Modeling, Stability, and Control of Dynamic Systems and Their Applications

Dear Colleagues,

We are pleased to invite you to contribute to a Topic on "Modeling, Stability, and Control of Dynamic Systems and Their Applications". Dynamic systems are the backbone of modern advanced technology and science, with applications in various fields such as engineering, physics, biology, and economics. The study of dynamic systems involves three key components: modeling, stability analysis, and control design. In recent years, there have been significant advances in our understanding of dynamic systems and their applications, driven by the development of new theoretical frameworks, computational techniques, and experimental methods. This Topic aims to highlight recent advancements in these areas and their applications, showcasing the interdisciplinary nature of dynamic systems research. This Topic will include but is not limited to the following topics:

• Modeling analysis of dynamic systems in engineering;
• Robust/adaptive control and optimization techniques;
• Intermittent and sample-based control methodologies;
• Anti-disturbance control for dynamic systems with multi-disturbances;
• Guaranteed cost control and performance analysis for dynamic systems;
• Stochastic stability and stabilization;
• Hybrid systems, switched systems and delayed systems;
• Fractional control theory and fractional boundary value problems;
• Fractional dynamics and its applications in engineering and science;
• Numerical simulation and numerical algorithm;
• Applications of dynamic systems in biomathematics, economy and financial engineering.

We invite researchers to submit their original research papers, comprehensive review papers, and insightful perspectives that contribute to the advancement of knowledge in modeling, stability, and control of dynamic systems. The objective of this Topic is to provide a platform for researchers to disseminate their findings, engage in discussions about contemporary challenges, and explore new avenues in the study of dynamic systems and their applications.

Prof. Dr. Quanxin Zhu
Dr. Alexander Zaslavski
Topic Editors