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发表于 2009-4-24 10:00:32
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来自： 中国黑龙江佳木斯
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1 t$ Z7 Z) a$ \4 B: b; a《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：
3 v P1 \! Q' y' r4 E; DContents
) {; U, A8 ?0 d# \$ FPreface
) @/ t0 I, T4 D1 w) R2 P1 Crystals and crystal structures
% q8 M% U8 U' l2 Y. H& Q8 P1.1 Crystal families and crystal systems5 [6 j: c( |& e1 t( |! m* Y2 n
1.2 Morphology and crystal classes" w; P8 a7 P$ C' s" L% X
1.3 The determination of crystal structures
/ y, a& J/ r" X1 A' s; I, A1.4 The description of crystal structures9 E( H# D9 J& Y1 O# U& G
1.5 The cubic close-packed (A1) structure of copper
+ T7 C' x7 e& b: n: B& r' J* D/ \' p1.6 The body-centred cubic (A2) structure of tungsten7 F0 D; r" Z' L0 F3 |( l
1.7 The hexagonal (A3) structure of magnesium' d( v# D& P% ?& H
1.8 The halite structure! w M" Z, y: _* M3 w
1.9 The rutile structure4 c8 t, ]4 k. `" j
1.10 The fluorite structure
" I2 A8 E4 O- A5 S# a1 l1.11 The structure of urea
( A2 A- `* R) |! O. K: o* h1.12 The density of a crystal& C; u0 g4 f- V0 s& Q, s/ d
Answers to introductory questions/ s8 \6 h% f& l; N! z; I
Problems and exercises
! a( U G' l ]5 W f) S2 Lattices, planes and directions% `/ W8 G3 q$ a8 ~! v @
2.1 Two-dimensional lattices
. V9 F: g) C& `, P4 T9 Z( H2.2 Unit cells
0 e/ N7 h2 B0 s! [3 `2.3 The reciprocal lattice in two dimensions C0 ], X- _& D6 V3 `
2.4 Three-dimensional lattices) G) p3 W9 I, R v9 P0 b* F
2.5 Alternative unit cells9 G6 ]1 e$ e/ o* V, W P
2.6 The reciprocal lattice in three dimensions
' J3 M Y8 R3 f- Q2.7 Lattice planes and Miller indices2 M3 z: w) v9 }# e3 c, p
2.8 Hexagonal lattices and Miller-Bravais indices
4 \5 t" }! F0 k+ @* ?- X. n2.9 Miller indices and planes in crystals2 W4 V* o, e/ l' `' L* j
2.10 Directions
1 w3 Q# n: {+ V2.11 Lattice geometry; |% d2 c$ W. \5 K. v/ w6 D- Q
Answers to introductory questions/ P! t: p: w5 `4 d* T- l3 [+ Y4 B. K
Problems and exercises 2 D5 f4 y$ b+ @6 U) K2 y! K
3 Two-dimensional patterns and tiling1 x9 O* N5 p' B1 u& n
3.1 The symmetry of an isolated shape: point symmetry
& \' r' L3 b/ A1 q1 j3.2 Rotation symmetry of a plane lattice- X2 Z$ u0 h( c% i3 L! y
3.3 The symmetry of the plane lattices8 g) S+ Y, X) v1 ?! M [- Q; e
3.4 The ten plane crystallographic point symmetry groups
8 h% O6 {. T. f0 R6 h. A3.5 The symmetry of patterns: the 17 plane groups8 A4 x3 V, y" j
3.6 Two-dimensional ‘crystal structures’
- y Z5 C0 [: u- {2 }* P3.7 General and special positions
& }& j, U- G7 u3.8 Tesselations
# i$ P0 u$ p# l( G' O1 h: {; fAnswers to introductory questions
7 o! Q$ F1 Q" y) i6 J# Y. @Problems and exercises
I; i# y4 U! ^: {: H6 {4 Symmetry in three dimensions9 n0 F8 D. K2 D" {+ B9 q
4.1 The symmetry of an object: point symmetry
4 m9 I5 ` i! v3 a' e7 Z+ I" o4.2 Axes of inversion: rotoinversion4 K5 o G* L5 Q6 C
4.3 Axes of inversion: rotoreflection
+ Q, j3 s0 o, N' m- w4.4 The Hermann-Mauguin symbols for point groups' N* l% F& h, T" {
4.5 The symmetry of the Bravais lattices' T2 ~3 k a! v
4.6 The crystallographic point groups& K) T' L: A7 b2 C, S2 u
4.7 Point groups and physical properties
' i) c9 M" H7 N7 h$ M: f) P1 q- J" J4.8 Dielectric properties* W' C9 y: f4 o6 i0 T# g) [5 s
4.9 Refractive index
1 s: P/ @4 U8 \# H4.10 Optical activity" q7 ?( _' W6 q" C4 s! F8 W
4.11 Chiral molecules. ]0 z+ f ^' }# r. L; L
4.12 Second harmonic generation
e h& b4 v: @( {( \9 ~+ v5 _5 W% Q! J4.13 Magnetic point groups and colour symmetry
# `( l6 U0 L `, lAnswers to introductory questions2 @# x& ?% P$ y, m& }% o' k, h
Problems and exercises
) C1 Q9 Z* v- g" D3 t) P) }; F5 Building crystal structures from lattices and space groups( }6 m; d1 S; r+ P" R; _
5.1 Symmetry of three-dimensional patterns: space groups
% o9 @! @: p m9 L& g' K6 v5.2 The crystallographic space groups
