Dynamical equations on time scales

Time-scale calculus is a framework that unifies the theory of difference equations with differential equations, integrating integral and differential calculus with the calculus of finite differences. This unified approach provides a formalism to study hybrid discrete–continuous dynamical systems, applicable in fields that model both discrete and continuous data simultaneously. The three most common types of time-scale calculus are differential calculus, difference calculus, and quantum calculus. This conference, Dynamical Equations on Time Scales, focuses on exploring the qualitative properties of equations that model real-world phenomena across different time scales. Key topics of interest include research on the existence of global attractors, extreme stability, periodicity, and asymptotic periodicity of solutions and their applications such as delayed population models with survival rates on time scales. The meeting aims to foster a forum where researchers can exchange insights and discuss recent advances in the qualitative theory of dynamical equations on time scales and their applications. This collaboration builds on several years of international cooperation in researching dynamical systems on time scales.

Best Invited Talk Award 

We are pleased to announce a prize for the "Best Invited Talk" at the conference. The prize is 500 CHF (approximately 540 EUR) and is sponsored by MDPI Foundations (https://www.mdpi.com/journal/Foundations).

The organizers selected the following three invited speakers to receive the prize:

• Aryel Araújo

• Ronaldo Murakami

• Barbara Łupińska

Scientific Committee

• Martin Bohner, USA

• Agnieszka Malinowska, Poland

• Ewa Schmeidel, Poland

Organizing Committee

• Tom Cuchta, USA

• Ewa Girejko, Poland 

• Magdalena Nockowska-Rosiak, Poland

• Sabrina Streipert, USA

This conference is supported by the Banach Center of the Polish Academy of Sciences and Bialystok University of Technology alongside their Faculty of Computer Sciences.