INTEGRABLE SYSTEMS IN ONE AND TWO DIMENSIONS AND REDUCED TOPOLOGICAL GAUGE THEORIES
DOI10.1142/S0217751X99002281zbMath0985.81118OpenAlexW2066213528MaRDI QIDQ4943982
Publication date: 20 May 2002
Published in: International Journal of Modern Physics A (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0217751x99002281
topologicaltwo-dimensional modelsDonaldson-Witten model\(\text{SU}(2)\) gauge groupcohomological quantum field theories
Supersymmetric field theories in quantum mechanics (81T60) Yang-Mills and other gauge theories in quantum field theory (81T13) Quantization in field theory; cohomological methods (81T70) Topological field theories in quantum mechanics (81T45) Analogues of general relativity in lower dimensions (83C80)
Cites Work
- Morse theory interpretation of topological quantum field theories
- Topological quantum field theory
- A nonlinear superposition principle admitted by coupled Riccati equations of the projective type
- Supersymmetry and Morse theory
- Two dimensional gauge theories revisited
- Special quantum field theories in eight and other dimensions
- Euclidean \(D\)-branes and higher-dimensional gauge theory
- Calogero-Moser and Toda systems for twisted and untwisted affine Lie algebras
- Calogero-Moser Lax pairs with spectral parameter for general Lie algebras
- Monopoles and four-manifolds
- Integrable systems and supersymmetric gauge theory
- Supersymmetric Yang-Mills theory and integrable systems
- Linear and Riccati systems
- Integrable and solvable systems, and relations among them
- The Self-Duality Equations on a Riemann Surface
- GEOMETRY AND QUANTIZATION OF TOPOLOGICAL GAUGE THEORIES
- INTRODUCTION TO COHOMOLOGICAL FIELD THEORIES
- Supersymmetric Yang–Mills theory on a four-manifold
- Reductions of self-dual Yang-Mills fields and classical systems
- The Seiberg-Witten equations and 4-manifold topology
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