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Monte B. Boisen Mathematical Crystallography (Paperback)

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Item specifics

Condition
Brand New: A new, unread, unused book in perfect condition with no missing or damaged pages. See all condition definitionsopens in a new window or tab
Book Title
Mathematical Crystallography
ISBN-10
0939950197
Contributor
Gerald V. Gibbs (Edited by)
Title
Mathematical Crystallography
EAN
9780939950195
ISBN
9780939950195
Item Height
155mm
Genre
Sports & Hobbies
Release Date
05/07/2018
Release Year
2018

About this product

Product Identifiers

Publisher
DE Gruyter, Inc.
ISBN-10
0939950197
ISBN-13
9780939950195
eBay Product ID (ePID)
116550712

Product Key Features

Number of Pages
472 Pages
Publication Name
Mathematical Crystallography
Language
English
Publication Year
2018
Subject
Earth Sciences / Mineralogy, Physics / Crystallography, Bodybuilding & Weight Training, Earth Sciences / Geology
Type
Textbook
Author
Gerald V. Gibbs
Subject Area
Sports & Recreation, Science
Series
Reviews in Mineralogy and Geochemistry Ser.
Format
Perfect

Dimensions

Item Weight
30.4 Oz
Item Length
6.1 in
Item Width
9.1 in

Additional Product Features

Intended Audience
Scholarly & Professional
Grade From
College Graduate Student
Series Volume Number
15
Grade To
College Graduate Student
Synopsis
Volume 15 of Reviews in Mineralogy is written with two goals in mind. The first is to derive the 32 crystallographic point groups, the 14 Bravais lattice types and the 230 crystallographic space group types. The second is to develop the mathematical tools necessary for these derivations in such a manner as to lay the mathematical foundation needed to solve numerous basic problems in crystallography and to avoid extraneous discourses. To demonstrate how these tools can be employed, a large number of examples are solved and problems are given. The book is, by and large, self-contained. In particular, topics usually omitted from the traditional courses in mathematics that are essential to the study of crystallography are discussed. For example, the techniques needed to work in vector spaces with noncartesian bases are developed. Unlike the traditional group-theoretical approach, isomorphism is not the essential ingredient in crystallographic classification schemes. Because alternative classification schemes must be used, the notions of equivalence relations and classes which are fundamental to such schemes are defined, discussed and illustrated. For example, we will find that the classification of the crystallographic space groups into the traditional 230 types is defined in terms of their matrix representations. Therefore, the derivation of these groups from the point groups will be conducted using the 37 distinct matrix groups rather than the 32 point groups they represent., Reviews in Mineralogy & Geochemistry (RiMG) volumes contain concise advances in theoretical and/or applied mineralogy, crystallography, petrology, and geochemistry.

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