X射线晶体学基础（第二版英文版）

定　价：¥120.00

作　者：	Dongcai Liang 著
出版社：	科学出版社
丛编项：
标　签：	晶体学

购买这本书可以去

ISBN：	9787030308122	出版时间：	2011-01-01	包装：	精装
开本：	16开	页数：	435	字数：

内容简介

　　Fundamentals of X-Ray Crystallography is the condensation and crystallization of the author's over 50 years of scientific research and teaching experience. In order to help readers to understand crystallography theory， to establish vivid three dimensional concepts of symmetry operations， simple geometry concepts and methods are employed in the analysis and derivation of the symmetry principles and diffraction theory in this book. This book is divided into three sections： fundamental principle of geometric crystallography， symmetry principle in the microscopic space and fundamental principles of crystal X-ray diffraction.In Section I and Section II， with the application of consistency principle between the distribution of general symmetry equivalent points and the spatial symmetry，the macroscopic and microscopic symmetry and their combinations are intensively analyzed and discussed. The 32 point groups and 230 microscopic symmetry combinations are systematically derived as well. In Section III， based on the relation between crystal lattice and its reciprocal lattice， the mathematical model of reciprocal lattice， Ewald sphere and their relations are adopted in the elucidation of Laue Equation and Bragg Reflection Equation. Several important single crystal diffraction measurement methods， instruments and their applications are also illustrated. In addition， through the principles of systematic absence of reciprocal lattice caused by microscopic translations， the systematic absence principle of diffraction is illustrated. The 120 diffraction groups are derived as well.

