M. Beeson

most citedTilings of an Isosceles Triangle

1 citations · 1 across the 5 of their papers we have counts for

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math.CO2026

Solution of Erdős Problem 633

Michael Beeson, Miklos Laczkovich, Yan X. Zhang

We classify triangles that can be tiled only into a square number of congruent triangles, settling Erdős Problem 633.

math.CO2026

Rationality of certain triangle tilings

Michael Beeson, Yan X Zhang

We consider tilings of a triangle $A B C$ by congruent copies of a triangle that has one angle equal to $12 0^{\circ}$ , has non-commensurable angles (that is, not all angles are rationa…

math.CO2024

Tiling an Equilateral Triangle

Michael Beeson

Let $A B C$ be an equilateral triangle. For certain triangles $T$ (the "tile") and certain $N$ , it is possible to cut $A B C$ into $N$ copies of $T$ . It is known that only certain shap…