很有名的 英文版 Tilley_Crystals and Crystal Structures

ztjy2008

《Crystals and Crystal Structures》由 Tilley  所著，在晶体研究领域影响很大。

ztjy2008

《Crystals and Crystal Structures》[PDF+书签] Tilley
Contents
Preface
  f6 b0 L3 C5 v) k/ w- A1 Crystals and crystal structures
; e; m/ h, F$ {% A4 X9 s6 @( H1.1 Crystal families and crystal systems
! |: |% P, V. {3 v1.2 Morphology and crystal classes
1.3 The determination of crystal structures
& a3 ^0 O, {0 O1 Q; g1.4 The description of crystal structures
+ j( {" c5 q+ f9 E6 G4 T1.5 The cubic close-packed (A1) structure of copper
1.6 The body-centred cubic (A2) structure of tungsten
# Y* Q4 |7 Q2 V1.7 The hexagonal (A3) structure of magnesium
. }( h* ~  Y6 l3 W9 K1.8 The halite structure
1.9 The rutile structure
' A' q; Y; ?& D6 M1.10 The fluorite structure
" l2 G  }) N, O/ n- A8 p6 ~1.11 The structure of urea
1.12 The density of a crystal
Answers to introductory questions
Problems and exercises
2  Lattices, planes and directions
! y: Q; N' ~' i+ t* K4 r/ R  x2.1 Two-dimensional lattices
2.2 Unit cells
% J3 Y0 ~9 Y: M5 Z2.3 The reciprocal lattice in two dimensions
2.4 Three-dimensional lattices
2.5 Alternative unit cells
3 }3 U( h4 i% J. r/ w; v2.6 The reciprocal lattice in three dimensions
2.7 Lattice planes and Miller indices
2.8 Hexagonal lattices and Miller-Bravais indices
2.9 Miller indices and planes in crystals
2.10 Directions
2.11 Lattice geometry
Answers to introductory questions
9 u, I/ e* J5 hProblems and exercises
0 r( O) ?, T2 {7 X6 _9 |3 Two-dimensional patterns and tiling
7 n, B: @) H0 s, J5 G3.1 The symmetry of an isolated shape: point symmetry
3.2 Rotation symmetry of a plane lattice
# K! x0 {  c( `' }. F7 C1 t3.3 The symmetry of the plane lattices
3.4 The ten plane crystallographic point symmetry groups
3.5 The symmetry of patterns: the 17 plane groups
3.6 Two-dimensional ‘crystal structures’
# y1 m& q' C! U/ Y: x* m  s& f5 m3.7 General and special positions
3 M5 |1 T# f" p. w7 u3.8 Tesselations
: C  {' D1 p4 ?7 nAnswers to introductory questions
# T/ }8 C% g% g1 IProblems and exercises
4  Symmetry in three dimensions
4.1 The symmetry of an object: point symmetry
4.2 Axes of inversion: rotoinversion
4.3 Axes of inversion: rotoreflection
4.4 The Hermann-Mauguin symbols for point groups
4.5 The symmetry of the Bravais lattices
0 Y0 M) G+ Z8 J8 O) A5 Q4.6 The crystallographic point groups
& {% R( I  G1 A8 o+ K: w+ e+ O  q, ]4.7 Point groups and physical properties
4.8 Dielectric properties
4.9 Refractive index
: y# @, l8 D# Q0 F4.10 Optical activity
4.11 Chiral molecules
4.12 Second harmonic generation
4.13 Magnetic point groups and colour symmetry
: L/ s; m0 c% a5 J1 F) d* E' wAnswers to introductory questions
Problems and exercises
' P% @$ a* x! T/ _5  Building crystal structures from lattices and space groups
5.1 Symmetry of three-dimensional patterns: space groups
. [5 a0 f4 M, ]! p0 z5.2 The crystallographic space groups
5.3 Space group symmetry symbols
, ?  }; m4 Y4 A5.4 The graphical representation of the space groups
