Ravi Agarwal · Donal O'Regan Samir Saker Page 1 Ravi Agarwal · Donal O'Regan Samir
Saker Dynamic Inequalities On Time Scales Page 2 Dynamic Inequalities On Time Scales …

By means of the shift operators we introduce a new periodicity concept on time scales. This
new approach will enable researchers to investigate periodicity notion on a large class of …

This book provides a comprehensive and systematic approach to the study of the qualitative
theory of boundedness, periodicity, and stability of Volterra difference equations. The book …

In this paper, we introduce a more general class of equations called functional Volterra
integral equations involving measures, which encompass many types of equations such as …

In this paper, we use what we call the shift operator so that general delay dynamic equations
of the form\[x^{\Delta}(t)= a (t) x (t)+ b (t) x (\delta_ {-}(h, t))\delta_ {-}^{\Delta}%(h …

This paper is concerned with the existence and uniqueness of solutions to generalized
Volterra integral equations on time scales. Unlike previous papers published on this subject …

The book provides an integrated approach to the study of the qualitative theory of dynamical
systems on time scales. It is aimed at postgraduate students and researchers with basic …

In this paper, using matched spaces for time scales, we introduce new types of almost
periodic functions, including-almost periodic functions and-order-almost periodic functions …

This paper aims to introduce Halanay type inequalities on time scales. By means of these
inequalities we derive new global stability conditions for nonlinear dynamic equations on …

This paper introduces a more general result on existence, uniqueness and boundedness for
solutions of nonlinear Volterra integral equation on time scales. We use Lipschitz type …