Both a comprehensive overview and a treatment at the appropriate level of detail, this textbook explains thermodynamics and generalizes the subject so it can be applied to small nano- or biosystems, arbitrarily far from or close to equilibrium. In addition, nonequilibrium free energy theorems are covered with a rigorous exposition of each one. Throughout, the authors stress the physical concepts along with the mathematical derivations. For researchers and students in physics, chemistry, materials science and molecular biology, this is a useful text for postgraduate courses in statistical mechanics, thermodynamics and molecular simulations, while equally serving as a reference for university teachers and researchers in these fields.
Uniquely, this text includes a large number of worked examples throughout, with a range of problems at the end of each chapter and their solutions all at the end of the book.
This book provides a comprehensive introduction to this pivotal subject. Starting from basics, the book begins with a thorough introduction to the field, providing concise definitions and an overview of thermodynamics and its applications.
This Is An Introductory Book Which Explains The Foundations Of The Subject And Its Application.
This is the definitive treatise on the fundamentals of statistical mechanics.
Fundamentals of Statistical Thermodynamics
All macroscopic systems consist ultimately of atoms obeying the laws of quantum mechanics. That premise forms the basis for this comprehensive text, intended for a first upper-level course in statistical and thermal physics.
Upon his retirement, he worked on a book based on the course. Unfortunately, at the time of his death, the writing was incomplete.This book has been prepared by Professor John Dirk Walecka from Bloch's unfinished masterpiece.
THIS is a text book of thermodynamics for the student who seeks thorough training in science or engineering.
Table 6.3 The first few associated Laguerre polynomials and radial functions for the hydrogen atom n = 1,1 = 0 L } ( ) = -1 n = 2,1 = 0 ( ) = -2 ! ( 2-0 ) n = 2.1 = 1 L ( 0 ) = -3 ! L } ( e ) = -3 ! ( 3 – 3p + įp ) Ro = ( 3. ) " ?
This book is devoted to a discussion of some of the basic physical concepts and methods useful in the description of situations involving systems which consist of very many particulars....