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    准晶数学弹性理论及应用
    丛书名: ISBN: 978-7-03-047429-2
    供应商: 科学出版社 出版日期: 2017年4月1日
    编著者: 本书编委会 译者:
    版次: 1 印次: 1
    页数: 语种:
    纸张: 包装: 精装
    开本: 32开 读者对象:
    原价: ¥198.00 折扣价: ¥142.60    立刻节省:¥55.40
    存量: 现在有货,只剩下8本 销量: 2
       
        
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    内容提要
    《准晶数学弹性理论及应用(第2版 英文版)》前四章是准晶数学弹性理论的基础知识,后十几章涉及准晶数学弹性力学的理论体系、方法论及有关应用等内容。

    目录
    1 Crystals
    1.1 Periodicity of Crystal Structure, Crystal Cell
    1.2 Three-Dimensional Lattice Types
    1.3 Symmetry and Point Groups
    1.4 Reciprocal Lattice
    1.5 Appendix of Chapter 1: Some Basic Concepts
    1.5.1 Concept of Phonon
    1.5.2 Incommensurate Crystals
    1.5.3 Glassy Structure
    1.5.4 Mathematical Aspect of Group
    References

    2 Framework of Crystal Elasticity
    2.1 Review oSome Basic Concepts
    2.1.1 Vector
    2.1.2 Coordinate Frame
    2.1.3 Coordinate Transformation
    2.1.4 Tensor
    2.1.5 Algebraic Operatioof Tensor
    2.2 Basic Assumptions of Theory of Elasticity
    2.3 Displacement and Deformation
    2.4 Stress Analysis
    2.5 Generalized Hooke's Law
    2.6 Elastodynamics, Wave Motion
    2.7 Summary
    References

    3 Quasierystal and Its Properties
    3.1 Discovery of Quasicrystal
    3.2 Structure and Symmetry of Quasicrystals
    3.3 A Brief IntroductiooPhysical Properties of Quasicrystals
    3.4 One-, Two- and Three-Dimensional Quasicrystals
    3.5 Two-Dimensional Quasicrystals and Planar Quasicrystals
    References

    4 The Physical Basis of Elasticity of Solid Quasicrystals
    4.1 Physical Basis of Elasticity of Quasicrystals
    4.2 DeformatioTensors
    4.3 Stress Tensors and Equations of Motion
    4.4 Free Energy Density and Elastic Constants
    4.5 Generalized Hooke's Law
    4.6 Boundary Conditions and Initial Conditions
    4.7 A Brief IntroductiooRelevant Material Constants of Solid Quasicrystals
    4.8 Summary and Mathematical Solvability of Boundary Value or Initial-Boundary Value Problem
    4.9 Appendix of Chapter 4: DescriptiooPhysical Basis of Elasticity of Quasicrystals Based othe Landau Density Wave Theory
    References

    5 Elasticity Theory of One-Dimensional Quasicrystals and Simplification
    5.1 Elasticity of Hexagonal Quasicrystals
    5.2 Decompositioof the Elasticity into a Superpositioof Plane and Anti-plane Elasticity
    5.3 Elasticity of Monoclinic Quasicrystals
    5.4 Elasticity of Orthorhombic Quasicrystals
    5.5 Tetragonal Quasicrystals
    5.6 The Space Elasticity of Hexagonal Quasicrystals
    5.7 Other Results of Elasticity of One-Dimensional Quasicrystals
    References

    6 Elasticity of Two-Dimensional Quasicrystals and Simplification..
    6.1 Basic Equations of Plane Elasticity of Two-Dimensional Quasicrystals: Point Groups 5m and lOmm iFive and Tenfold Symmetries
    6.2 Simplificatioof the Basic EquatioSet: Displacement Potential FunctioMethod
    6.3 Simplificatioof Basic Equations Set: Stress Potential FunctioMethod
    6.4 Plane Elasticity of Point Group 5, 5 and 10, 1——0 Pentagonal and Decagonal Quasicrystals
    6.5 Plane Elasticity of Point Group 12mm of Dodecagonal Quasicrystals
    References
    ……

    7 ApplicatioI——Some Dislocatioand Interface Problems and Solutions iOne and Two Dimensional Quasicrystals
    8 ApplicatioH——Solutions of Notch and Crack Problems of One and Two Dimensional Quasicrystais
    9 Theory of Elasticity of Three-Dimensional Quasicrystals and Its Applications
    10 Phonon-PhasoDynamics and Defect Dynamics of Solid Quasicrystals
    11 Complex Analysis Method for Elasticity of Quasicrystals
    12 Variational Principle of Elasticity of Quasicrystals, Numerical Analysis and Applications
    13 Some Mathematical Principles oSolutions of Elasticity of Quasicrystals
    14 Nonlinear Behaviour of Quasicrystals
    15 Fracture Theory of Solid Quasicrystals
    16 Hydrodynamics of Solid Quasicrystals
    17 Remarkable Conclusion

    Major Appendix: OSome Mathematical Additional Materials
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