Translation of an influential book on exactly solvable models of many-body physics for graduate students and researchers in physics.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Michel Gaudin is recognised as one of the foremost experts in this field, and has worked at Commissariat à l'énergie atomique (CEA) and the Service de Physique Théorique, Saclay. His numerous scientific contributions to the theory of exactly solvable models are well-known, including his famous formula for the norm of Bethe wavefunctions.
Inhaltsangabe
Foreword Michel Gaudin; Translator's note; Introduction; 1. The chain of spin-1/2 atoms; 2. Thermodynamic limit of the Heisenberg-Ising chain; 3. Thermodynamics of the spin-1/2 chain: limiting cases; 4. -interacting bosons; 5. Bethe wavefunctions associated to a reflective group; 6. Continuum limit of the spin chain; 7. The six-vertex model; 8. The eight-vertex model; 9. The eight-vertex model: eigenvectors and thermodynamics; 10. Identical particles with -interactions; 11. Identical particles with -interactions: general solution for two internal states; 12. Identical particles with -interactions: general solution for n components and limiting cases; 13. Various corollaries and extensions; 14. On the Toda chain; References; Index.
Foreword Michel Gaudin; Translator's note; Introduction; 1. The chain of spin-1/2 atoms; 2. Thermodynamic limit of the Heisenberg-Ising chain; 3. Thermodynamics of the spin-1/2 chain: limiting cases; 4. -interacting bosons; 5. Bethe wavefunctions associated to a reflective group; 6. Continuum limit of the spin chain; 7. The six-vertex model; 8. The eight-vertex model; 9. The eight-vertex model: eigenvectors and thermodynamics; 10. Identical particles with -interactions; 11. Identical particles with -interactions: general solution for two internal states; 12. Identical particles with -interactions: general solution for n components and limiting cases; 13. Various corollaries and extensions; 14. On the Toda chain; References; Index.
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