Bethe Ansatz
Book Details
Format
Hardback or Cased Book
Book Series
Cambridge Monographs on Mathematical Physics
ISBN-10
1009664816
ISBN-13
9781009664813
Publisher
Cambridge University Press
Imprint
Cambridge University Press
Country of Manufacture
GB
Country of Publication
GB
Publication Date
May 7th, 2026
Print length
608 Pages
Weight
1,202 grams
Dimensions
25.00 x 17.80 x 4.00 cms
Product Classification:
Condensed matter physics (liquid state & solid state physics)Condensed matter physics (liquid state and solid state physics)Quantum physics (quantum mechanics & quantum field theory)Quantum physics (quantum mechanics and quantum field theory)Statistical physicsMathematical / Computational / Theoretical physicsMathematical physics
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This book introduces the Bethe ansatz to mathematical physicists, employing modern methods and underrepresented nested structures. It serves as a valuable resource for students and researchers working in integrable systems, quantum field theory, and string theory. The methods covered are also relevant to condensed matter and high-energy physics.
The Bethe Ansatz is a powerful method in the theory of quantum integrable models, essential for determining the energy spectrum of dynamical systems - from spin chains in magnetism to models in high-energy physics. This book provides a comprehensive introduction to the Bethe ansatz, from its historical roots to modern developments. First introduced by Hans Bethe in 1931, the method has evolved into a universal framework encompassing algebraic, analytic, thermodynamic, and functional forms. The book explores various Bethe ansatz techniques and their interrelations, covering both coordinate and algebraic versions, with particular attention to nested structures and functional relations involving transfer matrices. Advanced tools such as the separation of variables method are presented in detail. With a wealth of worked examples and precise calculations, this volume serves as an accessible and rigorous reference for graduate students and researchers in mathematical physics and integrable systems.
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