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Algebraic Properties of BRST Coupled Doublets
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We characterize the dependence on doublets of the cohomology of an arbitrary nilpotent differential s (including BRST differentials and classical linearized Slavnov-Taylor (ST) operators) in terms of the cohomology of the doublets-independent component of s. All cohomologies are computed in the space of local integrated formal power series. We drop the usual assumption that the counting operator for the doublets commutes with s (decoupled doublets) and discuss the general case where the counting operator does not commute with s (coupled doublets). The results are purely algebraic and do not rely on power-counting arguments.
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Cited by 1 Pith paper
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Gauge-invariant Slavnov-Taylor Decomposition for Trilinear Vertices
The paper extends the FMS sector-by-sector Slavnov-Taylor decomposition to trilinear vertices at one loop and tabulates ultraviolet divergent amplitudes that are claimed to satisfy the identities.
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