Special Issue "Special Functions and Applications"
A special issue of Mathematics (ISSN 2227-7390).
Deadline for manuscript submissions: closed (31 May 2020) | Viewed by 48682
Interests: complex analysis; real analysis; special functions; number theory
Special Issues, Collections and Topics in MDPI journals
2. Depart-ment of Algebra, Moscow State Pedagogical University, Malaya Pirogovskaya 1, Moscow 119991, Russia
Interests: special functions; group theoretical methods
Due mainly to their remarkable properties, for centuries, a surprisingly large number of special functions have been developed and applied in a variety of fields, such as combinatorics, astronomy, applied mathematics, physics, and engineering. The main purpose of this Special Issue is to be a forum of recently-developed theories and formulas of special functions with their possible applications to some other research areas. This Special Issue includes certain theories, formulas, and applications of gamma function, beta function, multiple gamma functions, and their q-extensions and other extensions; confluent hypergeometric functions, hypergeometric function, generalized hypergeometric functions, multiple hypergeometric functions, their various extensions and associated polynomials; Bernoulli numbers and polynomials, Euler numbers and polynomials, other classical numbers and polynomials, a variety of recently developed numbers and polynomials; Riemann zeta function, generalized (Hurwitz zeta) function, multiple Hurwitz zeta functions, multiple zeta values, and their extensions; special functions and the theory of group representations; and their applications. However, this Special Issue is not limited to the above list, when the content of a paper is related to some special functions and their applications.
Prof. Dr. Junesang Choi
Prof. Dr. Ilya Shilin
Manuscript Submission Information
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- Gamma and related functions, and their extenstions
- Generalized hypergeometric functions and their extenstions
- Classical polynomials and their extensions
- Recently-developed and new polynomials
- Zeta functions