LEADER 04431oam 2200529 450 001 9910786017903321 005 20170523091546.0 010 $a1-283-94152-X 010 $a0-12-394615-8 035 $a(OCoLC)860497576 035 $a(MiFhGG)GVRL8DJM 035 $a(EXLCZ)992670000000328965 100 $a20120726d2013 uy 0 101 0 $aeng 135 $aurun|---uuuua 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 10$aSpace groups for solid state scientists /$fGerald Burns, A.M. Glazer 205 $a3rd ed. 210 $aAmsterdam ;$aBoston $cElsevier$dc2013 210 1$aWaltham, MA :$cAcademic Press,$d2013. 215 $a1 online resource (xiii, 408 pages) $cillustrations (some color) 225 0 $aGale eBooks 300 $aPrevious ed. by Gerald Burns. 311 $a0-12-394400-7 320 $aIncludes bibliographical references and index. 327 $aFront Cover; Space Groups for Solid State Scientists; Copyright; Contents; Preface; Chapter 1 Point Symmetry Operations; WHAT IS SYMMETRY?; 1.1. SYMMETRY OPERATIONS; 1.2. POINT SYMMETRY OPERATIONS; 1.3. HEXAGONAL COORDINATES; Chapter 2 Crystal Systems; HAU?Y'S LEGACY; 2.1. LATTICE; 2.2. UNIT CELL; 2.3. CRYSTAL STRUCTURE; 2.4. CRYSTAL SYSTEMS; 2.5. SUMMARY; Chapter 3 Bravais Lattices; SYMMETRY AND LATTICES; 3.1. CENTERING OF LATTICES; 3.2. THE 14 BRAVAIS LATTICES; 3.3. PRIMITIVE CELLS OF THE 14 BRAVAIS LATTICES; 3.4. THE WIGNER-SEITZ UNIT CELL; 3.5. TWO-DIMENSIONAL LATTICES 327 $aChapter 4 Crystallographic Point GroupsINTRODUCTION TO GROUPS; 4.1. DEVELOPMENT OF CRYSTALLOGRAPHIC POINT GROUPS; 4.2. THE POINT GROUPS FOR EACH CRYSTAL SYSTEM; 4.3. THE 32 POINT GROUPS FROM HOLOHEDRIES; 4.4. LAUE CLASSES AND GROUPS; 4.5. POINT GROUP NOTATION; Chapter 5 Development of Space Groups; SPACE GROUP OPERATORS; 5.1. THE SYMMORPHIC SPACE GROUPS; 5.2. NON-SYMMORPHIC OPERATIONS; 5.3. POINT GROUP OF A SPACE GROUP; 5.4. SPACE GROUPS; 5.5. DERIVATION OF SPACE GROUPS; 5.6. SPACE GROUP CLASSIFICATIONS; 5.7. TWO-DIMENSIONAL SPACE GROUPS; 5.8. SUBPERIODIC GROUPS; Chapter 6 Reading the Tables 327 $aWHAT DOES THE ITA TELL US?6.1. CRYSTAL STRUCTURE AND SPACE GROUPS; 6.2. 'TYPICAL' PAGES OF THE ITA; 6.3. EXAMPLE PAGES FROM THE ITA; 6.4. SUBGROUPS AND SUPERGROUPS4; 6.5. SPACE GROUP SYMMETRY OPERATIONS; 6.6. HALL SPACE GROUP SYMBOLS; Chapter 7 Space Group Applications; AND NOW ATOMS; 7.1. FACE-CENTERED CUBIC STRUCTURES; 7.2. PRIMITIVE CUBIC STRUCTURES; 7.3. BODY-CENTERED CUBIC STRUCTURES; 7.4. DIAMOND STRUCTURE; 7.5. SPINEL STRUCTURE; 7.6. ZINC SULPHIDE STRUCTURE; 7.7. CHALCOPYRITE; 7.8. SEMICONDUCTOR SUPERLATTICES; 7.9. STRUCTURAL PHASE TRANSITIONS IN CRYSTALS; 7.10. DISPLACIVE SPTS 327 $a8.5. BLACK AND WHITE SPACE GROUPS8.6. MAGNETIC SPACE GROUPS; 8.7. EXAMPLES OF MAGNETIC STRUCTURES; 8.8. REPRESENTATION METHOD; 8.9. OG/BNS MAGNETIC GROUP SYMBOLS; Appendix 1 Matrices Representing the Symmetry Operations; JONES' FAITHFUL REPRESENTATION SYMBOLS; Appendix 2 Crystal Families, Systems, and Bravais Lattices; Appendix 3 The 14 Bravais Lattices; 24 WIGNER-SEITZ CELLS; Appendix 4 The 32 Crystallographic Point Groups; Appendix 5 Diagrams for the 32 Point Groups; STEREOGRAMS; SOME SHAPES ILLUSTRATING THE 32 POINT GROUPS; Appendix 6 Symbols; SYMBOLS OF SYMMETRY PLANES 327 $aSYMBOLS OF SYMMETRY AXES 330 $aThis comprehensively revised - essentially rewritten - new edition of the 1990 edition (described as ""extremely useful"" by MATHEMATICAL REVIEWS and as ""understandable and comprehensive"" by Scitech) guides readers through the dense array of mathematical information in the International Tables Volume A. Thus, most scientists seeking to understand a crystal structure publication can do this from this book without necessarily having to consult the International Tables themselves. 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