Quantal Symmetries in the Nonlinear Sigma Model with Maxwell–Chern–Simons Term |
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Authors: | Wang Yong-long Li Zi-ping |
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Institution: | (1) College of Applied Science, Beijing University of Technology, Beijing, 100022, China |
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Abstract: | The quantal symmetry property in the CP1 nonlinear sigma model with Abelian–Maxwell–Chern–Simons (AMCS) term in 2 + 1 dimensions is studied. In the Coulomb gauge, the system is quantized in the Faddeev–Senjanovic (FS) path-integral formalism. The canonical Ward identities for proper vertices under local gauge transformation are derived. Based on the quantal symmetries of a constrained Hamiltonian system, the fractional spin at the quantum level of this system is also presented as those of the system without Maxwell term. |
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Keywords: | constrained Hamiltonian system fractional spin CP1 non-linear sigma model |
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