2 + 1 ABELIAN "GAUGE THEORY" INSPIRED BY IDEAL HYDRODYNAMICS

DOI10.1142/S0217751X06030977zbMath1115.37062arXivhep-th/0507283MaRDI QIDQ5485767

Govind S. Krishnaswami

Publication date: 4 September 2006

Published in: International Journal of Modern Physics A (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/0507283

zbMATH Keywords

integrabilityEuler equationcoadjoint orbitsgauge theoryvolume-preserving diffeomorphisms

Mathematics Subject Classification ID

Yang-Mills and other gauge theories in quantum field theory (81T13) Yang-Mills and other gauge theories in mechanics of particles and systems (70S15) Hamiltonian systems on groups of diffeomorphisms and on manifolds of mappings and metrics (37K65)

Cites Work

• Errata and addenda
• Korteweg - de Vries suoerequation as an Euler equation
• Symmetry algebras of large-\(N\) Matrix models for open strings
• Sur la géométrie différentielle des groupes de Lie de dimension infinite et ses applications à l'hydrodynamique des fluides parfaits
• QUANTUM HADRODYNAMICS IN TWO DIMENSIONS
• POISSON ALGEBRA OF WILSON LOOPS IN FOUR-DIMENSIONAL YANG-MILLS THEORY
• Gauge theory of volume preserving diffeomorphisms
• The Hamiltonian formalism and a many-valued analogue of Morse theory
• ENTROPY OF OPERATOR-VALUED RANDOM VARIABLES: A VARIATIONAL PRINCIPLE FOR LARGE N MATRIX MODELS
• Perfect fluid theory and its extensions
• A Lie algebra for closed strings, spin chains, and gauge theories
• COLLECTIVE POTENTIAL FOR LARGE-N HAMILTONIAN MATRIX MODELS AND FREE FISHER INFORMATION
• Poisson brackets of Wilson loops and derivations of free algebras
• A MODEL OF TWO-DIMENSIONAL TURBULENCE USING RANDOM MATRIX THEORY

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