Recently, fractional calculus has attracted much attention since it plays an important role in
many fields of science and engineering. Especially, the study on stability of fractional …

When a new extraordinary and outstanding theory is stated, it has to face criticism and
skeptism, because it is beyond the usual concept. The fractional calculus though not new …

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 …

This paper studies a coupled system of nonlinear fractional differential equations with three-
point boundary conditions. Applying the Schauder fixed point theorem, an existence result is …

After an overview of the results dedicated to stability analysis of systems described by
differential equations involving fractional derivatives, also denoted fractional order systems …

In this paper, a stability test procedure is proposed for linear nonhomogeneous fractional
order systems with a pure time delay. Some basic results from the area of finite time and …

In this paper, we introduce fractional-order into a model of HIV infection of CD4+ T-cells. We
show that the model established in this paper possesses non-negative solutions, as desired …

This paper deals with some existence results for a boundary value problem involving a
nonlinear integrodifferential equation of fractional order with integral boundary conditions …

This paper studies one type of delayed memristor-based fractional-order neural networks
(MFNNs) on the finite-time stability problem. By using the method of iteration, contracting …

Lyapunov direct method provides a very effective approach to analyze stability of nonlinear
systems, however, the well-known Leibniz rule is not suitable for fractional derivatives. This …