Journal of Mathematics

Mathematical Methods for Fractional Differential Equations in Applied Sciences


Publishing date
01 Jul 2023
Status
Open
Submission deadline
02 Jun 2023

Lead Editor

1Department of Mathematics, Mersin University, Turkey

2CONACyT-Tecnol´ogico Nacional de M´exico/CENIDET, Interior Internado Palmira S/N, Col. Palmira, C.P. 62490, Cuernavaca, Morelos, M´exico, Mexico

3Bozok University, Turkey


Mathematical Methods for Fractional Differential Equations in Applied Sciences


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Papers are published upon acceptance, regardless of the Special Issue publication date.

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Description

In the last decade, fractional differential equations have been used effectively in modeling problems encountered in science and engineering. Research on fractional differential equations is multidisciplinary and is encountered in various fields such as biomathematics, plasma physics, control systems, mathematical biology, elasticity, quantum mechanics, fluid mechanics, optics, bioengineering, complex systems, and so on.

Modeling fractional differential equation problems and finding analytical, numerical, and exact solutions of these models is an essential phenomenon. Many mathematical methods have been improved in literature. In addition, different approaches in fractional analysis are discovered by creating different definitions of fractional derivative and integrals. Scientific research on these subjects has revealed new and different methods for fractional analysis, theory, and applications.

The aim of this Special Issue is to contribute to the new definitions, theories, and applications of the fractional derivative. In addition, we wish to contribute to the development and application of new methods for analytical, numerical, and exact solutions for problems arising in different disciplines. Original research and review articles are welcome.

Potential topics include but are not limited to the following:

  • New definitions and theories in fractional calculus
  • Applications of fractional calculus in science and engineering
  • Fractional mathematical models in applied mathematics
  • Analytical methods for fractional differential equations
  • Numerical methods for fractional differential equations
  • New numerical schemes for fractional operators
  • Dynamic and biological systems related to fractional calculus
  • Fractional differential equation in mathematical physics
  • Solitary wave solutions in fractal media
Journal of Mathematics
 Journal metrics
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Acceptance rate32%
Submission to final decision58 days
Acceptance to publication32 days
CiteScore0.900
Journal Citation Indicator1.000
Impact Factor1.555

Article of the Year Award: Outstanding research contributions of 2021, as selected by our Chief Editors. Read the winning articles.