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Focusing on the work done by Moscow physicists, 11 reprints of papers published 196778 consider several problems on the theory of phase transitions of the first order. Among the topics are lattice gas models, phase separation at low temperatures, the Gibbsian state, phase diagrams of classical lattice systems, and anisotropic lattice spin systems. No index. Acidic paper. Annotation copyright Book News, Inc. Portland, Or.
⚠️ WARNING (California Proposition 65):
This product may contain chemicals known to the State of California to cause cancer,
birth defects, or other reproductive harm.
Q: What is the main focus of the book 'MATHEMATICAL PROBLEMS OF STATISTICAL MECHANICS'?A: The book focuses on the work of Moscow physicists and includes 11 reprints of papers from 1967-78 that address various problems on the theory of first-order phase transitions.
Q: How many pages does this book have?A: The book contains a total of 364 pages.
Q: Who is the author of this book?A: The author of 'MATHEMATICAL PROBLEMS OF STATISTICAL MECHANICS' is Ya. G. Sinai.
Q: What topics are covered in this book?A: The book covers topics such as lattice gas models, phase separation at low temperatures, the Gibbsian state, phase diagrams of classical lattice systems, and anisotropic lattice spin systems.
Q: What type of binding does this book have?A: This book is bound in hardcover.
Q: When was this book published?A: The book was published on September 1, 1993.
Q: Is there an index included in the book?A: No, the book does not include an index.
Q: What is the condition of the paper used in the book?A: The book uses acidic paper.
Q: Is this book suitable for beginners in statistical mechanics?A: This book is aimed at advanced readers familiar with nonlinear dynamics and may not be suitable for beginners.
Q: Where can I find more information about the book's contents?A: More information about the book's contents can be found in the description and the topics listed in the overview.
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