Hamiltonian BRST-anti-BRST Theory
Philippe Gregoire, Marc Henneaux

TL;DR
This paper develops a Hamiltonian BRST-anti-BRST framework for arbitrary reducible first class systems, extending homological perturbation methods to biresolutions and establishing connections with existing formalisms.
Contribution
It introduces a biresolution approach to Hamiltonian BRST-anti-BRST theory, demonstrating the existence of generators and linking with standard and covariant formalisms.
Findings
Existence of BRST and anti-BRST generators confirmed
Extended homological perturbation to biresolutions
Connections established with standard BRST and sp(2) formalisms
Abstract
The hamiltonian BRST-anti-BRST theory is developed in the general case of arbitrary reducible first class systems. This is done by extending the methods of homological perturbation theory, originally based on the use of a single resolution, to the case of a biresolution. The BRST and the anti-BRST generators are shown to exist. The respective links with the ordinary BRST formulation and with the -covariant formalism are also established.
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