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Nonclassicality via the Superpositions of Photon Addition and Subtraction and Quantum Decoherence for Thermal Noise
Annalen Der Physik ( IF 2.2 ) Pub Date : 2020-10-04 , DOI: 10.1002/andp.202000219
Xiang‐Guo Meng 1 , Ji‐Suo Wang 2 , Xiao‐Yan Zhang 1, 2 , Zhen‐Shan Yang 1 , Bao‐Long Liang 1 , Zhen‐Tao Zhang 1
Affiliation  

Two new photon‐modulated states are introduced by operating a more general coherent superposition ( υ a + r a ) m on two classical states (coherent and thermal) and their nonclassicality caused by the operation ( υ a + r a ) m is investigated via examining the squeezing, sub‐Poissonian statistics, nonclassical depth, and negativity of Wigner distribution. Their density‐operator and Wigner‐distribution evolutions in the thermal channel are also explored. It is found that the high‐order operation ( υ a + r a ) m has better performance in creating nonclassicality for certain ratios r and more robustness against decoherence of the two photon‐modulated states for thermal noise. For convenience, a new three‐variable special polynomial and its generating function are introduced via the normal ordering of operators.

中文翻译:

通过光子加减法和量子退相干叠加的热噪声的非经典性

通过操作更一般的相干叠加,引入了两个新的光子调制状态 υ 一种 + [R 一种 关于两个经典状态(相干状态和热状态)以及它们由操作引起的非经典性 υ 一种 + [R 一种 通过检查挤压,次泊松统计量,非经典深度和Wigner分布的负性来调查。还研究了它们在热通道中的密度算子和维格纳分布。发现高阶运算 υ 一种 + [R 一种 在针对某些比率r产生非经典性方面具有更好的性能,并且针对两个光子调制态对热噪声的退相干具有更高的鲁棒性。为方便起见,通过运算符的常规排序引入了新的三变量特殊多项式及其生成函数。
更新日期:2020-12-12
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