Zheng-Yuan Zhang, Tian-Yi Zhang, Zong-Kai Liu, Dong-Sheng Ding, Bao-Sen Shi. Research progress of Rydberg many-body interaction [J]. Acta Physica Sinica, 2020, 69(18): 180301-1

Search by keywords or author
- Acta Physica Sinica
- Vol. 69, Issue 18, 180301-1 (2020)

Fig. 1. Energy level of two-atoms system excited by one laser.
![Schematic of binary Rydberg energy with detuning: (a) The energy of a pair of atoms with and ; (b) the energy of a pair of atoms with different detuning and potentials[19].](/richHtml/wlxb/2020/69/18/20200649/img_2.jpg)
Fig. 2. Schematic of binary Rydberg energy with detuning: (a) The energy of a pair of atoms with
and
; (b) the energy of a pair of atoms with different detuning and potentials[19].


![Spatially ordered components of the many-body states[3]: (a) Directly imaging result; (b) accumulative result of many measurements; (c) predicted result.](/Images/icon/loading.gif)
Fig. 3. Spatially ordered components of the many-body states[3]: (a) Directly imaging result; (b) accumulative result of many measurements; (c) predicted result.
![(a) Tensor network form of the partition function for 1D Ising model; (b) tensor element for the partition function of 2D Ising model; (c) tensor network form of the partition function for 2D Ising model[26]](/Images/icon/loading.gif)
Fig. 4. (a) Tensor network form of the partition function for 1D Ising model; (b) tensor element for the partition function of 2D Ising model; (c) tensor network form of the partition function for 2D Ising model[26]
![Relationship between the specific heat and the reciprocal of the temperature[27].](/Images/icon/loading.gif)
Fig. 5. Relationship between the specific heat and the reciprocal of the temperature[27].
![Parameters of single-photon source: (a) as a function of effective principle quantum number[30]. Coincidence count as a function of time decay is showed in the inset[30]; (b) normalized coincidence count as a function of time decay using quantum dots[28]; (c) normalized coincidence count of Hong-Ou-Mandel interference as a function of time decay with parallel and cross polarization respectively using quantum dots[28].](/Images/icon/loading.gif)
Fig. 6. Parameters of single-photon source: (a)
as a function of effective principle quantum number[30]. Coincidence count as a function of time decay is showed in the inset[30]; (b) normalized coincidence count as a function of time decay using quantum dots[28]; (c) normalized coincidence count of Hong-Ou-Mandel interference as a function of time decay with parallel and cross polarization respectively using quantum dots[28].

![Properties of quantum storage with different number of input photons Nin[47]: (a) Storage efficiency as a function of storage time; (b) storage efficiency as a function of Rydberg states.](/Images/icon/loading.gif)
Fig. 7. Properties of quantum storage with different number of input photons N in[47]: (a) Storage efficiency as a function of storage time; (b) storage efficiency as a function of Rydberg states.
![Schematic of energy levels combined exciting state with ground state[4]: (a) Procedure of writing; (b) storage in the ground state; (c) procedure of read.](/Images/icon/loading.gif)
Fig. 8. Schematic of energy levels combined exciting state with ground state[4]: (a) Procedure of writing; (b) storage in the ground state; (c) procedure of read.
![Scheme of imaging process and simulated results[6]: (a) Scheme of single-atom imaging process; (b) absorption of probe light without control light; (c) absorption of probe light with control light.](/Images/icon/loading.gif)
Fig. 9. Scheme of imaging process and simulated results[6]: (a) Scheme of single-atom imaging process; (b) absorption of probe light without control light; (c) absorption of probe light with control light.
![(a) Number of retrial gate photons as a function of number of stored gate photons with different number of source photons [7]; (b) contrast of optimal efficiency of subtraction[7].](/Images/icon/loading.gif)
Fig. 10. (a) Number of retrial gate photons
as a function of number of stored gate photons
with different number of source photons
[7]; (b) contrast of optimal efficiency of subtraction[7].



![phase diagram[10] and self-organized behaviors[64]: (a) Phase diagram of density of Rydberg atom; (b) EIT phase diagram without control light; (c) evolution in the self-organized process; (d) regulation of self-organized stationary states.](/Images/icon/loading.gif)
Fig. 11. phase diagram[10] and self-organized behaviors[64]: (a) Phase diagram of density of Rydberg atom; (b) EIT phase diagram without control light; (c) evolution in the self-organized process; (d) regulation of self-organized stationary states.
![Quantum simulation in two dimensions[63]: (a) Collective Rabi oscillation with different number of atoms; (c) Rydberg fraction of the systems with 20 atoms; (d) Rydberg fraction of the systems with 28 atoms.](/Images/icon/loading.gif)
Fig. 12. Quantum simulation in two dimensions[63]: (a) Collective Rabi oscillation with different number of atoms; (c) Rydberg fraction of the systems with 20 atoms; (d) Rydberg fraction of the systems with 28 atoms.
![Many-atom quantum simulation in one dimension[9]: (a) Predicted results of evolution with different interaction; (b) experimental results of evolution with different interaction; (c) ground-state probability as a function of system size; (d) number of states with identical number of occurrences.](/Images/icon/loading.gif)
Fig. 13. Many-atom quantum simulation in one dimension[9]: (a) Predicted results of evolution with different interaction; (b) experimental results of evolution with different interaction; (c) ground-state probability as a function of system size; (d) number of states with identical number of occurrences.
|
Table 1. Relation between the properties of Rydberg atom and its principal quantum number[11].
Set citation alerts for the article
Please enter your email address