Journal of Mathematics, Physics and Mechanics

Dr. Chadaphorn Kodsueb is a Mathematics Lecturer at Suranaree University of Technology, Thailand. She obtained her PhD in Mathematics from Swansea University, United Kingdom, in 2024, following an MSc in Pure Mathematics from Chiang Mai University and a Bachelor's degree in Mathematics from Chulalongkorn University. She subsequently worked as a Postdoctoral Researcher in the Department of Mathematics at Swansea University, where she conducted research on Wick ordering in q-deformed generalized Weyl algebras and q-deformed Laguerre and Meixner polynomials. Her research interests include algebra, number theory, group theory, graph theory, linear algebra, combinatorics, probability theory, complex analysis, and mathematical physics. Her recent research focuses particularly on generalized Weyl algebras, Segal–Bargmann transforms, orthogonal polynomials, and related aspects of mathematical physics.

• Complex Analysis
• Mathematical Physics
• Semigroups, Algebra
• Number Theory
• Probability Theory

• Mathematics Lecturer, Suranaree University of Technology, from November 2025 onward.
• Postdoctoral Researcher, Department of Mathematics, Swansea University, February–October 2025.
• Teaching Assistant in Mathematics, Swansea University, 2021–2024.
• Reviewer of Mathematical Journal, Pure and Applied Mathematics Journal, 2021–2023.
• Teaching experience at Chiang Mai University and Chulalongkorn University.
• Research activity in generalized Weyl algebras, Segal–Bargmann transforms, orthogonal polynomials, probability and related mathematical-physics topics.
• Recent preprint research in Gaussian integers, quotient rings and diagonal conditions in multiplication tables

1. Magnifying elements of some semigroups of partial transformations — Quasigroups and Related Systems (2021).
2. Generalized Segal–Bargmann transforms and generalized Weyl algebras associated with the Meixner class of orthogonal polynomials — Journal of Mathematical Physics (2025).
3. Generalized Segal-Bargmann transform for Poisson distribution revisited — Infinite Dimensional Analysis, Quantum Probability and Related Topics; accepted 8 April 2026.
4. Diagonal Condition in Multiplication Table of Z[i]/(α) — 2026