Fractional Dynamical Systems: Applications and Theoretical Results

Dear Colleagues,

The fractional dynamic is a field of study in mathematics and physics that investigates the behavior of objects and systems by using differentiations of fractional orders. Due to its widespread applications in science and technology, research within the fractional dynamical systems has led to new developments that have attracted the attention of a considerable audience of professionals such as mathematicians, physicists, applied researchers and practitioners. Unlike integer-order models, fractional-order models have the potential to capture nonlocal relations in time and space with power law memory kernels. This means that they provide more realistic and adequate descriptions for many real-world phenomena. In spite of the tremendous amount of published results focused on fractional differential equations and dynamical systems, we believe that many challenging open problems remain. Indeed, the theory and application of these systems are still very active areas of research.

The main objective of this Special Issue is to fill a void in the literature by making relevant information available for an important area of research. The Special Issue on “Fractional Dynamical Systems: Applications and Theoretical Results” provides an international forum for researchers to contribute with original research focusing on the latest achievements in the theory and application of fractional dynamical systems.

Prof. Dr. Jehad Alzabut
Prof. Dr. Shahram Rezapour
Prof. Dr. George M. Selvam
Guest Editors

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