4 I. W' t. M" g9 v3 g7 d) D. ~& i5.5 Building a structure from a space group
8 g9 ~" J  J: T' }3 O5 g2 ~9 b# l# |/ k5.6 The structure of diopside, CaMgSi2O6
% Z% e2 S7 y. B5 m9 |5.7 The structure of alanine, C3H7NO2
7 U9 E3 E" r0 x/ M% lAnswers to introductory questions
Problems and exercises
6
( _; j- Q+ q9 E2 N" VDiffraction and crystal structures
6.1 The position of diffracted beams: Bragg’s law
6.2 The geometry of the diffraction pattern
6.3 Particle size
6.4 The intensities of diffracted beams
$ ~& Q4 Q7 c; F! V5 P/ {6.5 The atomic scattering factor
6.6 The structure factor
6.7 Structure factors and intensities
6.8 Numerical evaluation of structure factors
6.9 Symmetry and reflection intensities
) r- A" z4 p+ c5 F, ]5 R: V  @6.10 The temperature factor
6.11 Powder X-ray diffraction
: U! H0 J) x( n( I7 v4 ~6.12 Electron microscopy and structure images
, C; ^# V# n* n3 K) {! v6.13 Structure determination using X-ray diffraction
1 d" b" h9 N9 Z& e, c! b6.14 Neutron diffraction
" w$ V, p, Z; S8 N" U6.15 Protein crystallography
, s3 r4 t& d2 I2 j/ I# |, Q/ b6.16 Solving the phase problem
6.17 Photonic crystals
2 H/ D" e3 J7 S8 C6 _, Y* fAnswers to introductory questions
5 V% w' i5 j; G  E9 L2 ^. S5 qProblems and exercises
: P+ j8 g1 u8 g8 e/ X. |( l7  The depiction of crystal structures
, [8 {  T; B' w/ I8 y7.1 The size of atoms
2 |; \8 ~5 w2 j8 I- o" L* ~7.2 Sphere packing
2 l6 w: G. f* S0 l5 u. n) r7.3 Metallic radii
7.4 Ionic radii
3 H8 D7 `; e. \2 x7.5 Covalent radii
7.6 Van der Waals radii
0 l) ]3 h  |6 U$ I2 L0 y7.7 Ionic structures and structure building rules
7.8 The bond valence model
7.9 Structures in terms of non-metal (anion) packing
: J% q: O, M: ]# J- B$ n7.10 Structures in terms of metal (cation) packing
7.11 Cation-centred polyhedral representations of crystals
7.12 Anion-centred polyhedral representations of crystals
7.13 Structures as nets
7.14 The depiction of organic structures
& p7 F2 b% v$ S3 s" B# [5 h7.15 The representation of protein structures
' ?/ O# s$ p- D$ P( SAnswers to introductory questions
" C" H0 Q/ w6 X- zProblems and exercises
5 j3 A, \0 o$ \* h8   Defects, modulated structures and quasicrystals
* Z. b+ R+ x7 ~4 G  V8.1 Defects and occupancy factors
8.2 Defects and unit cell parameters
+ e9 v/ @7 S5 y( H: d8.3 Defects and density
8.4 Modular structures
8.5 Polytypes
8 g8 n) d8 j+ h% \' f8.6 Crystallographic shear phases
8.7 Planar intergrowths and polysomes
8.8 Incommensurately modulated structures
8 X  B$ ]6 Y3 m+ G8.9 Quasicrystals
3 u5 {8 z5 ]' z/ I; O" y% n0 \! gAnswers to introductory questions
) W, L5 s( D4 H& z0 ?2 pProblems and exercises
8 t3 r* o0 e) N1 \6 o# Q- \Appendices
# U4 x; @% h' L3 A. d1 c0 P2 FAppendix 1 Vector addition and subtraction
: k, ^+ }, l, z3 WAppendix 2 Data for some inorganic crystal structures
7 U# J* V7 `  [0 n& C( t2 T' FAppendix 3 Schoenflies symbols
Appendix 4 The 230 space groups
  j# U, p# s4 _# S- g& Y+ X# [- TAppendix 5 Complex numbers
Appendix 6 Complex amplitudes
Answers to problems and exercises
! Q$ W* E) k6 d0 R# q. S: p! tBibliography
