style='font-family:Verdana;'>After developing the concept of displaced squeezed vacuum states in the non- style='font-size:10pt;font-family:;' '=''> style='font-family:V'/> Squeezed Coherent States in Non-Unitary Approach and Relation to Sub- and Super-Poissonian Statistics
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Squeezed Coherent States in Non-Unitary Approach and Relation to Sub- and Super-Poissonian Statistics

机译:挤压非统一方法的连贯状态和与超级泊松统计相关的关系

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style="text-align:justify;"> style="font-family:Verdana;">After developing the concept of displaced squeezed vacuum states in the non- style="font-size:10pt;font-family:;" "=""> style="font-family:Verdana;font-size:12px;">unitary approach and establishing the connection to the unitary approach we calculate their quasiprobabilities and expectation values src="Edit_3a7cf891-116b-4a22-bf3b-3509ac17768c.bmp" alt="" /> style="font-family:Verdana;"> in general form. Then we consider the displacement of the squeezed vacuum states and calculate their photon statistics and their quasiprobabilities. The expectation values of the displaced states are related to the expectation values of the undisplaced states and are calculated for some simplest cases which are sufficient to discuss their categorization as sub-Poissonian and super-Poissonian statistics. A large set of these states do not belong to sub- or to super-Poissonian states but are also not Poissonian states. We illustrate in examples their photon distributions. This shows that the notions of sub- and of super-Poissonian statistics and their use for the definition of nonclassicality of states style="font-family:Verdana;">are style="font-family:Verdana;"> problematic. In style="font-size:10.0pt;font-family:" color:#943634;"=""> style="color:#E53333;font-family:Verdana;font-size:12px;">Appen style="color:#E53333;"> style="color:#E53333;font-family:Verdana;font-size:12px;">dix A style="font-size:10pt;font-family:;" "=""> style="font-family:Verdana;font-size:12px;"> we present the most important relations for style="white-space:nowrap;font-family:Verdana;font-size:12px;">SU (1,1) style="font-family:Verdana;font-size:12px;"> style="font-size:10pt;font-family:;" "=""> style="font-family:Verdana;"> treatment of squeezing and the disentanglement of their operators. Some initial members of sequences of expectation values for squeezed vacuum states are collected in style="font-size:10.0pt;font-family:" color:#943634;"=""> style="color:#E53333;font-family:Verdana;font-size:12px;">Appen style="color:#E53333;"> style="color:#E53333;font-family:Verdana;font-size:12px;">dix E style="font-family:Verdana;">.
机译:style =“text-align:证明;”> style =“font-family:verdana;”>在开发非 style =“字体中的流离失所的挤压真空状态概念之后尺寸:10pt; font-womain :;“ “=”“> style =”font-family:verdana;字体大小:12px;“>统一方法并建立与单一方法的连接我们计算它们的QuasiProbabilities和期望值 src =”edit_3a7cf891-116b- 4a22-bf3b-3509ac17768c.bmp“alt =”“/> style =”font-family:verdana;“>一般形式。然后我们考虑挤压真空状态的位移和计算他们的光子统计数据及其QuaSiprobability。流离失所状态的期望值与未透明的国家的期望值有关,并计算出足以讨论其分类作为亚泊尼亚和超级泊松统计数据的最简单案例。一个大量这些州不属于超级泊松州,但也不属于泊松州。我们说明了它们的光子分布。这表明超级泊松统计数据和它们的概念及其使用非Classica的定义状态的Lity style =“font-family:verdana;”> style =“font-family:verdana;”>有问题。在 y style =“font-size:10.0pt; font-family:”颜色:#943634;“=”> style =“颜色:#e53333; font-family:verdana font-size:12px;“> appen style =”颜色:#e53333;“> style =”颜色:#e53333; font-family:verdana;字体大小: 12px;“> dix a style =”font-size:10pt; font-family :;“”=“”> style =“font-family:verdana font-size:12px;“>我们介绍了 style =”白色空间:nowrap; font-family:verdana;字体大小:12px;“> su < / i>(1,1) style =“font-family:verdana;字体大小:12px;”> style =“font-size:10pt;字体系列:;” “=”“> 样式=”font-family:verdana;“>挤压和扫描的解剖学。收集挤压真空状态的期望值序列的一些初始成员在 <跨度样式=“字体大小:10.0pt;字体 - 族:”颜色:#943634;“> style =”颜色:#e53333; font-family:verdana;字体大小:12px;“> appen style =”颜色:#e53333;“> style =”颜色:#e53333; font-family:verdana;字体大小:12px;“ dix e style =“font-family:verdana;”>。

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