Manuscript Topics

Geometric Function Theory (GFT) is the branch of the Complex Analysis which deals with the geometric properties of analytic and harmonic functions, and is closely related to Special Functions. Indeed, the famous Bieberbach conjecture which is one of the most outstanding problems in the theory of univalent functions was settled affirmatively by Louis de Branges in 1985. This remarkable event lead to various approaches to problems in GFT and Special Functions which are crucially important in pure and applied mathematics.

The main aim of this Special Issue is to invite the outstanding authors to submit their original articles related to GFT, Special Functions and their applications which provide not only new results or methods but also may have a great impact in other areas of research. Topics of interest could include geometric aspects and applications of univalent and multivalent functions, special functions and their applications to GFT, the general theory and applications of differential subordinations and superordinations, harmonic mappings, entire and meromorphic functions and so on, but simple and straightforward extensions of known results are not recommended.

Theoretical contributions, computational methods, and analytical or numerical solutions pertaining to the above topics, along with any innovative techniques, applied algorithms, or novel approaches, are all welcome. Additionally, contributions that bridge the gap between theoretical results and practical applications are especially encouraged.

Overall, we hope that the articles published in this Special Issue will demonstrate the versatility of GFT and Special Functions and highlight their importance as tools for solving problems in different fields, and inspire researchers to explore new avenues of research in these areas.

Instruction for Authors
http://www.aimspress.com/math/news/solo-detail/instructionsforauthors
Please submit your manuscript to online submission system
https://aimspress.jams.pub/