A combinatorial way of counting unicellular maps and constellations
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Publication:377997
DOI10.1007/s10958-013-1347-0zbMath1276.05006OpenAlexW2046528973MaRDI QIDQ377997
Gilles Schaeffer, Ekaterina A. Vassilieva
Publication date: 20 November 2013
Published in: Journal of Mathematical Sciences (New York) (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10958-013-1347-0
combinatorial proofbijective enumerationHarer-Zagier formulaJackson's formulapartitioned cactipartitioned maps
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Cites Work
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- A bijective proof of Jackson's formula for the number of factorizations of a cycle
- An analog of the Harer-Zagier formula for unicellular bicolored maps
- Intersection theory on the moduli space of curves and the matrix Airy function
- Factoring \(n\)-cycles and counting maps of given genus
- Maps, hypermaps and their automorphisms: A survey. I
- The Euler characteristic of the moduli space of curves
- Some combinatorial problems associated with products of conjugacy classes of the symmetric group
- A direct bijection for the Harer-Zagier formula
- Démonstration combinatoire de la formule de Harer–Zagier
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