Classical and Quantum Nonlinear Integrable Systems

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Aba
advanced statistical mechanics
Affine Weyl Groups
Algebraic
Ansatz
BA
BA Equation
Baxter
Bethe
Bose Einstein Condensates
Category=PDE
Category=PH
classical integrable systems
classical statistical models
Discrete Integrable Systems
Dm Interaction
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Equation
Equations
Hard Core Boson
Hecke Algebra
Heisenberg Chain
Hopf Algebra
integrable lattice models
IST Method
KP Equation
Large Time Asymptotics
Lax
Lax Operator
Lax Pair
Local Scale Invariance
mathematical physics methods
nonlinear wave equations
Pair
Poisson Algebras
Quantum Critical Point
Quantum Hamiltonian
quantum integrable systems
Quantum Inverse Scattering Method
quantum spin chains
quantum spin model applications
quantum transfer matrix
reaction diffusion modeling
Reaction Diffusion Processes
Singularity Confinement
Solitary Waves
soliton theory
Spin Chains
Transfer
Yang

Product details

  • ISBN 9780750309592
  • Weight: 680g
  • Dimensions: 156 x 234mm
  • Publication Date: 01 Sep 2003
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
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Covering both classical and quantum models, nonlinear integrable systems are of considerable theoretical and practical interest, with applications over a wide range of topics, including water waves, pin models, nonlinear optics, correlated electron systems, plasma physics, and reaction-diffusion processes. Comprising one part on classical theories and applications and another on quantum aspects, Classical and Quantum Nonlinear Integrable Systems: Theory and Application reviews the advances made in nonlinear integrable systems, with emphasis on the underlying concepts rather than technical details. It forms an outstanding introductory textbook as well as a useful reference for specialists.