An asymptotic formula for the number of \(n\)-dimensional representations of \(\mathrm{SU}(3)\)

DOI10.4171/rmi/1415arXiv2107.03261OpenAlexW4379929492MaRDI QIDQ6058041

Johann Franke, Kathrin Bringmann

Publication date: 26 October 2023

Published in: Revista Matemática Iberoamericana (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2107.03261

zbMATH Keywords

partitionsasymptotic expansions

Mathematics Subject Classification ID

Analytic theory (Epstein zeta functions; relations with automorphic forms and functions) (11E45) Analytic theory of partitions (11P82)

Cites Work

• Holomorphic functions of several variables. An introduction to the fundamental theory. With the assist. of Gottfried Barthel transl. by Michael Bridgland
• Asymptotic Methods for Integrals
• Asymptotic Partition Formulae: (II) Weighted Partitions
• On the number of $n$-dimensional representations of $\operatorname{SU}(3)$, the Bernoulli numbers, and the Witten zeta function
• On the Partition Function p (n )
• Function theory 2. Riemann surfaces, several complex variables, abelian functions, higher modular forms
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