Computes minimal and chiral algebra twists of supersymmetric self-dual Yang-Mills and N=1 supergravity in twistor space, finding localization to spacetime or planes with matching holographic duals.
Antibracket, antifields and gauge theory quantization
3 Pith papers cite this work. Polarity classification is still indexing.
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abstract
The antibracket formalism for gauge theories, at both the classical and quantum level, is reviewed. Gauge transformations and the associated gauge structure are analyzed in detail. The basic concepts involved in the antibracket formalism are elucidated. Gauge-fixing, quantum effects, and anomalies within the field-antifield formalism are developed. The concepts, issues and constructions are illustrated using eight gauge-theory models.
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background 1representative citing papers
Constructs Čech-de Rham bicomplex from gerbe data for BV-BRST complex and anomaly descent of U(1) 1-form symmetries in Maxwell theory.
Stueckelberg restoration converts deformed Abelian reducible gauge theories to invariant form, enabling ghost quantization and one-loop effective action computation for massive fermionic tensor fields in AdS as functional determinants of Dirac operators.
citing papers explorer
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Supersymmetric twists in twistor space and holography
Computes minimal and chiral algebra twists of supersymmetric self-dual Yang-Mills and N=1 supergravity in twistor space, finding localization to spacetime or planes with matching holographic duals.
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On Quantum Aspects of 1-Form Symmetries I: BV-BRST Cohomology and Anomaly Polynomials
Constructs Čech-de Rham bicomplex from gerbe data for BV-BRST complex and anomaly descent of U(1) 1-form symmetries in Maxwell theory.
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On a quantization of deformed reducible gauge theories
Stueckelberg restoration converts deformed Abelian reducible gauge theories to invariant form, enabling ghost quantization and one-loop effective action computation for massive fermionic tensor fields in AdS as functional determinants of Dirac operators.