
Geometrical Frustration
Cambridge University Press
Published on 23. November 2006
Book
Paperback/Softback
320 pages
978-0-521-03187-5 (ISBN)
Description
This book shows how the concept of geometrical frustration can be used to elucidate the structure and properties of non-periodic materials such as metallic glasses, quasicrystals, amorphous semiconductors and complex liquid crystals. Geometric frustration is introduced through examples and idealized models, leading to a consideration of how the concept can be used to identify ordered and defective regions in real materials. Then it is shown how these principles can also be used to model physical properties of materials, in particular specific volume, melting, the structure factor and the glass transition. Final chapters consider geometric frustration in periodic structures with large cells and quasiperiodic order. Appendices give all necessary background on geometry, symmetry and tilings. The text considers geometrical frustration at different scales in many types of materials and structures, including metals, amorphous solids, liquid crystals, amphiphiles, cholisteric systems, polymers, phospholipid membranes, atomic clusters, and quasicrystals. Of interest to researchers in condensed matter physics, materials science and structural chemistry, as well as mathematics and structural biology.
More details
Series
Language
English
Place of publication
Cambridge
United Kingdom
Target group
Professional and scholarly
Product notice
Paperback (trade)
Illustrations
13 Tables, unspecified; 9 Halftones, unspecified; 145 Line drawings, unspecified
Dimensions
Height: 244 mm
Width: 170 mm
Thickness: 18 mm
Weight
555 gr
ISBN-13
978-0-521-03187-5 (9780521031875)
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Schweitzer Classification
Other editions
Additional editions

Jean-francois Sadoc | Remy Mosseri
Geometrical Frustration
Book
08/1999
Cambridge University Press
€184.50
Shipment within 15-20 days
Persons
Author
Universite de Paris XI
Universite de Paris VII (Denis Diderot)
Content
Preface; 1. Introduction to geometrical frustration; 2. Ideal models; 3. Finite structures; 4. Decurving and disclinations; 5. Hierarchical polytopes; 6. Some physical properties; 7. Periodic structures with large cells; 8. Quasiperiodic order and frustration; Appendices; Bibliography; Index.