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
+ i5 s( H+ f) o$ [0 z2 c; r$ K) FContents
& j: F$ Q" k1 \# [% q$ rPreface
1 Crystals and crystal structures
1.1 Crystal families and crystal systems
1.2 Morphology and crystal classes
" d+ U  }2 \5 ~9 M: @. C9 z1.3 The determination of crystal structures
1.4 The description of crystal structures
1.5 The cubic close-packed (A1) structure of copper
  r0 c, ?) t! @+ p# C, x7 y6 y$ x1.6 The body-centred cubic (A2) structure of tungsten
1.7 The hexagonal (A3) structure of magnesium
1.8 The halite structure
1 r) u- [5 e0 C& w5 q# f: Z5 r1.9 The rutile structure
. R9 i' D1 _5 P) ^; I9 |; \1.10 The fluorite structure
1.11 The structure of urea
1.12 The density of a crystal
) L7 W" k" T8 I8 W( rAnswers to introductory questions
8 a% P7 V( l0 Z$ N7 K; U. ?Problems and exercises
2  Lattices, planes and directions
8 O- Z, J, M" {" L6 r: n2.1 Two-dimensional lattices
2.2 Unit cells
2.3 The reciprocal lattice in two dimensions
( u) d; a% X' `2.4 Three-dimensional lattices
0 `9 q# G( h  w- J- w2.5 Alternative unit cells
2.6 The reciprocal lattice in three dimensions
% I2 i  ]* I) G" O& z! b7 u+ F2.7 Lattice planes and Miller indices
2.8 Hexagonal lattices and Miller-Bravais indices
2.9 Miller indices and planes in crystals
9 [- i6 Y9 a" K1 S$ r; B9 f2.10 Directions
% o4 x* w- ^: |$ r2.11 Lattice geometry
Answers to introductory questions
Problems and exercises
+ C! R( V- r0 N. H1 h+ }3 Two-dimensional patterns and tiling
3.1 The symmetry of an isolated shape: point symmetry
3.2 Rotation symmetry of a plane lattice
3.3 The symmetry of the plane lattices
; A, ?' Q, X: z: ^3.4 The ten plane crystallographic point symmetry groups
5 O$ b# z: ^; D) I, q& b' Q* \; b3.5 The symmetry of patterns: the 17 plane groups
) h- q& L9 y. a. T$ W3.6 Two-dimensional ‘crystal structures’
  B9 o2 l; C" L/ w! R$ ?3.7 General and special positions
3.8 Tesselations
; U/ \- h5 f" E2 I$ m7 @Answers to introductory questions
+ v% q- Y5 W) G( C% ]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
4.4 The Hermann-Mauguin symbols for point groups
+ ?) Q% v: n4 a' i4.5 The symmetry of the Bravais lattices
4.6 The crystallographic point groups
' y( j. @8 r. p2 l$ Y) p4.7 Point groups and physical properties
4.8 Dielectric properties
' W0 e3 q9 D8 L( H4.9 Refractive index
3 K1 k" w0 |2 M7 J0 z4 O/ V4.10 Optical activity
8 k; A; ]* t' ?& j4.11 Chiral molecules
4.12 Second harmonic generation
/ Z: L' x+ W8 ^' P% u9 k* [4.13 Magnetic point groups and colour symmetry
2 j% \4 I  B( f1 R/ hAnswers to introductory questions
; I$ `/ a9 b& j$ \9 d5 ]4 |  I3 fProblems and exercises
5  Building crystal structures from lattices and space groups
' r, n8 l- k, d+ n( b0 s5 a# e5.1 Symmetry of three-dimensional patterns: space groups
5.2 The crystallographic space groups
8 M/ Z' @& i% F. t5.3 Space group symmetry symbols
3 [- `# x" R8 K/ i5.4 The graphical representation of the space groups
3 ?5 ]: K# X/ R1 T# W, U! B  ?$ s+ x  g. b5.5 Building a structure from a space group
