Labelled trees and factorizations of a cycle into transpositions

Author:

Goulden I.P.,Pepper S.

Publisher

Elsevier BV

Subject

Discrete Mathematics and Combinatorics,Theoretical Computer Science

Reference4 articles.

1. A theorem on trees;Cayley;Quart. J. Math. Oxford,1889

2. The representation of a permutation as the product of a minimum number of transpositions and its connection with the theory of graphs;Dénes;Publ. Math. Institute Hung. Acad. Sci.,1959

3. Some combinatorial problems associated with products of conjugacy classes of the symmetric group;Jackson;J. Combin. Theory Ser.,1988

4. A solution to a problem of Dénes: a bijection between trees and factorizations of cyclic permutations;Moszkowski;European J. Combin.,1989

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2. Combinatorial and Algebraic Enumeration: a survey of the work of Ian P. Goulden and David M. Jackson;Algebraic Combinatorics;2022-12-19

3. Degrees in random uniform minimal factorizations;Discrete Mathematics;2022-03

4. Random stable-type minimal factorizations of the n-cycle;Advances in Applied Probability;2022-02-24

5. A combinatorial interpretation of the bijection of Goulden and Yong;AKCE International Journal of Graphs and Combinatorics;2020-01-02

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