Neither of us completely understood what the other was doing, but we realized that our joint
effort will give the theorem, and to be a little impudent and conceited, probabilistic number …

In this paper we study the Ulam–Hyers stability of some linear and nonlinear dynamic
equations and integral equations on time scales. We use both direct and operatorial …

Our research is focused on achieving consensus for non-linear singular switched multi-
agent systems on arbitrary time scales. The hybrid control strategy that combines an …

In the present work, we introduce the concept of almost automorphic functions on time
scales and present the first results about their basic properties. Then, we study the …

We analyse different kinds of stabilities for classes of nonlinear integral equations of
Fredholm and Volterra type. Sufficient conditions are obtained in order to guarantee Hyers …

The theory of time scales was initiated by S. Hilger in his PhD thesis [141] in 1988 in order to
unify continuous and discrete analysis. This new and exciting type of mathematics is more …

We study different kinds of stabilities for a class of very general nonlinear integro-differential
equations involving a function which depends on the solutions of the integro-differential …

This article introduces the basic qualitative and basic quantitative theory of Volterra integral
equations on time scales and thus may be considered as a foundation for future advanced …

This paper introduces the foundational theory of fuzzy calculus on time scales, utilizing
granular arithmetic operations between fuzzy intervals. These operations are developed …

We introduce the concept of 'shift operators' in order to establish sufficient conditions for the
existence of the resolvent for the Volterra integral equation on time scales. The paper will …