Dressing Symmetries of Holomorphic BF Theories

Abstract

We consider holomorphic BF theories, their solutions and symmetries. The equivalence of Cech and Dolbeault descriptions of holomorphic bundles is used to develop a method for calculating hidden (nonlocal) symmetries of holomorphic BF theories. A special cohomological symmetry group and its action on the solution space are described.

14 pages, LaTeX2e

References in corpus (2)

• Self-Dual Yang-Mills: Symmetries and Moduli Space
• Holomorphic Analogs of Topological Gauge Theories

Cited by in corpus (12)

• The Topological B-model on a Mini-Supertwistor Space and Supersymmetric Bogomolny Monopole Equations
• Topological B-Model on Weighted Projective Spaces and Self-Dual Models in Four Dimensions
• SU(5)-invariant decomposition of ten-dimensional Yang-Mills supersymmetry
• The Topological B-Model on Fattened Complex Manifolds and Subsectors of N=4 Self-Dual Yang-Mills Theory
• On Supertwistors, the Penrose-Ward Transform and N=4 super Yang-Mills Theory
• Matrix Models and D-branes in Twistor String Theory
• Topological Symmetry of forms, N=1 Supersymmetry and S-duality on Special Manifolds
• Aspects of Twistor Geometry and Supersymmetric Field Theories within Superstring Theory
• On the Mini-Superambitwistor Space and N=8 Super Yang-Mills Theory
• Perturbative BF theory
• Twisted N=1, d=4 supergravity and its symmetries
• One-dimensional structures behind twisted and untwisted superYang-Mills theory