Abstract
We quantize the chiral Schwinger model with the Wess-Zumino action by using BJL(Bjorken-Johnson-Low) limit technique. In the bosonized chiral Schwinger model, the constraints are changed from second-class to first-class because of the Wess-Zumino action. The change gives a consistent quantization which is compatible with the Gauss constraint. In the fermionic chiral Schwinger, the constraints are second-class in the Poisson bracket level. These are transformed to first-class by considering Schwinger terms carefully.
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