The book presents qualitative results for different classes of fractional equations, including
fractional functional differential equations, fractional impulsive differential equations, and …

Bibliography Page 1 Bibliography [1] P. Aghion and P. Howitt, Endogenous Growth Theory, MIT
Press, Cambridge, MA, 1998. [2] S. Ahmad and AC Lazer, On Persistence and Extinction of …

In the present paper sufficient conditions for the existence of integral manifolds of uncertain
impulsive differential–difference equations with variable impulsive perturbations are …

In the present paper an initial value problem for impulsive functional differential equations
with variable impulsive perturbations is considered. By means of piecewise continuous …

The necessity to study impulsive differential equations is due to the fact that these equations
are a useful mathematical machinery in modelling of many processes and phenomena …

Sufficient conditions are investigated for the global stability of the solutions to models based
on nonlinear impulsive differential equations with “supremum” and variable impulsive …

In the present paper, we study the global stability of sets of sufficiently general type with
respect to impulsive functional differential equations with variable impulsive perturbations …

In this paper, a class of impulsive Caputo fractional functional differential systems with
variable impulsive perturbations is investigated. Sufficient conditions for the existence of …

We generalize impulsive Solow growth model to quantum calculus of Hudsonand
Parthasarathy formulation, we investigate boundedness and stability of solution of economic …

In this paper, an impulsive Kolmogorov-type system using the Caputo fractional-order
derivative is developed. The fractional-order system displays many interesting dynamic …