Fractional Calculus, Symmetry Phenomena, and Probability Theory for PDEs and ODEs, 2nd Edition

Topic Information

Dear Colleagues,

This Topic aims to delve into the frontier research of fractional calculus, symmetry phenomena, probability theory, and fractional differential equations. Fractional calculus, as an essential branch of modern mathematics, provides powerful tools for modeling and analyzing complex systems. Fractional differential equations have widespread applications in physics, engineering, and other fields. This Topic will present the latest research achievements in this area, promote academic exchange and cooperation, and drive the development of fractional calculus and fractional differential equations in both theory and application. 
Potential topics include but are not limited to the following:

• Stability analysis of fractional partial differential equations in infinite-dimensional dynamical systems. 
• Bifurcation phenomena in fractional partial differential equations within infinite-dimensional dynamical systems.
• Fractional stochastic partial differential equations for complex real-world problems.  
• Applications of fractional calculus in physical modeling.
• Recent advances in complex system analysis using fractional differential equations.
• Cross-research between fractional calculus and nonlinear science.
• Explorations in the application of fractional calculus in signal and image processing.
• Numerical solutions and optimization strategies for fractional differential equations.

Dr. Renhai Wang
Prof. Dr. Leonid Shaikhet
Topic Editors

Keywords

Participating Journals

Journal Name	Impact Factor	CiteScore	Launched Year	First Decision (median)	APC
AppliedMath appliedmath	1.4	1.4	2021	20.4 Days	CHF 1200	Submit
Axioms axioms	1.5	-	2012	21.6 Days	CHF 2400	Submit
Fractal and Fractional fractalfract	3.5	6.8	2017	17.2 Days	CHF 2700	Submit
Mathematics mathematics	2.3	5.4	2013	17.4 Days	CHF 2600	Submit
Symmetry symmetry	2.2	5.2	2009	16.3 Days	CHF 2400	Submit

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