Tilings and patterns
Tiling complexity of small n-ominoes (n
Discrete Mathematics
Elements of the Theory of Computation
Elements of the Theory of Computation
Planar tilings and the search for an aperiodic prototile
Planar tilings and the search for an aperiodic prototile
Reliable networks with unreliable sensors
ICDCN'11 Proceedings of the 12th international conference on Distributed computing and networking
How to tile by dominoes the boundary of a polycube
DGCI'06 Proceedings of the 13th international conference on Discrete Geometry for Computer Imagery
Fast track article: Reliable networks with unreliable sensors
Pervasive and Mobile Computing
Computational Geometry: Theory and Applications
Hi-index | 7.29 |
Using computer programs, we enumerate and classify the tiling behavior of small polyominoes (n ≤ 9), polyhexes (n ≤ 7), and polyiamonds (n ≤ 10). For tiles that tile the Euclidean plane, we give diagrams illustrating how they tile. We also show several larger tiles whose minimal fundamental domain in any admitted (periodic) tiling is significantly larger than for any previously known tile.