光学腔中非简并参量衰减过程中用正交振幅表示的纠缠场态

IF 0.5 4区 物理与天体物理 Q4 PHYSICS, MULTIDISCIPLINARY Journal of Contemporary Physics (Armenian Academy of Sciences) Pub Date : 2023-07-14 DOI:10.1134/S106833722302010X
S. T. Gevorgyan, M. S. Gevorgyan
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引用次数: 0

摘要

针对一个能量为\(\hbar {{{{\omega }}}_{3}}\)的光子在光学腔中衰变为两个能量分别为\(\hbar {{{{\omega }}}_{2}}\)和\(\hbar {{{{\omega }}}_{1}}\)的光子的非简并参量衰减过程,其中\(\hbar {{{{\omega }}}_{3}} = \hbar {{{{\omega }}}_{2}} + \hbar {{{{\omega }}}_{1}},\)研究了基于正交幅值变量的光学系统相互作用模形成纠缠场态的可能性。结果表明,在相互作用模的强耦合情况下,频率为\({{{{\omega }}}_{2}}\)和\({{{{\omega }}}_{1}}\)的模之间存在强纠缠态。在模间强耦合的情况下形成弱纠缠态,在弱耦合的情况下不发生纠缠态。在光学系统中,对于频率为\({{{{\omega }}}_{3}}\)和\({{{{\omega }}}_{1}}\)的模,不形成由正交幅值变量引起的纠缠态。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Entangled Field States in Terms of Quadrature Amplitudes in the Process of Nondegenerate Parametric Decay in an Optical Cavity

For the process of nondegenerate parametric decay in an optical cavity in which a photon with energy \(\hbar {{{{\omega }}}_{3}}\) decays into two photons with energies \(\hbar {{{{\omega }}}_{2}}\) and \(\hbar {{{{\omega }}}_{1}}\), where \(\hbar {{{{\omega }}}_{3}} = \hbar {{{{\omega }}}_{2}} + \hbar {{{{\omega }}}_{1}},\) the possibility of forming entangled field states of the interacting modes of the optical system based on the variable of quadrature amplitudes is studied. It is shown that strongly entangled states are obtained between the modes with the frequencies \({{{{\omega }}}_{2}}\) and \({{{{\omega }}}_{1}}\) in the case of a very strong coupling of the interacting modes. Weakly entangled states are formed in the case of strong coupling between modes, and no entanglement of these modes occurs in the case of weak coupling. In the optical system, the entangled states by the variable of quadrature amplitude do not form for the modes with frequencies \({{{{\omega }}}_{3}}\) and \({{{{\omega }}}_{1}}\).

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来源期刊
CiteScore
1.00
自引率
66.70%
发文量
43
审稿时长
6-12 weeks
期刊介绍: Journal of Contemporary Physics (Armenian Academy of Sciences) is a journal that covers all fields of modern physics. It publishes significant contributions in such areas of theoretical and applied science as interaction of elementary particles at superhigh energies, elementary particle physics, charged particle interactions with matter, physics of semiconductors and semiconductor devices, physics of condensed matter, radiophysics and radioelectronics, optics and quantum electronics, quantum size effects, nanophysics, sensorics, and superconductivity.
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