Andrei Asinowski

most citedCombinatorics of rectangulations: Old and new bijections

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

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math.CO2024★ 2 cited

Combinatorics of rectangulations: Old and new bijections

Andrei Asinowski, Jean Cardinal, Stefan Felsner +1

A rectangulation is a decomposition of a rectangle into finitely many rectangles. Via natural equivalence relations, rectangulations can be seen as combinatorial objects with a ric…

math.CO2014

Disjoint compatibility graph of non-crossing matchings of points in convex position

Oswin Aichholzer, Andrei Asinowski, Tillmann Miltzow

Let $X_{2 k}$ be a set of $2 k$ labeled points in convex position in the plane. We consider geometric non-intersecting straight-line perfect matchings of $X_{2 k}$ . Two such matchings…