Manuscript Topics

Special functions and orthogonal polynomials play a central role in various domains of pure and applied mathematics, including approximation theory, mathematical physics, number theory, and engineering modeling. With the rapid advancement of computational methods and symbolic tools, these classical fields are experiencing a renewed interest and significant growth, particularly in the design of algorithms, numerical analysis, and high-precision applications.

The aim of this Special Issue is to bring together recent developments in the computational aspects of special functions and orthogonal polynomials, highlighting both theoretical innovation and practical implementation. We encourage contributions that combine symbolic and numerical approaches, fractional calculus, and operator theory, as well as their integration into contemporary applied problems.

We particularly welcome articles focused on:

1. Computational methods for special functions and orthogonal polynomials.
2. Symbolic algorithms and computer algebra techniques in function theory.
3. Fractional differential operators acting on special functions and polynomials.
4. Approximation theory and spectral methods involving orthogonal systems.
5. Applications in mathematical physics, engineering, signal processing, and information theory.
6. Connections with combinatorics, q-series, number theory, and integrable systems.

This special issue aims to foster collaboration across disciplines and provide a platform for innovative contributions that advance the theoretical foundation and computational tools available for handling special functions and polynomials in modern mathematical science.

Instructions for authors
https://www.aimspress.com/nhm/news/solo-detail/instructionsforauthors
Please submit your manuscript to online submission system
https://aimspress.jams.pub/