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Columnar Structures of Spheres
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Columnar Structures of Spheres : Fundamentals and Applications

Book Details

Format Hardback or Cased Book
ISBN-10 9814669482
ISBN-13 9789814669481
Publisher Pan Stanford Publishing Pte Ltd
Imprint Pan Stanford Publishing Pte Ltd
Country of Manufacture US
Country of Publication GB
Publication Date Mar 31st, 2023
Print length 198 Pages
Weight 470 grams
Dimensions 15.50 x 23.70 x 1.90 cms
Ksh 20,900.00
Werezi Extended Catalogue 0 in stock

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This book serves as a comprehensive guide for scientists, engineers, and artists who would like to have a good grasp of the fundamentals and applications of columnar structures for their own professional interests.

Columnar structures, many of which are helical, refer to dense cylindrical packings of particles. They are ubiquitous, for example, they exist in the contexts of botany, foams, and nanoscience. There have been in-depth investigations of columnar structures of both hard spheres (e.g., ball bearings) and soft spheres (e.g., wet foams), through computer simulations, analytic derivations, or simple experiments. This monograph serves as a comprehensive guide for scientists, engineers, or artists who would like to have a good grasp of the fundamentals and applications of such aesthetically appealing structures for their own professional interests.

The book begins with an introduction to the field of packing problems, where such problems are closely related not only to the columnar structures presented in the book but also to the structures of condensed matter systems in general. It then discusses about columnar structures of spheres and overviews their classifications and applications. It reviews the models and concepts employed in the authors’ studies on columnar structures of spheres. It also details the method of sequential deposition for generating columnar structures of hard spheres computationally or experimentally. Lastly, it presents some latest findings on the columnar structures of soft spheres and on the structures obtained from the longitudinal compression of a hard-sphere chain in a cylindrical harmonic potential.


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