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The geometry of higher-dimensional p...

Zhizhin, G. V.

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The geometry of higher-dimensional polytopes

Record Type:	Electronic resources : Monograph/item
Title/Author:	The geometry of higher-dimensional polytopes/ by Gennadiy Vladimirovich Zhizhin.
Author:	Zhizhin, G. V.
Published:	Hershey, Pennsylvania :IGI Global, : [2019],
Description:	1 online resource (xv, 286 p.)
[NT 15003449]:	Chapter 1. Polytopes of higher dimension in the nature -- Chapter 2. Boundary complexes and interior points of the polytopes -- Chapter 3. The number of symmetry transformation of convex regular polytopes in the n - space -- Chapter 4. Polytopic prismahedrons -- Chapter 5. Poly - incident and dual polytopes -- Chapter 6. The detailed structure of n - cross - polytopes and polytopes with their participation -- Chapter 7. Scaling in the process of hierarchical filling of n - dimensional space -- Chapter 8. On the possible electronic structure of atoms in a space of higher dimension -- Chapter 9. The partition of n dimensional space of polytopic prismahedrons.
Subject:	Polytopes. -
Online resource:	http://services.igi-global.com/resolvedoi/resolve.aspx?doi=10.4018/978-1-5225-6968-8
ISBN:	9781522569695 (e-book)

The geometry of higher-dimensional polytopes
Zhizhin, G. V.

The geometry of higher-dimensional polytopes[electronic resource] /by Gennadiy Vladimirovich Zhizhin. - Hershey, Pennsylvania :IGI Global,[2019] - 1 online resource (xv, 286 p.)

Includes bibliographical references and index.

Chapter 1. Polytopes of higher dimension in the nature -- Chapter 2. Boundary complexes and interior points of the polytopes -- Chapter 3. The number of symmetry transformation of convex regular polytopes in the n - space -- Chapter 4. Polytopic prismahedrons -- Chapter 5. Poly - incident and dual polytopes -- Chapter 6. The detailed structure of n - cross - polytopes and polytopes with their participation -- Chapter 7. Scaling in the process of hierarchical filling of n - dimensional space -- Chapter 8. On the possible electronic structure of atoms in a space of higher dimension -- Chapter 9. The partition of n dimensional space of polytopic prismahedrons.

Restricted to subscribers or individual electronic text purchasers.

"This book determines the features of the geometry of polytopes of higher dimension, which are models of molecules of chemical compounds. This monograph is devoted to the study of geometry polytopes dimension four and above, taking into account the features of polytopes that are models of chemical compounds"--Provided by publisher.

ISBN: 9781522569695 (e-book)Subjects--Topical Terms:

704968
Polytopes.

LC Class. No.: QA691 / .Z45 2019e

Dewey Class. No.: 516/.158

The geometry of higher-dimensional polytopes
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050 0 0 $a QA691 $b .Z45 2019e
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100 1 $a Zhizhin, G. V. $q (Gennadi{breve}i Vladimirovich), $e author. $3 3395836
245 1 4 $a The geometry of higher-dimensional polytopes $h [electronic resource] / $c by Gennadiy Vladimirovich Zhizhin.
260 $a Hershey, Pennsylvania : $b IGI Global, $c [2019]
300 $a 1 online resource (xv, 286 p.)
504 $a Includes bibliographical references and index.
505 0 $a Chapter 1. Polytopes of higher dimension in the nature -- Chapter 2. Boundary complexes and interior points of the polytopes -- Chapter 3. The number of symmetry transformation of convex regular polytopes in the n - space -- Chapter 4. Polytopic prismahedrons -- Chapter 5. Poly - incident and dual polytopes -- Chapter 6. The detailed structure of n - cross - polytopes and polytopes with their participation -- Chapter 7. Scaling in the process of hierarchical filling of n - dimensional space -- Chapter 8. On the possible electronic structure of atoms in a space of higher dimension -- Chapter 9. The partition of n dimensional space of polytopic prismahedrons.
506 $a Restricted to subscribers or individual electronic text purchasers.
520 3 $a "This book determines the features of the geometry of polytopes of higher dimension, which are models of molecules of chemical compounds. This monograph is devoted to the study of geometry polytopes dimension four and above, taking into account the features of polytopes that are models of chemical compounds"--Provided by publisher.
650 0 $a Polytopes. $3 704968
650 0 $a Polygons. $3 3252250
650 0 $a Molecules $x Models. $3 598464
856 4 0 $u http://services.igi-global.com/resolvedoi/resolve.aspx?doi=10.4018/978-1-5225-6968-8