* a0 N# |' f* ?' a1 c' _) U! W5.3 Space group symmetry symbols
! \; p2 E, M3 c& a& o- N; _) Z$ N5.4 The graphical representation of the space groups
* n# V' w7 b" V* ]( e5.5 Building a structure from a space group
3 O! i4 p* D# R7 e8 D5.6 The structure of diopside, CaMgSi2O6
6 p5 _2 }2 p2 ^3 u5 {: A1 j& \5.7 The structure of alanine, C3H7NO2
- y! q3 o5 \9 s7 w, tAnswers to introductory questions
* V$ S) p4 z+ S- N" HProblems and exercises/ R* V# s" z; R8 E1 H) _) T6 A/ [, h
6 Diffraction and crystal structures
) X$ P+ R# n- |' h0 _6.1 The position of diffracted beams: Bragg’s law
( [' o4 f1 v! c+ `4 u6.2 The geometry of the diffraction pattern, d. L) j2 Q8 Z2 m
6.3 Particle size
9 x* e. Y: f; c# o& O1 Q' U6.4 The intensities of diffracted beams
0 X1 Z0 r* z- g' \6.5 The atomic scattering factor9 h9 E8 k0 [& ~1 ^
6.6 The structure factor4 l3 P9 `- u" d' Q7 y
6.7 Structure factors and intensities
" O; w. m3 a# ?6 q; Y! B! C- E6.8 Numerical evaluation of structure factors
8 u4 I, r2 a4 b8 V3 z6 T/ H" X2 f; q6.9 Symmetry and reflection intensities
K! H; o1 _7 i/ d/ A$ C6.10 The temperature factor
3 \/ _( K- q2 n$ i2 |6.11 Powder X-ray diffraction$ |8 d* `2 n) ]2 H; \2 d
6.12 Electron microscopy and structure images
! K9 y. r" I& g6.13 Structure determination using X-ray diffraction
$ ^+ v9 K" ^8 Z- U; x0 y- I6.14 Neutron diffraction
8 V) t' v+ o8 h, V6.15 Protein crystallography7 d1 ^- U6 ]9 b2 ~( `' P. y
6.16 Solving the phase problem' p/ P0 x2 j' F) S& U7 g* q
6.17 Photonic crystals
# _7 r& I3 {5 a+ BAnswers to introductory questions/ j5 S( w& i) j# q# r& t
Problems and exercises
$ m1 s8 G* |5 ?, e7 The depiction of crystal structures
4 l' |' ]; Z/ O3 e7.1 The size of atoms
, N$ ]7 h z: e" P) _7.2 Sphere packing0 ^6 B' ]& z5 B# Y
7.3 Metallic radii! K8 n4 Z; F( `, m
7.4 Ionic radii$ F' t' m5 @9 e! i- ~' b
7.5 Covalent radii( v" o# b7 E$ f! B q/ h
7.6 Van der Waals radii/ a% a- l& O9 `* B" e" A8 n8 ]
7.7 Ionic structures and structure building rules
% w7 N* [& o0 Z0 x1 Z1 W) `7.8 The bond valence model, F* z" G0 q5 E% F0 I
7.9 Structures in terms of non-metal (anion) packing2 g% Y9 j7 M* |9 E: L b, a
7.10 Structures in terms of metal (cation) packing
4 E' C' Q- {0 V* _/ g6 Y7.11 Cation-centred polyhedral representations of crystals
' ~" g0 F( h1 q7.12 Anion-centred polyhedral representations of crystals9 n3 e9 V0 @' V5 a
7.13 Structures as nets$ {5 k/ z* x1 c8 E. z# X
7.14 The depiction of organic structures
1 I3 a# E/ |% N5 h Q, X7 N7.15 The representation of protein structures
. D0 S% X7 M V$ g# ]% wAnswers to introductory questions3 L: q9 z) W) @5 _
Problems and exercises
K n1 ^8 v) w: k3 ~: E8 b ], c/ p' W$ j8 Defects, modulated structures and quasicrystals/ |; Y0 {' v" T% ~$ q9 D! S- s
8.1 Defects and occupancy factors. o0 m6 q) @( C# j
8.2 Defects and unit cell parameters3 h, ^( E3 ]2 J
8.3 Defects and density |" M& \6 L6 J3 G6 C
8.4 Modular structures9 y0 m% t3 W4 W, y) F/ j. U
8.5 Polytypes
# Q( ?) ?# }$ R, W5 D8.6 Crystallographic shear phases; W( C& a$ l8 ?0 o. ^
8.7 Planar intergrowths and polysomes
# A3 c" g9 j6 G2 f: b/ n8.8 Incommensurately modulated structures3 A A1 L/ p4 E; g% p4 R
8.9 Quasicrystals
+ E: L3 q8 ~/ z6 X$ V0 ]Answers to introductory questions+ U( Z; S" `4 d ^: ], a
Problems and exercises5 }/ |7 B' ?5 E% R$ k& ^* i
Appendices
% n7 R0 Y( B, [+ OAppendix 1 Vector addition and subtraction! r: L7 q% R/ A$ ]
Appendix 2 Data for some inorganic crystal structures
9 P# ^1 K; ]# Z1 K. }) ?* X2 }Appendix 3 Schoenflies symbols
W' e' v5 O( s- \Appendix 4 The 230 space groups
) q& C% L1 S* n8 T; a' b% b8 f: fAppendix 5Complex numbers! M, p; O J% L& t
Appendix 6Complex amplitudes( [* b, p$ j/ X. i$ I5 C8 `! K
Answers to problems and exercises0 R8 I. l( @, Q& ^4 S7 e
Bibliography
6 |. q) H+ ?7 z# x) K1 rFormula index
9 d6 k% T4 k/ ]# w3 nSubject index |
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