5.6 The structure of diopside, CaMgSi2O6
& ]$ O% V( ^% B; \4 g5.7 The structure of alanine, C3H7NO2
Answers to introductory questions
Problems and exercises
8 X. c4 A: I% p6
, q! A3 i9 c1 GDiffraction and crystal structures
, L. r" J1 T  v- R; z+ b6.1 The position of diffracted beams: Bragg’s law
- w& L- C/ ~- T8 ~0 N6.2 The geometry of the diffraction pattern
2 i: T, R: Q0 i; L! @% ]/ M& m6.3 Particle size
6.4 The intensities of diffracted beams
4 c0 r9 e  w8 w1 _; K7 n6.5 The atomic scattering factor
7 }6 c1 v# `1 _  s6 R6.6 The structure factor
6.7 Structure factors and intensities
' _( s! S; ]" i6 T! H5 |. V6.8 Numerical evaluation of structure factors
6.9 Symmetry and reflection intensities
6.10 The temperature factor
6.11 Powder X-ray diffraction
6.12 Electron microscopy and structure images
: Z0 d4 F! F5 e- B3 f8 r: w6.13 Structure determination using X-ray diffraction
. w" {; T* W* U  |; Q: N6.14 Neutron diffraction
6.15 Protein crystallography
6.16 Solving the phase problem
6.17 Photonic crystals
Answers to introductory questions
2 G, a& X  S' P8 P4 PProblems and exercises
6 a6 D+ x3 a) I$ R, y, i3 b7  The depiction of crystal structures
8 B2 b2 c. d2 D6 L( |! z7.1 The size of atoms
% P! a& c0 B( H5 j6 X7.2 Sphere packing
7.3 Metallic radii
3 d* J7 E" @$ y/ T$ m7.4 Ionic radii
9 v9 B4 x/ J' V7.5 Covalent radii
7.6 Van der Waals radii
7.7 Ionic structures and structure building rules
% q. }8 d4 s" F6 Z. w7.8 The bond valence model
7.9 Structures in terms of non-metal (anion) packing
7.10 Structures in terms of metal (cation) packing
" i+ |% B4 m5 }( J- K8 d7.11 Cation-centred polyhedral representations of crystals
: |, f$ I2 n: ~) G6 n7.12 Anion-centred polyhedral representations of crystals
7.13 Structures as nets
7 l3 B# y& g. q0 Z( v0 W7.14 The depiction of organic structures
7.15 The representation of protein structures
Answers to introductory questions
2 L6 O1 b4 u; ?Problems and exercises
4 n$ m: K/ {$ s2 V* W5 ~8   Defects, modulated structures and quasicrystals
8.1 Defects and occupancy factors
$ |" E9 i/ E  s$ A8.2 Defects and unit cell parameters
4 F7 W& d2 _; t# |; L* @8.3 Defects and density
8.4 Modular structures
7 L, z# ~" R6 E) s  G5 }1 ^: ?8.5 Polytypes
8.6 Crystallographic shear phases
8.7 Planar intergrowths and polysomes
/ A& G' ]- T) t2 M7 h" }# }3 v  v8.8 Incommensurately modulated structures
8.9 Quasicrystals
4 N( @# d% W# Y. V4 }Answers to introductory questions
$ B; [$ G0 M) F) `: D- D% NProblems and exercises
8 p0 i2 i7 X6 d+ a" h2 f2 V& f) wAppendices
6 K6 A7 ^* k) ~Appendix 1 Vector addition and subtraction
5 A% g# x1 H7 fAppendix 2 Data for some inorganic crystal structures
# C( C1 `, @: q3 [; t! pAppendix 3 Schoenflies symbols
Appendix 4 The 230 space groups
Appendix 5 Complex numbers
  U# t+ ]& H7 [; xAppendix 6 Complex amplitudes
Answers to problems and exercises
Bibliography
Formula index
, w$ t3 N# N1 `/ u0 lSubject 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。
