Arbitrary versus periodic storage schemes and tessellations of the plane using one type of polyomino

DOI10.1016/S0019-9958(84)80007-8zbMath0592.05017OpenAlexW2049151402MaRDI QIDQ3720616

Harry A. G. Wijshoff, Jan van Leeuwen

Publication date: 1984

Published in: Information and Control (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0019-9958(84)80007-8

zbMATH Keywords

vector processingpolyominosdata locationtesselation of the planeskewing schemesArray embeddings

Mathematics Subject Classification ID

Cellular automata (computational aspects) (68Q80) Combinatorial aspects of tessellation and tiling problems (05B45) Polyominoes (05B50)

Related Items (20)

Tiling with arbitrary tiles ⋮ On the shape of permutomino tiles ⋮ Combinatorial properties of double square tiles ⋮ Tiling with Squares and Packing Dominos in Polynomial Time ⋮ Proving a conjecture on prime double square tiles ⋮ Undecidable translational tilings with only two tiles, or one nonabelian tile ⋮ The structure of translational tilings in $\mathbb{Z}^d$ ⋮ A parallelogram tile fills the plane by translation in at most two distinct ways ⋮ Non-lattice-periodic tilings of \(\mathbb R^3\) by single polycubes ⋮ Two infinite families of polyominoes that tile the plane by translation in two distinct ways ⋮ A generalization of the Fibonacci word fractal and the Fibonacci snowflake ⋮ On translating one polyomino to tile the plane ⋮ Periodicity of one-dimensional tilings ⋮ Attribute grammars are useful for combinatorics ⋮ On covering by translates of a set ⋮ On the tiling by translation problem ⋮ Tiling the Plane with a Fixed Number of Polyominoes ⋮ DISCLIKE LATTICE REPTILES INDUCED BY EXACT POLYOMINOES ⋮ Algorithms for translational tiling ⋮ Christoffel and Fibonacci Tiles

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