Welcome by the ICFDA Organizing Committee Chair 

The scope of the 2024 12th IFAC Conference on Fractional Differentiation and its Applications covers all major aspects of fractional calculus and its applications. Theoretical, methodological and scientific developments involve a large variety of application areas. To enhance the applications and industrial perspective of the conference, participation from industry is particularly encouraged. Relevant topics of interest include, but not limited to:

• Automatic Control & Stability
• Artificial Intelligence
• Biology & Biomedicine
• Earth Science
• Electrical Engineering & Electromagnetism
• Electrochemistry
• Epidemics
• Finance and Economics
• History of Fractional-Order Calculus
• Image Processing
• Mathematical methods
• Mechanics & Viscoelasticity
• Mechatronics
• Physics
• Robotics
• Signal Processing
• Singularities Analysis and Integral Representations
• Special Functions
• System identification & Modeling
• System Analysis & Dynamics
• Thermal Engineering
• Variational Principles
• Others

About FDA 

The FDA (Fractional Differentiation and its Applications) steering community is composed of individuals from diverse backgrounds, and regions who work on Fractional Calculus. Members of the committee are selected for their expertise in relevant fields and their ability to contribute to the success of the ICFDA future conferences. Together, the steering committee, with the local organizing committee, are responsible for making decisions regarding the structure and content of the conference, developing the program, selecting keynote speakers and presenters, and overseeing the logistics of the event.

About ICFDA 

The ICFDA 2024 International Conference on Fractional Differentiation and its Applications is a specialized conference on fractional-order calculus and its applications. It is a generalization of the integer-order ones. The fractional-order differentiation of arbitrary orders takes into account the memory effect of most systems. The order of the derivatives may also be variable, distributed or complex. Recently, fractional-order calculus became a more accurate tool to describe systems in various fields in mathematics, biology, chemistry, medicine, mechanics, electricity, control theory, economics, and signal and image processing.