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Abstract Regular Polytopes McMullen Schulte Hardback Cambridge University Press

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Abstract Regular Polytopes

A modern, comprehensive review of abstract regular polytopes.

Peter McMullen (Author), Egon Schulte (Author)

9780521814966, Cambridge University Press

Hardback, published 12 December 2002

566 pages

24.1 x 16.4 x 3.3 cm, 0.97 kg

'This book should be properly seen as the primary reference for the theory of abstract polytopes, especially of abstract regular polytopes \u2026 The book is very comprehensive and deep in its coverage of the topic. Almost everything known about abstract regular polytopes until the date of publication may be found somewhere within its 551 pages.' Zentralblatt MATH

Abstract regular polytopes stand at the end of more than two millennia of geometrical research, which began with regular polygons and polyhedra. They are highly symmetric combinatorial structures with distinctive geometric, algebraic or topological properties; in many ways more fascinating than traditional regular polytopes and tessellations. The rapid]

Abstract Regular Polytopes McMullen Schulte Hardback Cambridge University Press

Abstract Regular Polytopes

A modern, comprehensive review of abstract regular polytopes.

Peter McMullen (Author), Egon Schulte (Author)

9780521814966, Cambridge University Press

Hardback, published 12 December 2002

566 pages

24.1 x 16.4 x 3.3 cm, 0.97 kg

'This book should be properly seen as the primary reference for the theory of abstract polytopes, especially of abstract regular polytopes \u2026 The book is very comprehensive and deep in its coverage of the topic. Almost everything known about abstract regular polytopes until the date of publication may be found somewhere within its 551 pages.' Zentralblatt MATH

Abstract regular polytopes stand at the end of more than two millennia of geometrical research, which began with regular polygons and polyhedra. They are highly symmetric combinatorial structures with distinctive geometric, algebraic or topological properties; in many ways more fascinating than traditional regular polytopes and tessellations. The rapid]

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