Application of Symmetry/Asymmetry in Fractional Differential Equations
A special issue of Symmetry (ISSN 2073-8994). This special issue belongs to the section "Mathematics".
Deadline for manuscript submissions: closed (30 November 2022) | Viewed by 4943
Special Issue Editors
Interests: applied mathematics; nonlinear dynamics; complex systems; fractional differential equations; fractional order system; signal processing; discrete fractional order systems; process control; bioelectromagnetism
Special Issue Information
Dear Colleagues,
Due to its applicability in many domains of applied sciences such as mathematics, engineering, chemistry, physics, finance, and social sciences, researchers are interested in the exploration of symmetry and asymmetry fractional calculus in recent decades. These examples demonstrate the value of fractional calculus. As a result, various fractional derivative definitions have arisen in the literature. Used to provide more realistic representations of real-world events, a few well-known examples of fractional derivatives include Riemann–Liouville, modified Riemann–Liouville, Riesz, Grunwald–Letnikov, Caputo, ErdélyiKober, and Hadmard and Marchaud.
Fractional calculus was proposed very recently. Although it has always played an important role in mathematics, it has recently grown in significance in several branches, including but not limited to topological indices, polynomials in graphs, molecular descriptors, differential of graphs, alliances in graphs, domination theory, complex systems, symmetry, asymmetry, geometry, fractional differential equations, fractional integral inequalities, and more. Symmetry and asymmetry fractional differential equations are well known as effective tools for modellng and solving issues involving nonlinear events. Physical processes are specifically mentioned as issues in elasticity theory, when we are dealing with composites consisting of two distinct materials with differing hardening exponents.
The goal of this Special Issue is to attract prominent scholars in these fields so that fresh high-quality research studies on these problems, including their dynamical features can be included, both theoretically and numerically.
Submit your paper and select the Journal “Symmetry” and the Special Issue “Application of Symmetry/ Asymmetry in Fractional Differential Equations” via: MDPI submission system. Please contact the collection editor or the journal editor ([email protected]) for any queries. Our papers will be published on a rolling basis and we will be pleased to receive your submission once you have finished it.
Prof. Dr. Gómez Aguilar José Francisco
Dr. Derya Avcı
Guest Editors
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Keywords
- new theories and application for symmetry and asymmetry fractional calculus
- fractional-order biological models
- fractional-order physical models
- fractional-order systems
- application of symmetry fractional-order systems
- new iterative technique for symmetry and asymmetry fractional order systems
- applications of fractional calculus in medical and engineering
- fractional-order wireless sensor network models
- numerical methods for delta and nabla discrete fractional operators
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