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Integrable Models
About this book
Contents:
- The Korteweg-De Vries Equation
- Properties of the KDV Solutions
- Integrability of the KDV Equation
- Initial Value Problem for the KDV Equation
- Inverse Scattering Theory
- The Lax Method
- More on KDV
- Multi-Soliton Solutions
- Geometrical Approach to Integrable Models
- The Toda Lattice
- Group Theoretical Approach to the Toda Lattice
- Zakharov-Shabat Formulation
- The Zero Curvature Method
- Quantum Integrability
Readership: High energy physicists.
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Table of contents
- CONTENTS
- PREFACE
- CHAPTER 1 THE KORTEWEG-DE VRIES EQUATION
- CHAPTER 2 PROPERTIES OF THE KDV SOLUTIONS
- CHAPTER 3 INTEGRABILITY OF THE KDV EQUATION
- CHAPTER 4 INITIAL VALUE PROBLEM FOR THE KDV EQUATION
- CHAPTER 5 INVERSE SCATTERING THEORY
- CHAPTER 6 THE LAX METHOD
- CHAPTER 7 MORE ON KdV
- CHAPTER 8 MULTI-SOLITON SOLUTIONS
- CHAPTER 9 GEOMETRICAL APPROACH TO INTEGRABLE MODELS
- CHAPTER 10 THE TODA LATTICE
- CHAPTER 11 GROUP THEORETICAL APPROACH TO THE TODA LATTICE
- CHAPTER 12 ZAKHAROV-SHABAT FORMULATION
- CHAPTER 13 THE ZERO CURVATURE METHOD
- CHAPTER 14 QUANTUM INTEGRABILITY
- APPENDIX CALCULATION OF POISSON BRACKETS
- INDEX
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Yes, you can access Integrable Models by Ashok Das in PDF and/or ePUB format, as well as other popular books in Biological Sciences & Science General. We have over one million books available in our catalogue for you to explore.