MathCS Seminar

Title: Tiling with Arbitrary Tiles
Colloquium: Department
Speaker: Imre Leader of The University of Cambridge
Contact: Dwight Duffus,
Date: 2015-09-14 at 4:00PM
Venue: W301
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A tile is a finite subset T of mathbb{Z}^n. It may or may not tile mathbb{Z}^n, in the sense of mathbb{Z}^n having a partition into copies of T. However, Chalcraft conjectured that every TA does tile mathbb{Z}^d for some d. In this talk, we will discuss some examples, and also a proof of the conjecture, recently obtained in joint work with Vytautas Gruslys and Ta Sheng Tan.

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