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    • 热力学和统计力学(英文版)
      • 作者:(德)W.格雷纳//L.内瑟//H.斯托克
      • 出版社:世界图书出版公司
      • ISBN:9787519248628
      • 出版日期:2018/09/01
      • 页数:463
    • 售价:59.6
  • 内容大纲

        W.格雷纳、L.内瑟、H.斯托克著的《热力学和统计力学(英文版)》共有四部分。(一)热力学:平衡和态量;热力学定律;相变和化学反应;热力势。(二)统计力学:微态和熵的数;系统理论和微正则系统;正则系统;玻耳兹曼统计应用;宏观正则系统。(三)分量子统计包括密度算符;多粒子波动函数的对称性;理想量子系统的巨正则描述;理想玻色气体;理想费密气体;玻色和费密气体的相对应用。(四)实气体和相变:实气体;相变分类。
        本书不仅对理论物理专业的大学生、教师、研究生及研究人员是难得的好书,对广大爱好理论物理学的各方面人士也有很好的参考价值。
  • 作者介绍

  • 目录

    Foreword
    Preface
    I Thermodynamics
      1. Equilibrium and State Quantities
        Introduction
        Systems, phases and state quantities
        Equilibrium and temperature  the zeroth law of thermodynamics
        Kinetic theory of the ideal gas
        Pressure, work and chemical potential
        Heat and heat capacity
        The equation of state for a real gas
        Specific heat
        Changes of state--reversible and irreversible processes
        Exact and inexact differentials, line integrals
      2. The Laws of Thermodynamics
        The first law
        Carnot's process and entropy
        Entropy and the second law
        Insertion: Microscopic interpretation of entropy and of the second law
        Global and local equilibrium
        Thermodynamic engines
        Euler's equation and the Gibbs-Duhem relation
      3. Phase Transitions and Chemical Reactions
        Gibbs' Phase Rule
        Phase equilibrium and the Maxwell construction
        The law of mass action
        Application of the laws of thermodynamics
      4. Thermodynamic Potentials
        The principle of maximum entropy
        Entropy and energy as thermodynamic potentials
        The Legendre transformation
        The free energy
        The cnthalpy
        The free enthalpy
        The grand potential
        The transformation of all variables
        The Maxwell relations
        Jacobi transformations
        Thermodynamic stability
    II Statistical Mechanics
      5. Number of Microstates Ω and Entropy S
        Foundations
        Phase space
        Statistical definition of entropy
        Gibbs' paradox
        Pseudo quantum mechanical counting of Ω
      6. Ensemble Theory and Microcanonical Ensemble
        Phase-space density, ergodic hypothesis
        Liouville's theorem
        The microcanonical ensemble

        Entropy as an ensemble average
        The uncertainty function
      7. The Canonical Ensemble
        General foundation of the Gibbs correction factor
        Systems of noninteracting particles
        Calculation of observables as ensemble averages
        Connection between microcanonical and canonical ensembles
        Fluctuations
        Vh-ial theorem and equipartition theorem
        For better understanding: canonical ensemble as the mean value of all
        possible distributions
      8. Applications of Boltzmann Statistics
        Quantum Systems in Boltzmann Statistics
        Paramagnetism
        Negative temperatures in two-level systems
        Gases with internal degrees of freedom
        Relativistic ideal gas
      9. The Macrocanonical Ensemble
        Fluctuations in the macrocanonical ensemble
    III Quantum Statistics
      10. Density Operators
        Fundamentals
        Pure and mixed states
        Properties of the density matrix
        The density operators of quantum statistics
      11. The Symmetry Character of Many-Particle Wavefunctions
      12. Grand Canonical Description of Ideal Quantum Systems
      13. The Ideal Bose Gas
        Ultrarelativistic Bose gas
      14. Ideal Fermi Gas
        The degenerate Fermi gas
        Supplement: Natural units
      15. Applications of Relativistic Bose and Fermi Gases
        Quark-gluon plasma in the Big Bang and in heavy-ion collisions
    IV Real Gases and Phase Transitions
      16. Real Gases
        For absorption: Mayer's cluster expansion
        Virial expansion
      17. Classification of Phase Transitions
        Theorem of corresponding states
        Critical indices
        Examples for phase transitions
      18. The Models of Ising and Helsenberg
    Index

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