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Advances in Dynamics and Control of Fractional Discrete Time Systems: Theories and Applications - Softcover

 
9780443450389: Advances in Dynamics and Control of Fractional Discrete Time Systems: Theories and Applications

Synopsis

Advances in Dynamics and Control of Fractional Discrete Time Systems: Theories and Applications delves into the cutting-edge developments in the field of fractional discrete time systems. This comprehensive resource bridges the gap between theoretical advancements and practical applications, offering readers a thorough understanding of the dynamics and control mechanisms of these systems. With a blend of rigorous mathematical theory and real-world examples, this book is an essential guide for anyone looking to master the complexities of fractional discrete time systems.

  • Provides a detailed examination of the mathematical foundations of fractional discrete time systems, including stability analysis, control design, and system identification
  • Includes a variety of case studies from different engineering fields, showcasing the application of fractional discrete time systems in real-world scenarios. These case studies help readers understand how to implement theoretical concepts in practice
  • Explores advanced control strategies and techniques, such as adaptive control, robust control, and optimal control, specifically tailored for fractional discrete time systems. This feature is particularly valuable for professionals looking to enhance their control system designs

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About the Authors

Adel Ouannas received his B.S. in Mathematics from Laarbi Ben Mhidi University in 2003, an M.Sc. from the University of Constatine in 2006, and a Ph.D. from the same university in 2015. He is a Full Professor of Applied and Computational Mathematics at Larbi Ben M’hidi University of Oum El Bouaghi, Algeria. He has authored and co-authored more than 370 scientific publications in internationally recognized peer-reviewed journals, with research interests encompassing fractional calculus, nonlinear dynamical systems, chaos theory, and mathematical modeling. He is currently serving as a Visiting Professor at the Islamic University of Madinah, Saudi Arabia.



Noureddine Djenina is a Lecturer in Mathematics at the University of El-Chahid Mustapha Ben Boulaid Batna 2, Algeria. He holds a PhD in Applied Mathematics from Larbi Ben M'hidi University of Oum El Bouaghi, Algeria, and a Master's degree in Partial Differential Equations and Applications from Cheikh Larbi Tebessi University, Algeria. His research interests include fractional calculus, stability theory, synchronization, and epidemic modeling.

Omar Naifar earned his Master’s degree in Computer Science in 2010, a Ph.D. in Electrical Engineering in 2015, and the H.D.R. degree in 2021, all from the University of Sfax, Tunisia. He is currently an Associate Professor and a member of the Control and Energy Management Laboratory (CEM-Lab). His research interests include robust nonlinear control, observer design, fault diagnosis, and fractional-order systems. Prof. Naifar is an Associate Editor of the Asian Journal of Control (Wiley).

Abdellatif Ben Makhlouf received his Bachelor’s and Master’s degrees in Mathematics and his Ph.D. from the University of Sfax, Tunisia, in 2015. He is an Associate Professor of Mathematics at University of Sfax, Tunisia. His current research interests include Fractional Differential Equations, Ordinary Differential Equations, Stochastic Differential Equations, Control Theory and Stability Theory.

From the Back Cover

Advances in Dynamics and Control of Fractional Discrete Time Systems: Theories and Applications delves into the cutting-edge developments in the field of fractional discrete time systems. This comprehensive resource bridges the gap between theoretical advancements and practical applications, offering readers a thorough understanding of the dynamics and control mechanisms of these systems. With a blend of rigorous mathematical theory and real-world examples, this book is an essential guide for anyone looking to master the complexities of fractional discrete time systems.

"About this title" may belong to another edition of this title.