Tiling Theory
Tiling Theory is a branch of discrete geometry that studies the partitioning of a space into a finite or infinite collection of geometric shapes, called tiles, which cover the space without gaps or overlaps, distinguished by its focus on the combinatorial, geometric, and topological properties of such arrangements under specified symmetry, regularity, or packing constraints.
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2017–2026
55
Variants
Tessellation Theory
Parents
807
Solomon W. Golomb, Branko Grünbaum, G. C. Shephard · American Mathematical Monthly · 1988 · 1.4K citations
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Centre National de la Recherche Scientifique
Paris, France
22 h-index
66 publications
2.3K citations

University of Tübingen
Tübingen, Germany
18 h-index
43 publications
1.8K citations
University of Washington
Seattle, United States
16 h-index
23 publications
1.2K citations
The University of Texas at Austin
Austin, United States
15 h-index
32 publications
1K citations
Bielefeld University
Bielefeld, Germany
14 h-index
23 publications
598 citations
University of Vienna
Vienna, Austria
12 h-index
15 publications
526 citations
Princeton University
Princeton, United States
12 h-index
14 publications
1.1K citations
Georgia Institute of Technology
Atlanta, United States
12 h-index
16 publications
1.1K citations
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PRB · 18 publications · 1K citations
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