SFT-inspired Algebraic Structures in Gauge Theories
Anton M. Zeitlin
TL;DR
This paper explores gauge theories using a String Field Theory-inspired algebraic framework, revealing homotopy algebra structures and invariant gauge fixing methods in theories with matter fields.
Contribution
It introduces a novel algebraic formalism inspired by String Field Theory for gauge theories, highlighting homotopy algebra structures and invariant gauge fixing techniques.
Findings
Homotopy algebra structures in gauge theories
Invariant gauge fixing procedures
Algebraic features of matter-coupled gauge theories
Abstract
We consider gauge theories in a String Field Theory-inspired formalism. The constructed algebraic operations lead in particular to homotopy algebras of the related BV theories. We discuss invariant description of the gauge fixing procedure and special algebraic features of gauge theories coupled to matter fields.
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