Some 2-isohedral tilings of the plane
β Scribed by Richard L. Roth
- Publisher
- Springer
- Year
- 1991
- Tongue
- English
- Weight
- 840 KB
- Volume
- 39
- Category
- Article
- ISSN
- 0046-5755
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π SIMILAR VOLUMES
The paper discusses homeomorphic types of (periodic) filings of the plane in terms of their associated Delaney symbol. Such a symbol consists of a (finite) set ~ on which three involutions ao,al and tr2 act from the right such that troa ~ = a2ao and there are two maps mol ,m12 :~ ~ ~ satisfying cert
Let 2: be a tiling of the plane such that for every tile T of 2: there correspond a tile T' of 2: (not necessarily unique) and an integer k(T, T') (depending on T and T'), k(T, T') > 2, such that T meets T' in k(T, T') connected components. Tiles T and T' satisfying this condition are called associa
A tiling of the plane by black and white unit squares of the square lattice is called (a, b)-universal if the tiling is built up by horizontal and vertical translations of a fundamental (m, n)-rectangle, and if every one of the possible 2ub different (a, b)-rectangles of black and white unit squares