Simplicial Complexes of Triangular Ferrers Boards

Mathematics – Combinatorics

Scientific paper

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13 pages, 5 figures

Scientific paper

We study the simplicial complex that arises from non-attacking rook
placements on a subclass of Ferrers boards that have $a_i$ rows of length $i$
where $a_i>0$ and $i\leq n$ for some positive integer $n$. In particular, we
will investigate enumerative properties of their facets, their homotopy type,
and homology.

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