作者简介

暂缺《X射线晶体学基础（第二版英文版）》作者简介

图书目录

Foreword to the 2nd Edition
Foreword to the 1st Edition
Preface of the 1st Edition
Section Ⅰ Fundamental Principles of Geometric Crystallography
Chapter 1 Principal Characteristics of CrystallineSolids
    1.1.1 Periodicity of internal crystalstructure
    1.1.2 Space lattice and crystal lattice
    1.1.3 Other basic properties of crystal
Chapter 2 The Identity Theorem of the Facial Angle
    1.2.1 Apparent crystal face and actual crystalface
    1.2.2 Identity of the crystal faces angles
    1.2.3 Crystal projections
Chapter 3 Principles of Crystal Symmetry
    1.3.1 Symmetry and symmetry in crystals
    1.3.2 Identity,symmetry center,and reflectionplane
    1.3.3 Symmetry axis(rotation symmetryaxis)
    1.3.4 Rotoinversion axes Lni
    1.3.5 Rotoreflection axes Lns
Chapter 4 Combination of Symmetry Elements
    1.4.1 Symmetry element combinations without thegeneration of higher-fold rotation axes
    1.4.2 Symmetry element combinations involvingonly 1 higher-fold axis
    1.4.3 Intersection of higher-fold axes withsymmetry planes in a perpendicular position
Chapter 5 Symmetry Combinations Allowed in Crystals
    1.5.1 Symmetry combinations involving no morethan 1 higher-fold axis
    1.5.2 Combination of symmetry axes involvingmore than 1 higher-fold axis
    1.5.3 Combination of symmetry axes involvingmore than one high-fold axis with one symmetry plane
Chapter 6 Orientation of Crystals and Crystal Systems
    1.6.1 Zone and zone axis
    1.6.2 Orientation of Crystals
    1.6.3 Classification of Crystal Systems
Chapter 7 Crystal Face Indices and Crystal EdgeIndices
    1.7.1 Crystal Face Indices
    1.7.2 Crystal Edge Indices
    1.7.3 Relationship Between Edge Indices and FaceIndices
Chapter 8 The Equivalent Point Set
    1.8.1 The General and Special Equivalent Pointssets
    1.8.2 Orientation of the international notationsof point groups
    1.8.3 The deduction of coordinates forequivalent point sets
    1.8.4 Numbers and coordinates of the equivalentpoints in equivalent point sets
Chapter 9 Monomorphous crystal forms, composite crystalforms, and their examples
    1.9.1 Monomorphous crystal form
    1.9.2 Composite crystal form
Section Ⅱ Symmetry Principle of Microscopic Space
Chapter 1 Translation in Microscopic Space
    2.1.1 Periodic Translation
    2.1.2 Translation Symmetry Operation
    2.1.3 Non-primitive translation
Chapter 2 Symmetry Elements in Microscopic Space
    2.2.1 Characteristics of symmetry elements inmicroscopic space
    2.2.2 The glide symmetry planes
    2.2.3 The screw symmetry axis
    2.2.4 Coordinates of symmetry equivalent pointsin various screw axes
Chapter 3 Combinations of Microscopic Symmetry Elements andPeriodic Translations
    2.3.1 Combination of the nonhigh-fold axis ofmicroscopic symmetry elements and the periodic translation
    2.3.2 Combination of a 4-fold axis and theperiodic translation
    2.3.3 Combination of a 3-fold axis and theperiodic translation
    2.3.4 Combination of 6-fold axis and periodictranslation
Chapter 4 Combination of Symmetry Elements in MicroscopicSpace
    2.4.1 General properties of \combination ofsymmetry elements in microscopic space
    2.4.2 Perpendicular intersection between thesymmetry axis and the symmetry plane
    2.4.3 Intersections between symmetryplanes
    2.4.4 Combination between 2-fold axes
    2.4.5 Non-perpendicular intersection between2-fold axes and symmetry planes
Chapter 5 Fourteen Bravais Lattices
    2.5.1 Selection of the unit lattice,primitivelattice,and nonprimitive lattice
    2.5.2 Fourteen Bravais lattices
    2.5.3 R lattice in the trigonal crystalsystem
    2.5.4 The [-110] orientation in the Bravaislattice of the tetragonal crystal system and [100] and [120]orientations in the Bravais lattice of the hexagonal crystalsystem
Chapter 6 Combinations of Microscopic Symmetry Elements andNonprimitive Translations
    2.6.1 Combinations of symmetry center andnonprimitive translations
    2.6.2 Combination of symmetry planes andnonprimitive translations
    2.6.3 Glide plane d in a nonprimitivelattice
    2.6.4 Combination of a 2-fold axis andnonprimitive translation
    2.6.5 Combination of a 4-fold axis and anonprimitive translation
    2.6.6 Three-fold axes in the cubic crystalsystem
Chapter 7 Deduction of the Spatial Symmetry Groups
    2.7.1 Selection principles of the origin in thecoordinate system
    2.7.2 International notation of the spatialsymmetry group
    2.7.3 Principles for the deduction of the 230space groups
    2.7.4 Transposition and rotation of coordinateaxes and transformation of space group notation
    2.7.5 Space groups of the triclinic crystalsystem and the monoclinic crystal system
    2.7.6 Space groups of the orthorhombic crystalsystem
    2.7.7 Space groups of the tetragonal crystalsystem
    2.7.8 Space groups of the hexagonal crystalsystem
    2.7.9 Space groups of the trigonal crystalsystem
    2.7.10 Space groups of the cubic crystalsystem
    2.7.11 Deduction of equivalent point systemsfrom the international notation for space groups
Section Ⅲ Fundamental Principles of Crystal X-ray Diffraction
Chapter 1 Generation and Basic Characteristics ofX-rays
    3.1.1 Generation of X-rays
    3.1.2 Basic characteristics of X-rays
Chapter 2 The Crystal Lattice and the ReciprocalLattice
    3.2.1 Establishment of the reciprocallattice
    3.2.2 Mathematical expression of the crystallattice and the reciprocal lattice
    3.2.3 Example of the crystal lattice and thereciprocal lattice
    3.2.4 Unit cell and reciprocal unit cell of thecrystal lattice
Chapter 3 Nonprimitive Crystal Lattice and Its ReciprocalLattice
    3.3.I Two-dimensional point planes in crystallattice and their reciprocal lattice point planes
    3.3.2 The primitive lattice and the reciprocallattice of a crystal
    3.3.3 Face-centered C lattice and the reciprocallattice of a crystal
    3.3.4 Body-centered I lattice and the reciprocallattice of a crystal
    3.3.5 The all-faces-centered F lattice and thereciprocal lattice of a crystal
    3.3.6 The principle of the partial latticepoints' systematic absence in a nonprimitive crystal lattice
Chapter 4 X-ray Diffraction in Crystals
    3.4.1 The Laue equation
    3.4.2 Expression of the Laue equation in areflection sphere
    3.4.3 The Bragg equation
    3.4.4 Diffraction of non-elementary substancestructures
Chapter 5 Diffraction Sphere and Diffraction Space
    3.5.1 Reciprocal latticeand reflectionsphere
    3.5.2 Upper limit of the diffraction
    3.5.3 Symmetry of a diffraction space
    3.5.4 Systematic extinction of diffractionscaused by translation characteristics
    3.5.5 The 120 diffraction groups
    3.5.6 Symmetric equivalence of diffractions indiffraction space
    3.5.7 Transformation among diffraction indicesof symmetry equivalence in diffraction space
    3.5.8 Diffraction of real crystals
Chapter 6 Method and Fundamental Principle of Single-crystalDiffraction
    3.6.1 The Laue method
    3.6.2 The Oscillation method
    3.6.3 The Weissenberg method
    3.6.4 The Precession method
    3.6.5 Fundamental principles of the 4-circlediffractometer
Figure Caption Index
Table Title Index