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Tilings of the Plane

Af: Ehrhard Behrends Engelsk Paperback
SPAR
kr 38

Tilings of the Plane

Af: Ehrhard Behrends Engelsk Paperback

The aim of the book is to study symmetries and tesselation, which have long interested artists and mathematicians. Famous examples are the works created by the Arabs in the Alhambra and the paintings of the Dutch painter Maurits Escher. Mathematicians did not take up the subject intensively until the 19th century. In the process, the visualisation of mathematical relationships leads to very appealing images. Three approaches are described in this book.

In Part I, it is shown that there are 17 principally different possibilities of tesselation of the plane, the so-called ''plane crystal groups''. Complementary to this, ideas of Harald Heesch are described, who showed how these theoretical results can be put into practice: He gave a catalogue of 28 procedures that one can use creatively oneself - following in the footsteps of Escher, so to speak - to create artistically sophisticated tesselation.

In the corresponding investigations for the complex plane in Part II, movements are replaced by bijective holomorphic mappings. This leads into the theory of groups of Möbius transformations: Kleinian groups, Schottky groups, etc. There are also interesting connections to hyperbolic geometry.

Finally, in Part III, a third aspect of the subject is treated, the Penrose tesselation. This concerns results from the seventies, when easily describable and provably non-periodic parquetisations of the plane were given for the first time. 




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The aim of the book is to study symmetries and tesselation, which have long interested artists and mathematicians. Famous examples are the works created by the Arabs in the Alhambra and the paintings of the Dutch painter Maurits Escher. Mathematicians did not take up the subject intensively until the 19th century. In the process, the visualisation of mathematical relationships leads to very appealing images. Three approaches are described in this book.

In Part I, it is shown that there are 17 principally different possibilities of tesselation of the plane, the so-called ''plane crystal groups''. Complementary to this, ideas of Harald Heesch are described, who showed how these theoretical results can be put into practice: He gave a catalogue of 28 procedures that one can use creatively oneself - following in the footsteps of Escher, so to speak - to create artistically sophisticated tesselation.

In the corresponding investigations for the complex plane in Part II, movements are replaced by bijective holomorphic mappings. This leads into the theory of groups of Möbius transformations: Kleinian groups, Schottky groups, etc. There are also interesting connections to hyperbolic geometry.

Finally, in Part III, a third aspect of the subject is treated, the Penrose tesselation. This concerns results from the seventies, when easily describable and provably non-periodic parquetisations of the plane were given for the first time. 




Se mere i:
Produktdetaljer
Sprog: Engelsk
Sider: 283
ISBN-13: 9783658388096
Indbinding: Paperback
Udgave:
ISBN-10: 3658388099
Kategori: Matematik
Udg. Dato: 13 nov 2022
Længde: 0mm
Bredde: 235mm
Højde: 155mm
Forlag: Springer
Oplagsdato: 13 nov 2022
Forfatter(e): Ehrhard Behrends
Forfatter(e) Ehrhard Behrends


Kategori Matematik


Sprog Engelsk


Indbinding Paperback


Sider 283


Udgave


Længde 0mm


Bredde 235mm


Højde 155mm


Udg. Dato 13 nov 2022


Oplagsdato 13 nov 2022

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