Symmetry in Mathematical Functional Equations
A special issue of Symmetry (ISSN 2073-8994). This special issue belongs to the section "Mathematics".
Deadline for manuscript submissions: closed (30 April 2024) | Viewed by 8941
Special Issue Editor
Special Issue Information
Dear Colleagues,
Functional equations have a long and fascinating history in relation to mathematical physics, as well as having impacts in many other areas of mathematics. In this Special Issue, we will cover some of the ways they have developed in the context of both classical and quantum totally integrable systems. These equations are frequently referred to as differential-difference equations with retarded arguments, and have an amazingly broad and diverse range of applications. Control systems, biological growth behavior, and econometrics are the most common of these. To find solutions with specific qualities, it is possible to research the symmetry properties of the functions used to build mathematical formulas. Regarding these formulas, the study of special functions and special polynomials, taking into account their symmetry features, can yield some intriguing findings.
Prof. Dr. Rabha W. Ibrahim
Guest Editor
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Keywords
- symmetry in functional differential equations (real or complex)
- symmetry in functional integral equations (real or complex)
- fractional functional differential equations (real or complex)
- fractional functional integral equation (real or complex)
- fractal formula
- evolution equations
- implicit functions
- bifurcation
- quantum calculus
- k-calculus
- applications
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