Current Perspectives in Fractional Calculus: Theory, Methods, and Applications

Dear Colleagues,

Fractional calculus has emerged as an area of great interest across various fields due to its ability to model complex phenomena with memory and long-term dependencies. It has found applications in a wide range of disciplines, including engineering, physics, economics, and more recently, life sciences. The versatility of fractional calculus has rendered it an invaluable tool for understanding and addressing problems that cannot be adequately modeled using traditional methods.

This Special Issue aims to provide a platform for sharing the latest advancements in the theory, methods, and applications of fractional calculus, encompassing a wide range of topics including theoretical research, analytical developments, numerical and computational methods, as well as practical applications across diverse fields.

The articles featured in this Special Issue will explore new topics and techniques in fractional calculus, considering solution methods for fractional equations, applications in dynamical systems, and control and optimization, among others. Additionally, special emphasis will be placed on recent advances in the interdisciplinary application of fractional calculus, highlighting its potential to address complex challenges in areas such as engineering, applied physics, computer science, and beyond.

Dr. José Villa-Morales
Guest Editor

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