Description

Book Synopsis

International Tables for Crystallography is the definitive resource and reference work for crystallography and structural science.

Volume A1, an extension of and supplement to Volume A, presents a systematic treatment of the maximal subgroups and minimal supergroups of the crystallographic plane groups and space groups. The volume is divided into 3 parts:

Part 1: An introduction to the theory of space groups at various levels and with many examples.
Part 2: A complete listing of all maximal subgroups and minimal supergroups for each plane group and space group. Graphs that illustrate the group-subgroup relations are also presented.
Part 3: Lists the relations between the Wyckoff positions of every maximal subgroup of every space group, including the cell transformations and coordinate transformations.

New to the second edition of Volume A1:
A new chapter on building trees of group-subgroup relations for crystal s

Table of Contents

Foreword.

Scope of this Volume.

Computer Production of Parts 2 and 3.

List of Symbols and Abbreviations used in this Volume.

PART 1 SPACE GROUPS AND THEIR SUBGROUPS.

1.1 Historical Introduction (M.I. Aroyo, U. Müller and H. Wondratschek).

1.2 General Introduction to the Subgroups of Space Groups (H. Wondratschek).

1.3 Remarks on Wyckoff Positions (U. Müller).

1.4 Computer Checking of the Subgroup Data (F. Gähler).

1.5 The Mathematical Background of the Subgroup Tables (G. Nebe).

PART 2 MAXIMAL SUBGROUPS OF THE PLANE GROUPS AND SPACE GROUPS.

2.1 Guide to the Subgroup Tables and Graphs (H. Wondratschek and M.I. Aroyo).

2.2 Tables of Maximal Subgroups of the Plane Groups (Y. Billiet, M.I. Aroyo and H. Wondratschek).

2.3 Tables of Maximal Subgroups of the Space Groups (Y. Billiet, M.I. Aroyo and H. Wondratschek).

2.4 Graphs for Translationengleiche Subgroups (V. Gramlich and H. Wondratschek).

2.5 Graphs for Klassengleiche Subgroups (V. Gramlich and H. Wondratschek).

PART 3 RELATIONS BETWEEN THE WYCKOFF POSITIONS.

3.1 Guide to the Tables (U. Müller).

3.2 Tables of the Relations of the Wyckoff Positions (U. Müller).

Appendix. Differences in the Presentation of Parts 2 and 3 (U. Müller and H. Wondratschek).

References.

Subject Index.

International Tables for Crystallography Volume

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A Hardback by Hans Wondratschek, Ulrich Muller

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    View other formats and editions of International Tables for Crystallography Volume by Hans Wondratschek

    Publisher: John Wiley & Sons Inc
    Publication Date: 28/09/2010
    ISBN13: 9780470660799, 978-0470660799
    ISBN10: 0470660791
    Also in:
    Crystallography

    Description

    Book Synopsis

    International Tables for Crystallography is the definitive resource and reference work for crystallography and structural science.

    Volume A1, an extension of and supplement to Volume A, presents a systematic treatment of the maximal subgroups and minimal supergroups of the crystallographic plane groups and space groups. The volume is divided into 3 parts:

    Part 1: An introduction to the theory of space groups at various levels and with many examples.
    Part 2: A complete listing of all maximal subgroups and minimal supergroups for each plane group and space group. Graphs that illustrate the group-subgroup relations are also presented.
    Part 3: Lists the relations between the Wyckoff positions of every maximal subgroup of every space group, including the cell transformations and coordinate transformations.

    New to the second edition of Volume A1:
    A new chapter on building trees of group-subgroup relations for crystal s

    Table of Contents

    Foreword.

    Scope of this Volume.

    Computer Production of Parts 2 and 3.

    List of Symbols and Abbreviations used in this Volume.

    PART 1 SPACE GROUPS AND THEIR SUBGROUPS.

    1.1 Historical Introduction (M.I. Aroyo, U. Müller and H. Wondratschek).

    1.2 General Introduction to the Subgroups of Space Groups (H. Wondratschek).

    1.3 Remarks on Wyckoff Positions (U. Müller).

    1.4 Computer Checking of the Subgroup Data (F. Gähler).

    1.5 The Mathematical Background of the Subgroup Tables (G. Nebe).

    PART 2 MAXIMAL SUBGROUPS OF THE PLANE GROUPS AND SPACE GROUPS.

    2.1 Guide to the Subgroup Tables and Graphs (H. Wondratschek and M.I. Aroyo).

    2.2 Tables of Maximal Subgroups of the Plane Groups (Y. Billiet, M.I. Aroyo and H. Wondratschek).

    2.3 Tables of Maximal Subgroups of the Space Groups (Y. Billiet, M.I. Aroyo and H. Wondratschek).

    2.4 Graphs for Translationengleiche Subgroups (V. Gramlich and H. Wondratschek).

    2.5 Graphs for Klassengleiche Subgroups (V. Gramlich and H. Wondratschek).

    PART 3 RELATIONS BETWEEN THE WYCKOFF POSITIONS.

    3.1 Guide to the Tables (U. Müller).

    3.2 Tables of the Relations of the Wyckoff Positions (U. Müller).

    Appendix. Differences in the Presentation of Parts 2 and 3 (U. Müller and H. Wondratschek).

    References.

    Subject Index.

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