Moments of normally distributed random matrices given by generating series for connection coefficients -- explicit bijective computation
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Publication:1684294
DOI10.1007/s00026-017-0356-yzbMath1375.05013OpenAlexW2731686496WikidataQ114231912 ScholiaQ114231912MaRDI QIDQ1684294
Publication date: 8 December 2017
Published in: Annals of Combinatorics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00026-017-0356-y
Exact enumeration problems, generating functions (05A15) Combinatorial identities, bijective combinatorics (05A19)
Related Items (2)
Calculating the Euler characteristic of the moduli space of curves ⋮ Moments of normally distributed random matrices given by generating series for connection coefficients -- explicit algebraic computation
Cites Work
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- A simple model of trees for unicellular maps
- An analogue of the Harer-Zagier formula for unicellular maps on general surfaces
- On the number of factorizations of a full cycle
- A bijective proof of Jackson's formula for the number of factorizations of a cycle
- The combinatorial relationship between trees, cacti and certain connection coefficients for the symmetric group
- Factoring \(n\)-cycles and counting maps of given genus
- Nombre de factorisations d'un grand cycle (Number of factorizations of a large cycle)
- Factorizations of large cycles in the symmetric group
- The Euler characteristic of the moduli space of curves
- Some combinatorial problems associated with products of conjugacy classes of the symmetric group
- Bijective enumeration of 3-factorizations of an \(N\)-cycle
- Direct bijective computation of the generating series for 2 and 3-connection coefficients of the symmetric group
- Moments of normally distributed random matrices given by generating series for connection coefficients -- explicit algebraic computation
- A direct bijection for the Harer-Zagier formula
- Démonstration combinatoire de la formule de Harer–Zagier
- Differential Operators on a Semisimple Lie Algebra
- The planar approximation. II
- Combinatorial Constructions for Integrals Over Normally Distributed Random Matrices
- Connection coefficients, matchings, maps and combinatorial conjectures for Jack symmetric functions
- Maps in Locally Orientable Surfaces, the Double Coset Algebra, and Zonal Polynomials
- The Poset of Conjugacy Classes and Decomposition of Products in the Symmetric Group
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