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BRST construction for infinite spin field on $AdS_4$
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abstract
We generalize the first class constraints that describe the infinite spin irreducible $4D$ Poincar\'{e} group representation in flat space to new first class constraints in $AdS_4$ space. The constraints are realized as operators acting in Fock space spanned by the creation and annihilation operators with two-component spinor indices. As a result, we obtain a new closed gauge algebra on $AdS_4$ with the known flat space limit. Using this gauge algebra, we construct the BRST charge and derive the Lagrangian and gauge transformations for free bosonic infinite spin field theory in $AdS_4$ space.
Forward citations
Cited by 2 Pith papers
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General Lagrangian formulations for mixed-antisymmetric tensor fields on flat backgrounds
Lagrangian formulations for mixed-antisymmetric higher-spin fields with k-column Young tableaux are constructed via complete and incomplete BRST operators after converting constraints using Verma modules and Howe duality.
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On BRST Lagrangian formulation of massless higher spin fields
The paper pedagogically derives the Fronsdal Lagrangian for free massless higher-spin fields in 4D from the BRST Lagrangian written in terms of two-component spin-tensors.
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