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19972022
most citedSkew quasisymmetric Schur functions and noncommutative Schur functions

53 citations · 167 across the 28 of their papers we have counts for

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14 papers · 1 filter

math.CO2022★ 1 cited

Splitting Kronecker squares, 2-decomposition numbers, Catalan Combinatorics, and the Saxl conjecture

Christine Bessenrodt, Chris Bowman

While there has been some progress on the decomposition of Kronecker products of characters of the symmetric groups in recent times, results on the symmetric and alternating part o…

math.CO2016

All -tilings come from infinite triangulations

Christine Bessenrodt, Thorsten Holm, Peter Jorgensen

An -tiling is a bi-infinite matrix of positive integers such that each adjacent 2 by 2 submatrix has determinant 1. Such tilings are infinite analogues of Conway-Coxeter frie…

math.CO2014

Conway-Coxeter friezes and beyond: Polynomially weighted walks around dissected polygons and generalized frieze patterns

Christine Bessenrodt

Conway and Coxeter introduced frieze patterns in 1973 and classified them via triangulated polygons. The determinant of the matrix associated to a frieze table was computed explici…

math.CO2014

Littlewood-Richardson rules for symmetric skew quasisymmetric Schur functions

Christine Bessenrodt, Vasu V. Tewari, Stephanie J. van Willigenburg

The classical Littlewood-Richardson rule is a rule for computing coefficients in many areas, and comes in many guises. In this paper we prove two Littlewood-Richardson rules for sy…

math.CO2014★ 3 cited

Maximal multiplicative properties of partitions

Christine Bessenrodt, Ken Ono

Extending the partition function multiplicatively to a function on partitions, we show that it has a unique maximum at an explicitly given partition for any . The basis fo…

math.CO2013

Smith Normal Form of a Multivariate Matrix Associated with Partitions

Christine Bessenrodt, Richard P. Stanley

Consideration of a question of E. R. Berlekamp led Carlitz, Roselle, and Scoville to give a combinatorial interpretation of the entries of certain matrices of determinant~1 in term…