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Parity-deformed sl(2, R), su(2) and so(3) algebras: A basis for quantum optics and quantum communications applications
- Chung, W.S.;
- Hassanabadi, H.;
- Nieto, L.M.;
- Zarrinkamar, S.
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0초록
Having in mind the significance of parity (reflection) in various areas of physics, the single-mode and two-mode Wigner algebras are considered adding to them a reflection operator. The associated deformed sl(2, R) algebra, sl(2, R) and the deformed so(3) algebra, so(3), are constructed for the widely used Jordan-Schwinger and Holstein-Primakoff realizations, commenting on various aspects and ingredients of the formalism for both single-mode and two-mode cases. Finally, due to its potential application in the study of qubit and qutrit systems, the parity-deformed so(3) representation is analyzed based on the isomorphy of so(3) and su(2). Related applications are discussed as well.
키워드
Parity-deformed algebra; Jordan-Schwinger realization; Holstein-Primakoff realization; Quantum optics; Quantum communication; DEFORMED HEISENBERG ALGEBRA; GENERALIZED FOCK SPACES; SUPERSYMMETRY; STATISTICS; SYMMETRY; PARTICLE; STATES
- 제목
- Parity-deformed sl(2, R), su(2) and so(3) algebras: A basis for quantum optics and quantum communications applications
- 저자
- Chung, W.S.; Hassanabadi, H.; Nieto, L.M.; Zarrinkamar, S.
- 발행일
- 2026-07
- 유형
- Article
- 권
- 490