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E-raamat: Statistical and Thermal Physics: An Introduction

  • Formaat: 348 pages
  • Ilmumisaeg: 20-May-2021
  • Kirjastus: CRC Press
  • Keel: eng
  • ISBN-13: 9781000389111
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  • Formaat: 348 pages
  • Ilmumisaeg: 20-May-2021
  • Kirjastus: CRC Press
  • Keel: eng
  • ISBN-13: 9781000389111
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"Thermal and statistical physics has established the principles and procedures needed to understand and explain the properties of systems consisting of macroscopically large numbers of particles. By developing microscopic statistical physics and macroscopic classical thermodynamic descriptions in tandem, Statistical and Thermal Physics: An Introduction provides insight into basic concepts and relationships at an advanced undergraduate level. This second edition is updated throughout, providing a highly detailed, profoundly thorough, and comprehensive introduction to the subject and features exercises within the text as well as end-of-chapter problems. Part I of the book consists of nine chapters, the first three of which deal with the basics of equilibrium thermodynamics, including the fundamental relation. The following three chapters introduce microstates and lead to the Boltzmann definition of the entropy using the microcanonical ensemble approach. In developing the subject the ideal gas and the idealspin system are introduced as models for discussion. The laws of thermodynamics are compactly stated. The final three chapters in Part I introduce the thermodynamic potentials and the Maxwell relations. Applications of thermodynamics to gases, condensed matter, and to phase transitions and critical phenomena are dealt with in detail. Initial chapters in Part II present the elements of probability theory and establish the thermodynamic equivalence of the three statistical ensembles that are used in determining probabilities. The canonical and the grand canonical distributions are obtained and discussed. Chapters 12-15 are concerned with quantum distributions. By making use of the grand canonical distribution the Fermi-Dirac and Bose-Einstein quantum distribution functions are derived and then used to explain the properties of ideal Fermi and Bose gases. The Planck distribution is introduced and applied to photons in radiation and to phonons on solids. The last five chapters cover a variety of topics: the ideal gas revisited, non-ideal systems, the density matrix, reactions and irreversible thermodynamics. A flow chart is provided to assist instructors on planning a course. Key Features: Fully updated throughout, with new content on exciting topics including black hole thermodynamics, Heisenberg antiferromagnetic chains , entropy and information theory, renewable and non-renewable energy sources, mean field theory of , antiferromagnetic systems, and more Additional problem exercises with solutions provide further learning opportunities Suitable for advanced undergraduate students in physics or applied physics"--

Thermal and statistical physics has established the principles and procedures needed to understand and explain the properties of systems consisting of macroscopically large numbers of particles. By developing microscopic statistical physics and macroscopic classical thermodynamic descriptions in tandem, Statistical and Thermal Physics: An Introduction provides insight into basic concepts and relationships at an advanced undergraduate level. This second edition is updated throughout, providing a highly detailed, profoundly thorough, and comprehensive introduction to the subject and features exercises within the text as well as end-of-chapter problems.

Part I of this book consists of nine chapters, the first three of which deal with the basics of equilibrium thermodynamics, including the fundamental relation. The following three chapters introduce microstates and lead to the Boltzmann definition of the entropy using the microcanonical ensemble approach. In developing the subject, the ideal gas and the ideal spin system are introduced as models for discussion. The laws of thermodynamics are compactly stated. The final three chapters in Part I introduce the thermodynamic potentials and the Maxwell relations. Applications of thermodynamics to gases, condensed matter, and phase transitions and critical phenomena are dealt with in detail.

Initial chapters in Part II present the elements of probability theory and establish the thermodynamic equivalence of the three statistical ensembles that are used in determining probabilities. The canonical and the grand canonical distributions are obtained and discussed. Chapters 12-15 are concerned with quantum distributions. By making use of the grand canonical distribution, the Fermi–Dirac and Bose–Einstein quantum distribution functions are derived and then used to explain the properties of ideal Fermi and Bose gases. The Planck distribution is introduced and applied to photons in radiation and to phonons on solids. The last five chapters cover a variety of topics: the ideal gas revisited, nonideal systems, the density matrix, reactions, and irreversible thermodynamics. A flowchart is provided to assist instructors on planning a course.

Key Features:

  • Fully updated throughout, with new content on exciting topics, including black hole thermodynamics, Heisenberg antiferromagnetic chains, entropy and information theory, renewable and nonrenewable energy sources, and the mean field theory of antiferromagnetic systems
  • Additional problem exercises with solutions provide further learning opportunities
    • Suitable for advanced undergraduate students in physics or applied physics.
  • Michael J.R. Hoch

    spent many years as a visiting scientist at the National High Magnetic Field Laboratory at Florida State University, USA. Prior to this, he was a professor of physics and the director of the Condensed Matter Physics Research Unit at the University of the Witwatersrand, Johannesburg, where he is currently professor emeritus in the School of Physics.

    PART I Classical Thermal Physics: The Microcanonical Ensemble Section IA
    Introduction to Classical Thermal Physics Concepts: The First and Second Laws
    of Thermodynamics
    Chapter 1 Introduction: Basic Concepts
    Chapter 2 Energy:
    The First Law
    Chapter 3 Entropy: The Second Law Section IB Microstates and
    the Statistical Interpretation of Entropy
    Chapter 4 Microstates for Large
    Systems
    Chapter 5 Entropy and Temperature: Microscopic Statistical
    Interpretation
    Chapter 6 Zero Kelvin and the Third Law Section IC
    Applications of Thermodynamics to Gases and Condensed Matter, Phase
    Transitions, and Critical Phenomena
    Chapter 7 Application of Thermodynamics
    to Gases: The Maxwell Relations
    Chapter 8 Applications of Thermodynamics to
    Condensed Matter
    Chapter 9 Phase Transitions and Critical Phenomena PART II
    Quantum Statistical Physics and Thermal Physics Applications Section IIA The
    Canonical and Grand Canonical Ensembles and Distributions
    Chapter 10
    Ensembles and the Canonical Distribution
    Chapter 11 The Grand Canonical
    Distribution Section IIB Quantum Distribution Functions, FermiDirac and
    BoseEinstein Statistics, Photons, and Phonons
    Chapter 12 The Quantum
    Distribution Functions
    Chapter 13 Ideal Fermi Gas
    Chapter 14 Ideal Bose Gas
    Chapter 15 Photons and Phonons: The Planck Gas Section IIC The Classical
    Ideal Gas, Maxwell Boltzmann Statistics, Nonideal Systems
    Chapter 16 The
    Classical Ideal Gas
    Chapter 17 Nonideal Systems Section IID The Density
    Matrix, Reactions and Related Processes, and Introduction to Irreversible
    Thermodynamics
    Chapter 18 The Density Matrix
    Chapter 19 Reactions and Related
    Processes
    Chapter 20 Introduction to Irreversible Thermodynamics
    Michael J.R. Hoch spent many years as a visiting scientist at the National High Magnetic Field Laboratory at Florida State University, USA. Prior to this he was professor of physics and director of the Condensed Matter Physics Research Unit at the University of the Witwatersrand, Johannesburg where he is currently professor emeritus in the School of Physics.