+ b7 ?9 ]2 I0 cFormula index
Subject index

ztjy2008

版规也非常仔细看了，但是第一次上传书籍的时候还是丢三落四，照顾及此，丢了彼处。重新回复编辑，取消下载权限的限制，并且重新上传，压缩包内容与一楼完全一样。自己以后也会多学习经验， 并为给论坛管理人员和论坛其他朋友带来的不便，深表歉意。
( ~+ \  ?: o/ \% G$ x. K  z《Crystals and Crystal Structures》这本书是由Tilley所著，在晶体材料领域影响比较大。这次版本在2006年再次发行。  将其压缩后制作为两个压缩包。 主要目录及封面摘录如下，供大家参考：
" m+ Q$ R" L4 v. w5 Q# M* TContents
* g$ M  q1 l7 J3 L1 z' S5 \Preface
1   Crystals and crystal structures
1.1 Crystal families and crystal systems
5 ~3 D' i, t  ~1.2 Morphology and crystal classes
1.3 The determination of crystal structures
1.4 The description of crystal structures
1.5 The cubic close-packed (A1) structure of copper
1.6 The body-centred cubic (A2) structure of tungsten
1.7 The hexagonal (A3) structure of magnesium
/ E/ v7 A2 E7 g  q8 p" H; v/ C1.8 The halite structure
1.9 The rutile structure
1.10 The fluorite structure
1.11 The structure of urea
1.12 The density of a crystal
9 a4 _. J; v. K) e7 YAnswers to introductory questions
Problems and exercises
! |% B& x8 a/ _8 x2   Lattices, planes and directions
& y% z, K3 V* A! G1 X2.1 Two-dimensional lattices
2.2 Unit cells
- L$ l/ y' G" Y; R3 M2.3 The reciprocal lattice in two dimensions
4 q9 Q5 ~$ {; S% k# W1 i2.4 Three-dimensional lattices
+ V4 J9 j( o, f7 m2.5 Alternative unit cells
2.6 The reciprocal lattice in three dimensions
: D  c' F$ d# q  j2.7 Lattice planes and Miller indices
2 D# a; `% S# ]- g' j; ?2.8 Hexagonal lattices and Miller-Bravais indices
  b6 o5 _. r# ?; y9 f/ o2 I2.9 Miller indices and planes in crystals
2.10 Directions
; G9 y7 }' A$ `% ~6 h; o2.11 Lattice geometry
Answers to introductory questions
Problems and exercises
# Y* P, f6 J8 M/ x3 V: D3   Two-dimensional patterns and tiling
8 f9 q) \3 x5 Y' L3 o. Z3.1 The symmetry of an isolated shape: point symmetry
( I8 |- X, e7 Y. _( o3.2 Rotation symmetry of a plane lattice
# _* ~  l. r) b; S5 J  ?4 w0 Y3.3 The symmetry of the plane lattices
3.4 The ten plane crystallographic point symmetry groups
3.5 The symmetry of patterns: the 17 plane groups
3.6 Two-dimensional ‘crystal structures’
% Q" B/ H3 p2 h5 t, x& m+ `3.7 General and special positions
  s# s0 |2 N9 l( I  R3.8 Tesselations
Answers to introductory questions
Problems and exercises
4   Symmetry in three dimensions
4.1 The symmetry of an object: point symmetry
4.2 Axes of inversion: rotoinversion
4.3 Axes of inversion: rotoreflection
8 A8 |/ i& ~4 v4 Q% c- g/ B4.4 The Hermann-Mauguin symbols for point groups
+ }* O* \( r# s! r5 o0 ?4.5 The symmetry of the Bravais lattices
0 i" S0 I# F3 C4.6 The crystallographic point groups
% n& V2 `0 Z& b4.7 Point groups and physical properties
4.8 Dielectric properties
! d% @% L2 q8 T5 R* c4.9 Refractive index
# \1 _3 @+ A! R+ J5 I. A: @; V- T( D4.10 Optical activity
4.11 Chiral molecules
4.12 Second harmonic generation
4.13 Magnetic point groups and colour symmetry
Answers to introductory questions
; x  S9 v9 r" w) m& [5 zProblems and exercises
, P& e6 Q4 f9 A  S5   Building crystal structures from lattices and space groups
