delayed Mittag-Leffler type matrix function, an
extension of Mittag-Leffler matrix function for linear fractional ODEs, which help us to seek …

In this paper, we propose a delayed perturbation of Mittag‐Leffler type matrix function, which
is an extension of the classical Mittag‐Leffler type matrix function and delayed Mittag‐Leffler …

In this paper, we first prove two existence and uniqueness results for fractional-order delay
differential equation with respect to Chebyshev and Bielecki norms. Secondly, we prove the …

In this letter we propose a class of linear fractional difference equations with discrete-time
delay and impulse effects. The exact solutions are obtained by use of a discrete Mittag …

Fractional calculus started to play an important role for analysis of the evolution of the
nonlinear dynamical systems which are important in various branches of science and …

This paper deals with the stability of nonlinear fractional differential systems with delay.
Based on the Lyapunov functional method and the Lyapunov function method, respectively …

In this paper, several analytical and numerical approaches are presented for the stability
analysis of linear fractional-order delay differential equations. The main focus of interest is …

The study of delay-fractional differential equations (fractional DEs) have recently attracted a
lot of attention from scientists working on many different subjects dealing with …

Finite-time stability of stochastic fractional-order delay differential equations is researched
here. Firstly, we derive the equivalent form of the considered system by using the Laplace …