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20072022
most citedMatrix pairs over discrete valuation rings determine Littlewood-Richardson fillings

2 citations · 4 across the 3 of their papers we have counts for

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math.CO2022

Perforated Tableaux in Type Crystal Graphs and the RSK Correspondence

Glenn D. Appleby, Tamsen Whitehead

We continue work begun in \cite{ptab} which introduced \emph{perforated tableaux} as a combinatorial model for crystals of type , emphasizing connections to the classical…

math.CO2009★ 2 cited

Matrix Pairs over Valuation Rings and R-Valued Littlewood-Richardson Fillings

Glenn D. Appleby, Tamsen Whitehead

We extend the theory of Littlewood-Richardson fillings (defined over the non-negative integers) to include diagrams with rows and boxes of real-valued length. We realize such filli…

math.CO2007★ 2 cited

Matrix pairs over discrete valuation rings determine Littlewood-Richardson fillings

Glenn Appleby, Tamsen Whitehead

Let M and N be two r x r matrices over a discrete valuation ring of characteristic zero. The orders (with respect to a uniformizing parameter) of the invariant factors of M form a…