The ICFDA’23 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.

Topics of interest include, but not limited to:

• ​Automatic Control
• Biology
• Electrical Engineering
• Electronics
• Electromagnetism
• Electrochemistry
• Finance and Economics
• Fractional-Order Calculus and Artificial Intelligence
• Fractional-Order Dynamics​ and Control
• Fractional-Order Earth Science
• Fractional-Order Filters
• Fractional-Order Modeling and Control in Biomedical Engineering
• Fractional-Order Phase-Locked Loops
• Fractional-Order Variational Principles
• Fractional-Order Transforms and Their Applications
• Fractional-Order Wavelet Applications to the Composite Drug Signals
• History of Fractional-Order Calculus
• Fractional-Order Image Processing
• Mathematical methods
• Mechanics
• Physics
• Robotics
• Signal Processing
• Singularities Analysis and Integral Representations for Fractional Differential Systems
• Special Functions Related to Fractional Calculus
• Thermal Engineering
• Viscoelasticity

Prospective authors are invited to submit a full paper of (4-6 pages) describing an original work for a 20- minute face-to-face presentation, a 30-minute presentation for invited talks and a 40-minute presentation for keynote talks. All papers should be submitted electronically via the ICFDA’23 conference submission window (through edas website https://edas.info). Students are also encouraged to submit their research findings and be part of the best student paper award contest.

All submissions will be subject to double-blind reviews and all accepted and presented papers will be submitted to IEEE Xplore for publication. IEEE Xplore is currently indexed in Scopus and Web of Science. IEEE record number: 58234.

Extended versions of selected papers will be published in special issues of several reputable international journals after an additional review process and possible extra publication charges.  

Important Dates