Free action and cyclic sieving on skew semi-standard Young tableaux
Per Alexandersson

TL;DR
This paper offers a concise proof of a cyclic sieving phenomenon related to semi-standard Young tableaux and extends the result to skew shapes, enhancing understanding of symmetry in combinatorial objects.
Contribution
Provides a simplified proof of an existing theorem and generalizes the cyclic sieving phenomenon to skew semi-standard Young tableaux.
Findings
Short proof of Theorem 3.3 from prior work
Extension of cyclic sieving to skew shapes
Enhanced understanding of symmetry in tableaux
Abstract
In this note, we provide a short proof of Theorem 3.3 in the paper titled \emph{Crystals, semistandard tableaux and cyclic sieving phenomenon}, by Y.-T.~Oh and E.~Park, which concerns a cyclic sieving phenomenon on semi-standard Young tableaux. We also extend the result to skew shapes.
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Taxonomy
TopicsAdvanced Combinatorial Mathematics · Topological and Geometric Data Analysis · Mathematical Dynamics and Fractals
