Batalin-Tyutin Quantization of the Self-Dual Massive Theory in Three Dimensions

Abstract

We quantize the self-dual massive theory by using the Batalin-Tyutin Hamiltonian method, which systematically embeds second class constraint system into first class one in the extended phase space by introducing the new fields. Through this analysis we obtain simultaneously the Stückelberg scalar term related to the explicit gauge-breaking effect and the new type of Wess-Zumino action related to the Chern-Simons term.

17 pages, SOGANG-HEP 191/94

References in corpus (4)

• Quantisation of second class systems in the Batalin-Tyutin formalism
• Quantisation of $O(N)$ invariant nonlinear sigma model in the Batalin-Tyutin formalism
• Batalin-Tyutin Quantization of the (2+1) dimensional nonabelian Chern-Simons field theory
• Batalin-Tyutin Quantisation of the $C{P}^{N-1}$ model

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• Symplectic structure free Chern-Simons Theory
• Canonical Quantization of the Self-Dual Model coupled to Fermions
• Lagrangian approach to local symmetries and self-dual model in gauge invariant formulation
• Symplectic Embedding of a Massive Vector-Tensor Theory with Topological Coupling
• The quantization of the chiral Schwinger model based on the BFT-BFV formalism II
• BFT Embedding of Second-Class Systems
• Improved BFT embedding having chain-structure
• Lagrangian Approach of the First Class Constrained Systems
• Symplectic quantization of self-dual master Lagrangian
• Two different gauge-invariant models in the Lagrangian approach