  q$ n, a2 P3 j9 G- d6 c《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：
Contents
Preface
$ u" s4 W$ G8 |/ @1   Crystals and crystal structures
! L$ y% j+ m$ S( u, F. [1.1 Crystal families and crystal systems
- T* X1 J+ Z: F& w3 b4 `  g8 P1.2 Morphology and crystal classes
6 N0 N3 G( d0 L& i; F4 L! m1.3 The determination of crystal structures
1.4 The description of crystal structures
( c3 \) Q  t% Y8 X1.5 The cubic close-packed (A1) structure of copper
0 ]6 H; m: d; o1.6 The body-centred cubic (A2) structure of tungsten
1.7 The hexagonal (A3) structure of magnesium
1.8 The halite structure
1.9 The rutile structure
6 h5 q5 J! b( R1 ]* X7 o1.10 The fluorite structure
" B4 R! A; J: Q9 A+ D6 |# _* }1.11 The structure of urea
2 W! e8 b- M. C, M, Z, h1.12 The density of a crystal
Answers to introductory questions
Problems and exercises
2   Lattices, planes and directions
2.1 Two-dimensional lattices
- q: ^) ?% W9 \2 L2.2 Unit cells
2.3 The reciprocal lattice in two dimensions
: m2 h- w7 B4 @! G% d7 _2.4 Three-dimensional lattices
2.5 Alternative unit cells
/ L9 E" I- q2 R1 p  j" F) [- Z2.6 The reciprocal lattice in three dimensions
' w" ~, O  {+ W6 A8 w2.7 Lattice planes and Miller indices
2.8 Hexagonal lattices and Miller-Bravais indices
5 @" d+ o0 b3 r; l) l$ T2.9 Miller indices and planes in crystals
2.10 Directions
7 m2 c; X) J8 r* @6 ]5 I8 W2.11 Lattice geometry
Answers to introductory questions
Problems and exercises
1 S3 c+ X8 r, n* ~- S6 h3   Two-dimensional patterns and tiling
1 a# u5 p4 A* G; a$ s5 Q; G* D3.1 The symmetry of an isolated shape: point symmetry
" K. J9 A: h+ f# _0 b; p; ]5 X3.2 Rotation symmetry of a plane lattice
* @+ k' a0 w0 C7 C7 k' D3.3 The symmetry of the plane lattices
6 Z( M( }7 h! {. e2 h$ _3.4 The ten plane crystallographic point symmetry groups
' U1 \* R: d$ I( O3.5 The symmetry of patterns: the 17 plane groups
3.6 Two-dimensional ‘crystal structures’
3.7 General and special positions
3.8 Tesselations
Answers to introductory questions
) F: o. X, o2 k0 E3 K1 X, u7 hProblems and exercises
4   Symmetry in three dimensions
: w; G8 _# i* P4.1 The symmetry of an object: point symmetry
4.2 Axes of inversion: rotoinversion
4.3 Axes of inversion: rotoreflection
7 Y$ d6 A* G" J0 k4.4 The Hermann-Mauguin symbols for point groups
  y$ ?$ A- @. ~6 J- s4.5 The symmetry of the Bravais lattices
4.6 The crystallographic point groups
0 ]* D7 ?: q; j4.7 Point groups and physical properties
; m8 L1 _, A! K4.8 Dielectric properties
4.9 Refractive index
2 L5 A* M) P, E. k4 n( P4.10 Optical activity
6 F. Y! o' w3 j, U( s4.11 Chiral molecules
4.12 Second harmonic generation
! j2 F0 r* y5 B' i% z$ v& c6 e4.13 Magnetic point groups and colour symmetry
Answers to introductory questions
* [* n2 T2 C; R6 j& B/ S1 DProblems and exercises
5   Building crystal structures from lattices and space groups
% c6 T- ~6 J- l5 b( d" g) u5.1 Symmetry of three-dimensional patterns: space groups
5.2 The crystallographic space groups
5.3 Space group symmetry symbols
