Bo Lu, Cheng-Yin Han, Min Zhuang, Yong-Guan Ke, Jia-Hao Huang, Chao-Hong Lee. Non-Gaussian entangled states and quantum metrology with ultracold atomic ensemble [J]. Acta Physica Sinica, 2019, 68(4): 040306-1

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- Acta Physica Sinica
- Vol. 68, Issue 4, 040306-1 (2019)
![The Husimi distribution of spin coherent state (left) and spin squeezed state (right) on the generalized Bloch sphere. Adapted from Ref. [39].自旋相干态(左)与自旋压缩态(右)在广义Bloch球上的Husimi分布(摘自文献[39])](/richHtml/wlxb/2019/68/4/20190147/img_1.jpg)
Fig. 1. The Husimi distribution of spin coherent state (left) and spin squeezed state (right) on the generalized Bloch sphere. Adapted from Ref. [39].
自旋相干态(左)与自旋压缩态(右)在广义Bloch球上的Husimi分布(摘自文献[39])
![Top: The Husimi distribution of different spin cat states on the generalized Bloch sphere. Bottom: The ultimate phase measurement precision with different spin cat states under atomic loss (denotes the ratio of atom loss). Adapted from Ref. [55].上图为不同自旋猫态在广义Bloch球上的Husimi分布; 下图为不同自旋猫态在有原子数损失(为原子的损失率)情况下的相位测量精度极限(摘自文献[55])](/richHtml/wlxb/2019/68/4/20190147/img_2.jpg)
Fig. 2. Top: The Husimi distribution of different spin cat states on the generalized Bloch sphere. Bottom: The ultimate phase measurement precision with different spin cat states under atomic loss (
denotes the ratio of atom loss). Adapted from Ref. [55].
上图为不同自旋猫态在广义Bloch球上的Husimi分布; 下图为不同自旋猫态在有原子数损失(
为原子的损失率)情况下的相位测量精度极限(摘自文献[55])
![Schematic of precision phase measurement based on driving through quantum phase transitions and many-body quantum interferometry. Adapted from Ref. [61].基于量子相变和多体量子干涉的相位测量方案示意图( 摘自文献[61])](/Images/icon/loading.gif)
Fig. 3. Schematic of precision phase measurement based on driving through quantum phase transitions and many-body quantum interferometry. Adapted from Ref. [61].
基于量子相变和多体量子干涉的相位测量方案示意图( 摘自文献[61])
![(a) The thick black solid line denotes the gap between the first excited and the ground state of Hamiltonian, which together with the two minima at q = ±2|c2| defines three quantum phases, illustrated by their atom distributions in the three spin components, the first-order Zeeman shifts are not shown because they are inconsequential for a system with zero magnetization; (b) absorption images of atoms in the three spin components after Stern-Gerlach separation, showing efficient conversion of a condensate from a polar state into a TFS by sweeping q linearly from 3|c2| to –3| c2| in 3 s. Adapted from Ref. [35].(a)旋量BEC的基态由单原子内态的二阶塞曼效应和BEC中自旋交换作用强度的大小决定, 会出现两个相变点, 将相图分为三个区域, 分别为P, BA和TF相; (b)线性扫描q时, 通过吸收成像观察到的BEC在各个内态上的分布随时间的变化(摘自文献[35])](/Images/icon/loading.gif)
Fig. 4. (a) The thick black solid line denotes the gap
between the first excited and the ground state of Hamiltonian, which together with the two minima at q = ±2|c 2| defines three quantum phases, illustrated by their atom distributions in the three spin components, the first-order Zeeman shifts are not shown because they are inconsequential for a system with zero magnetization; (b) absorption images of atoms in the three spin components after Stern-Gerlach separation, showing efficient conversion of a condensate from a polar state into a TFS by sweeping q linearly from 3|c 2| to –3| c 2| in 3 s. Adapted from Ref. [35].
(a)旋量BEC的基态由单原子内态的二阶塞曼效应和BEC中自旋交换作用强度的大小决定, 会出现两个相变点, 将相图分为三个区域, 分别为P, BA和TF相; (b)线性扫描q 时, 通过吸收成像观察到的BEC在各个内态上的分布随时间的变化(摘自文献[35])
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