Using annihilation and creation squeeze operators, we construct a basis of Hermitian generators obeying the SU(2) Lie algebra. We discuss the relations between the Maxwell–Chern–Simons electrodynamics vacuum and the normal vacuum and show that the most general Bogoliubov transformation is just a functional rotation in the Fock space.

Andrianov, A.A., Kolevatov, S.S., Roberto, S. (2015). The functional squeeze operator algebra in Maxwell–Chern–Simons electrodynamics. THEORETICAL AND MATHEMATICAL PHYSICS, 184(3), 1213-1223 [10.1007/s11232-015-0329-4].

The functional squeeze operator algebra in Maxwell–Chern–Simons electrodynamics

Roberto Soldati
2015

Abstract

Using annihilation and creation squeeze operators, we construct a basis of Hermitian generators obeying the SU(2) Lie algebra. We discuss the relations between the Maxwell–Chern–Simons electrodynamics vacuum and the normal vacuum and show that the most general Bogoliubov transformation is just a functional rotation in the Fock space.
2015
Andrianov, A.A., Kolevatov, S.S., Roberto, S. (2015). The functional squeeze operator algebra in Maxwell–Chern–Simons electrodynamics. THEORETICAL AND MATHEMATICAL PHYSICS, 184(3), 1213-1223 [10.1007/s11232-015-0329-4].
Andrianov, A. A.; Kolevatov, S. S.; Roberto, Soldati
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/615968
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