& Y+ v" ^& A0 [4 k5.1 Symmetry of three-dimensional patterns: space groups
5.2 The crystallographic space groups
5.3 Space group symmetry symbols
5.4 The graphical representation of the space groups
5.5 Building a structure from a space group
  z, B+ {1 E- e" i5.6 The structure of diopside, CaMgSi2O6
- e" A. v$ }% o# n& u! i3 \5.7 The structure of alanine, C3H7NO2
* x; l8 F, j! U. F  l$ MAnswers to introductory questions
! W4 u3 ]/ b7 Z  O# WProblems and exercises
6   Diffraction and crystal structures
2 o5 P7 n& [9 k1 j1 P6.1 The position of diffracted beams: Bragg’s law
/ p" A' C; L5 K2 x: ^# ?6.2 The geometry of the diffraction pattern
/ w, @$ V& a! w+ l  O0 Z: E6.3 Particle size
6.4 The intensities of diffracted beams
6.5 The atomic scattering factor
6.6 The structure factor
6.7 Structure factors and intensities
6.8 Numerical evaluation of structure factors
1 R, x9 }+ {# A4 i8 {# V0 X# }6.9 Symmetry and reflection intensities
6.10 The temperature factor
6 h, t7 j* V2 _. F) y6.11 Powder X-ray diffraction
6.12 Electron microscopy and structure images
6.13 Structure determination using X-ray diffraction
( U! f9 y' ?4 I+ ~, Y6.14 Neutron diffraction
6.15 Protein crystallography
6.16 Solving the phase problem
6.17 Photonic crystals
9 {1 [. E( j& \: G" I5 H. ZAnswers to introductory questions
& G$ F$ ^6 P/ nProblems and exercises
7   The depiction of crystal structures
7.1 The size of atoms
7.2 Sphere packing
7.3 Metallic radii
5 Y$ X/ q+ ^! m/ g3 k7.4 Ionic radii
0 Y- S" p+ Q9 y& [7.5 Covalent radii
; W* ~  A0 T) N8 P: S7.6 Van der Waals radii
7.7 Ionic structures and structure building rules
; F& L5 z* ^% f. y2 k7.8 The bond valence model
7.9 Structures in terms of non-metal (anion) packing
7.10 Structures in terms of metal (cation) packing
1 V* O/ ~/ x! e4 Q. g1 t# H7.11 Cation-centred polyhedral representations of crystals
7.12 Anion-centred polyhedral representations of crystals
* w5 D6 ]4 }2 r6 d8 t7.13 Structures as nets
7 c5 Q& n6 ]  q7.14 The depiction of organic structures
( j' b6 N7 Q- A5 d5 x% d7.15 The representation of protein structures
Answers to introductory questions
Problems and exercises
4 D5 H) t& Z! w  q* X4 F8 E) [8  Defects, modulated structures and quasicrystals
8.1 Defects and occupancy factors
2 y) j+ f- g1 |% [8.2 Defects and unit cell parameters
5 S0 W1 |3 T" N! D8.3 Defects and density
, _0 R0 k$ y6 ?8.4 Modular structures
8.5 Polytypes
8.6 Crystallographic shear phases
8.7 Planar intergrowths and polysomes
7 m1 Y) r6 [; ?; x* g8.8 Incommensurately modulated structures
% u+ z3 {5 C: C8.9 Quasicrystals
Answers to introductory questions
Problems and exercises
Appendices
: D* T2 n/ v! LAppendix 1 Vector addition and subtraction
Appendix 2 Data for some inorganic crystal structures
( M, B" b9 K  ^7 B4 g2 G4 U3 Q. Y5 ~Appendix 3 Schoenflies symbols
Appendix 4 The 230 space groups
, t& h# r4 P; [1 S/ u5 k( O7 G. E( DAppendix 5Complex numbers
Appendix 6Complex amplitudes
) K2 j& ?2 h- N. m& GAnswers to problems and exercises
Bibliography
5 F& ~- `5 @" mFormula index
Subject index