Chiral bosons through linear constraints
Journal Article
·
· Physical Review, D (Particles Fields); (United States)
- Instituto de Fisica, Universidade de Sao Paulo, Caixa Postal 20516, 01498 Sao Paulo, Sao Paulo (Brazil)
We study in detail the quantization of a model which apparently describes chiral bosons. The model is based on the idea that the chiral condition could be implemented through a linear constraint. We show that the space of states is of an indefinite metric. We cure this disease by introducing ghost fields in such a way that a Becchi-Rouet-Stora-Tyutin symmetry is generated. A quartet algebra is seen to emerge. The quartet mechanism, then, forces all physical states, except the vacuum, to have a zero norm.
- OSTI ID:
- 7235560
- Journal Information:
- Physical Review, D (Particles Fields); (United States), Vol. 45:10; ISSN 0556-2821
- Country of Publication:
- United States
- Language:
- English
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Related Subjects
72 PHYSICS OF ELEMENTARY PARTICLES AND FIELDS
BOSONS
CHIRALITY
EQUATIONS OF MOTION
HAMILTONIANS
LAGRANGIAN FUNCTION
LORENTZ INVARIANCE
METRICS
PHASE SPACE
QUANTIZATION
SCALAR FIELDS
SYMMETRY
VACUUM STATES
DIFFERENTIAL EQUATIONS
EQUATIONS
FUNCTIONS
INVARIANCE PRINCIPLES
MATHEMATICAL OPERATORS
MATHEMATICAL SPACE
PARTIAL DIFFERENTIAL EQUATIONS
PARTICLE PROPERTIES
QUANTUM OPERATORS
SPACE
662110* - General Theory of Particles & Fields- Theory of Fields & Strings- (1992-)
662120 - General Theory of Particles & Fields- Symmetry
Conservation Laws
Currents & Their Properties- (1992-)
BOSONS
CHIRALITY
EQUATIONS OF MOTION
HAMILTONIANS
LAGRANGIAN FUNCTION
LORENTZ INVARIANCE
METRICS
PHASE SPACE
QUANTIZATION
SCALAR FIELDS
SYMMETRY
VACUUM STATES
DIFFERENTIAL EQUATIONS
EQUATIONS
FUNCTIONS
INVARIANCE PRINCIPLES
MATHEMATICAL OPERATORS
MATHEMATICAL SPACE
PARTIAL DIFFERENTIAL EQUATIONS
PARTICLE PROPERTIES
QUANTUM OPERATORS
SPACE
662110* - General Theory of Particles & Fields- Theory of Fields & Strings- (1992-)
662120 - General Theory of Particles & Fields- Symmetry
Conservation Laws
Currents & Their Properties- (1992-)