Results 51 to 60 of about 1,132 (169)
We study densely defined unbounded operators acting between different Hilbert spaces. For these, we introduce a notion of symmetric (closable) pairs of operators.
Palle Jorgensen, Feng Tian
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Decomposition ofq-deformed Fock spaces
20 pages, LaTeX ...
Kashiwara, M., Miwa, T., Stern, E.
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In this paper, we obtain the equivalent characterizations for the boundedness,compactness, and Schatten class properties of the product of Volterra type integral andcomposition operators between generalized Fock spaces in terms of certain Berezin ...
LUO Xiao-Juan, WANG Xiao-Feng, XIA Jin
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Toeplitz Operators with Horizontal Symbols Acting on the Poly-Fock Spaces
We describe the C⁎-algebra generated by the Toeplitz operators acting on each poly-Fock space of the complex plane C with the Gaussian measure, where the symbols are bounded functions depending only on x=Re z and have limit values at y=-∞ and y=∞. The C⁎
Armando Sánchez-Nungaray +3 more
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Multiple Sampling and Interpolation in Weighted Fock Spaces of Entire Functions. [PDF]
Escudero LA, Haimi A, Romero JL.
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Teleportation of a qubit using quasi-Bell states
In this paper, we study the exotic Landau problem at the classical level where two conserved quantities are derived. At the quantum level, the corresponding quantum operators of the conserved quantities provide two oscillator representations from which ...
Isiaka Aremua, Laure Gouba
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Hartree–Fock many-body perturbation theory for nuclear ground-states
We investigate the order-by-order convergence behavior of many-body perturbation theory (MBPT) as a simple and efficient tool to approximate the ground-state energy of closed-shell nuclei.
Alexander Tichai +3 more
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Generalization of Gisin’s theorem to quantum fields
We generalize Gisin’s theorem on the relation between the entanglement of pure states and Bell non-classicality to the case of mode entanglement of separated groups of modes of quantum fields extending the theorem to cover also states with undefined ...
Konrad Schlichtholz, Marcin Markiewicz
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Certain isometries related to the bilateral laplace transform
We study certain isometries between Hilbert spaces, which are generated by the bilateral Laplace transform In particular, we construct an analog of the Bargmann‐Fock type reproducing kernel Hilbert space related to this transformation. It is shown
S. B. Yakubovich
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Correlation functions of the generalized phase model
This paper is devoted to investigating the correlation functions of the generalized phase model by combining symmetric functions with charged fermions.
Denghui Li, Shengyu Zhang, Zhaowen Yan
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