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.

807

Publications

34.1K

Citations

1.1K

Authors

572

Institutions

Publications per year

2017–2026

55

Variants

Tessellation Theory

Authors

1.1K

  1. LS
    Lorenzo Sadun

    The University of Texas at Austin, United States

    16 publications · 489 citations

    13

    h-index

  2. FG
    Franz Gähler

    University of Stuttgart, Germany

    12 publications · 363 citations

    12

    h-index

  3. RK
    Richard Kenyon

    Brown University, United States

    13 publications · 994 citations

    12

    h-index

  4. GC
    G. C. Shephard

    University of Washington, United States

    13 publications · 522 citations

    12

    h-index

  5. BG
    Branko Grünbaum

    University of Washington, United States

    12 publications · 1.9K citations

    12

    h-index

1–5 of 1.1K

Venues

  1. Discrete & Computational Geometry

    35 publications · 1.3K citations

    19

    h-index

  2. Journal of Physics A Mathematical and General

    30 publications · 1.1K citations

    18

    h-index

  3. Journal of Combinatorial Theory Series A

    24 publications · 835 citations

    17

    h-index

  4. 17

    h-index

  5. Physical review. B, Condensed matter

    PRB · 18 publications · 1K citations

    16

    h-index

1–5