## Introduction to phase transitions and critical phenomenaFirst published in 1971, this highly popular text is devoted to the interdisciplinary area of critical phenomena, with an emphasis on liquid-gas and ferromagnetic transitions. Advanced undergraduate and graduate students in thermodynamics, statistical mechanics, and solid state physics, aswell as researchers in physics, mathematics, chemistry, and materials science, will welcome this paperback edition of Stanley's acclaimed text. |

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### Contents

EXPONENT INEQUALITIES | 4 |

USEFUL THERMODYNAMIC RELATIONS FOR FLUID | 22 |

PART II | 39 |

Copyright | |

16 other sections not shown

### Other editions - View all

Introduction to Phase Transitions and Critical Phenomena Harry Eugene Stanley No preview available - 1971 |

Introduction to Phase Transitions and Critical Phenomena Harry Eugene Stanley No preview available - 1971 |

### Common terms and phrases

analogous approach assume assumption behaviour Benedek Brillouin doublet calculate cell Chapter classical coefficients compressibility concave function constant convex convex function correlation function correlation length corresponding critical opalescence critical phenomena critical point critical region critical temperature critical-point exponents density derivative discussion diverges dynamic structure factor equation example experimental fact ferromagnet fluctuations fluid and magnetic fluid system frequency Gibbs potential graphs Hamiltonian Heisenberg model Helmholtz potential Hence high-temperature expansion homogeneous function hydrodynamic inequalities interactions Ising model isothermal J/kT Kadanoff Landau linear chain logarithm magnetic field magnetic system Maxwell relation mean field theory measurements nearest-neighbour obtain order parameter particles partition function phase transitions predictions pressure ratio Rayleigh linewidth relations result Rushbrooke scattering shown in Fig singularity specific heat spherical model spin Suggested further reading summation tanh thermal two-dimensional Ising model two-spin correlation function variable vector Waals theory zero