Miles of Tiles by Charles Radin, Paperback, 9780821819333 | Buy online at The Nile
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Miles of Tiles

Author: Charles Radin   Series: Student Mathematical Library

The common thread throughout this book is aperiodic tilings; the best-known example is the "kite and dart" tiling. The presentation uses many different areas of mathematics and physics to analyze the new features of such tilings.

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Summary

The common thread throughout this book is aperiodic tilings; the best-known example is the "kite and dart" tiling. The presentation uses many different areas of mathematics and physics to analyze the new features of such tilings.

Read more

Description

The common thread throughout this book 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. The presentation uses many different areas of mathematics and physics to analyse the new features of such tilings. Although many people are aware of the existence of aperiodic tilings, and maybe even their origin in a question in logic, not everyone is familiar with their subtleties and the underlying rich mathematical theory. For the interested reader, this book fills that gap. Understanding this new type of tiling requires an unusual variety of specialties, including ergodic theory, functional analysis, group theory and ring theory from mathematics, and statistical mechanics and wave diffraction from physics. This interdisciplinary approach also leads to new mathematics seemingly unrelated to the tilings. Included are many problems (with solutions) and a large number of figures. The book's multidisciplinary approach and extensive use of illustrations make it useful for a broad mathematical audience.

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More on this Book

The common thread throughout this book 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. The presentation uses many different areas of mathematics and physics to analyse the new features of such tilings. Although many people are aware of the existence of aperiodic tilings, and maybe even their origin in a question in logic, not everyone is familiar with their subtleties and the underlying rich mathematical theory. For the interested reader, this book fills that gap. Understanding this new type of tiling requires an unusual variety of specialties, including ergodic theory, functional analysis, group theory and ring theory from mathematics, and statistical mechanics and wave diffraction from physics. This interdisciplinary approach also leads to new mathematics seemingly unrelated to the tilings. Included are many problems (with solutions) and a large number of figures. The book's multidisciplinary approach and extensive use of illustrations make it useful for a broad mathematical audience.

Read more

Product Details

Publisher
American Mathematical Society
Published
30th July 1999
Pages
128
ISBN
9780821819333

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