8 b+ p" H; X$ ]& Q9 D; W3 p5.4 The graphical representation of the space groups
0 K! M2 l% k1 ~0 Q3 M5.5 Building a structure from a space group
* v  s  o# |/ N5.6 The structure of diopside, CaMgSi2O6
$ L3 \1 ~9 n0 v% Q4 N$ F& b5.7 The structure of alanine, C3H7NO2
* E) w- U/ |# q9 u5 [! FAnswers to introductory questions
6 m9 W# E. A* z/ _& [) _8 N; dProblems and exercises
6   Diffraction 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
  E- Q" y  M4 a! n  G$ N, Z6.5 The atomic scattering factor
! k" B1 z; z+ f) [6.6 The structure factor
: r4 f: s5 e5 j6.7 Structure factors and intensities
+ o$ \; U0 e2 R9 ~. v6.8 Numerical evaluation of structure factors
6.9 Symmetry and reflection intensities
: |+ S* s4 j. i* }1 r: J. j" Z6.10 The temperature factor
6.11 Powder X-ray diffraction
6.12 Electron microscopy and structure images
6.13 Structure determination using X-ray diffraction
9 K4 n+ m4 {: \" W* X7 D1 o6.14 Neutron diffraction
6.15 Protein crystallography
4 z+ G' Z/ E3 K$ Z+ R$ m: {9 Z6.16 Solving the phase problem
8 q# w, a7 F  m- C" t6.17 Photonic crystals
Answers to introductory questions
. p7 w/ I2 E1 B' X5 J$ C" N8 JProblems and exercises
( }* T$ O. b9 y+ Q4 l7 q7   The depiction of crystal structures
9 U9 \- c- j; W5 K0 f. x7.1 The size of atoms
7.2 Sphere packing
( r6 I0 ]! l$ j7.3 Metallic radii
: x5 g, @5 x, ]6 W. R7.4 Ionic radii
7.5 Covalent radii
7.6 Van der Waals radii
3 p. c  u5 p, G7.7 Ionic structures and structure building rules
' }. r. I) T% Q8 F" ?7.8 The bond valence model
7.9 Structures in terms of non-metal (anion) packing
4 J) N- G: M' d. I7.10 Structures in terms of metal (cation) packing
7.11 Cation-centred polyhedral representations of crystals
7.12 Anion-centred polyhedral representations of crystals
, o( s) z$ b! \5 T0 s, e8 O% \7.13 Structures as nets
4 {) m& K% L7 s& d. `/ Y7.14 The depiction of organic structures
7.15 The representation of protein structures
Answers to introductory questions
Problems and exercises
8  Defects, modulated structures and quasicrystals
; _7 d0 i$ s' U$ k* }- w8.1 Defects and occupancy factors
! T! ~- S/ b7 H3 g5 }2 t9 b2 ]8.2 Defects and unit cell parameters
8.3 Defects and density
1 P" H- d) l: ], s+ A2 X, X8.4 Modular structures
6 n% C0 v! J" x9 y$ l4 |4 A* I5 E8.5 Polytypes
" l% r' G4 N7 c: o8.6 Crystallographic shear phases
% p$ ~( l9 H% D" J8.7 Planar intergrowths and polysomes
3 y3 V8 l1 ]- w. W; ~: ]8.8 Incommensurately modulated structures
8.9 Quasicrystals
3 @  J$ d- g: w5 T3 E, Z- YAnswers to introductory questions
5 W) ~+ ?! {$ T- ~Problems and exercises
Appendices
4 g! e0 d  X" N+ e0 p* @& {) e% \" UAppendix 1 Vector addition and subtraction
8 [' J* m& a2 P6 v& @5 B8 WAppendix 2 Data for some inorganic crystal structures
Appendix 3 Schoenflies symbols
Appendix 4 The 230 space groups
Appendix 5Complex numbers
* q# g& m4 T' c) [3 n1 }; |$ C( iAppendix 6Complex amplitudes
2 U8 b  N7 b0 k: G! F; u, OAnswers to problems and exercises
; Q" ?; `& g0 I% jBibliography
Formula index
Subject index