The common thread throughout this work is aperiodic tilings; the best-known example is the kite and dart tiling. This tiling has been widely discussed, particularly since 1984 when it was adopted to model quasicrystals.
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The common thread throughout this work is aperiodic tilings; the best-known example is the kite and dart tiling. This tiling has been widely discussed, particularly since 1984 when it was adopted to model quasicrystals.
Read Less
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Seller's Description:
Fine. 082181933X. Fine copy, unused. Formula / equations throughout. Exploring, in detail, the mathematical principles behind the arrangement of shapes to cover surfaces without gaps or overlaps. Radin presents complex concepts in a clear and accessible manner, making it suitable for students and other enthusiasts of mathematics. The text covers topics like periodic and aperiodic tilings, providing historical context and real-world applications. Through engaging explanations and numerous illustrations, Miles of Tiles encourages readers to appreciate the beauty and complexity of mathematical tiling, making it a valuable addition to mathematical literature.; 5.25 X 0.25 X 8.25 inches; xii, 120 pages.