Harmonic Oscillator Realization of the Deformed Bogoliubov (p, q)-Transformations without First Finite Fock States(Nuclear Physics)
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概要
- 論文の詳細を見る
Considering a simple generalization of the (p, q)-deformed boson oscillator algebra, which leads to a two-parameter deformed bosonic algebra in an infinite dimensional subspace of the harmonic oscillator Hilbert space without first finite Fock states, we establish a new harmonic oscillator realization of the deformed boson operators based on the Bogoliubov (p, q)-transformations. We obtain exact expressions for the transformation coefficients and show that they depend on arbitrary functions of p and q which can be interpreted as the parameters of the (p, q)-deformed GL (2, C) group. We also examine the existence and structure of the corresponding deformed Fock-space representation for our problem.
- 理論物理学刊行会の論文
- 2004-11-25
著者
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Naderi M.
Quantum Optics Group Department Of Physics University Of Isfahan
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ROKNIZADEH R.
Quantum Optics Group, Department of Physics, University of Isfahan
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Soltanolkotabi M.
Quantum Optics Group Department Of Physics University Of Isfahan
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Roknizadeh R.
Quantum Optics Group Department Of Physics University Of Isfahan
関連論文
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- Harmonic Oscillator Realization of the Deformed Bogoliubov (p, q)-Transformations without First Finite Fock States(Nuclear Physics)