Please wait a minute...
Chin. Phys. B, 2026, Vol. 35(6): 067102    DOI: 10.1088/1674-1056/ae4c71
RAPID COMMUNICATION Prev   Next  

Suppression of moving-potential effect in an optical Raman lattice scheme for spin-orbit-coupled alkaline-earth fermions

Rui Wu(吴瑞)1,2,3,†, Han Zhang(张涵)1,2,3,†, Tao Deng(邓涛)1,2,3,4, Wen-Wei Wang(王文伟)1,2,3, and Xibo Zhang(张熙博)1,2,3,4,‡
1 International Center for Quantum Materials, School of Physics, Peking University, Beijing 100871, China;
2 Collaborative Innovation Center of Quantum Matter, Beijing 100871, China;
3 Hefei National Laboratory, Hefei 230088, China;
4 Beijing Academy of Quantum Information Sciences, Beijing 100193, China
Abstract  Optical Raman lattices in ultra-cold alkali-metal and alkaline-earth atoms provide a powerful method to synthesize spin-orbit (SO) coupling. While the ground-state energy splittings (divided by Planck's constant) can reach the range of tens of megahertz in alkali-metal atoms, the typical ground-state energy splittings are on the order of tens of kilohertz or smaller in alkaline-earth atoms (AEAs) such as $^{87}$Sr. For AEAs, because such limited ground-state energy splittings are rather close to the kilohertz-scale recoil energy that is relevant for optical lattice physics, a standard implementation of a two-dimensional (2D) optical Raman lattice can lead to parasitic periodic moving potentials that heat up the atoms and severely limit the atomic lifetime. Recently, an improved optical Raman lattice scheme was proposed and experimentally realized in ultra-cold strontium fermions, which significantly enhanced the lifetime of 2D-SO-coupled fermions. However, a concrete electro-optical setup has yet to be demonstrated, and its control precision needs to be quantified. Here we demonstrate the electro-optical setup of an improved optical Raman lattice scheme that suppresses the effect of moving lattice potentials for alkaline-earth fermions by introducing a sufficiently large frequency separation between two sets of laser polarization components, where each set yields an independent Raman coupling. To quantify the precision of this setup, we feedback-control the relative phase between the two sets of Raman couplings, which is an important parameter characterizing the 1D-2D crossover of SO couplings, and measure the stability of this phase over hour-long periods. We also investigate the optimum range for the applied frequency separation. Our approach provides a useful tool that helps achieve long-lived SO-coupled systems using AEAs.
Keywords:  spin-orbit coupling      optical Raman lattice      alkaline-earth atoms      ultracold fermions      moving potential  
Received:  29 January 2026      Revised:  24 February 2026      Accepted manuscript online:  03 March 2026
PACS:  71.70.Ej (Spin-orbit coupling, Zeeman and Stark splitting, Jahn-Teller effect)  
  37.10.Jk (Atoms in optical lattices)  
  67.85.Lm (Degenerate Fermi gases)  
Fund: This work was supported by the Chinese Academy of Sciences Strategic Priority Research Program (Grant No. XDB35020100), the Hefei National Laboratory, and the Innovation Program for Quantum Science and Technology (Grant No. 2021ZD0301903).
Corresponding Authors:  Xibo Zhang     E-mail:  xibo@pku.edu.cn

Cite this article: 

Rui Wu(吴瑞), Han Zhang(张涵), Tao Deng(邓涛), Wen-Wei Wang(王文伟), and Xibo Zhang(张熙博) Suppression of moving-potential effect in an optical Raman lattice scheme for spin-orbit-coupled alkaline-earth fermions 2026 Chin. Phys. B 35 067102

[1] Zhai H 2015 Rep. Prog. Phys. 78 026001
[2] Zhang L and Liu X J 2018 Synthetic spin–orbit coupling in cold atoms, Ed. Zhang W, Yi W and Sá de Melo C A R (Singapore: World Scientific) p. 1
[3] Dalibard J, Gerbier F, Juzeliūnas G and Ö hberg P 2011 Rev. Mod. Phys. 83 1523
[4] Galitski V and Spielman I B 2013 Nature 494 49
[5] Huang L, Meng Z, Wang P, Peng P, Zhang S L, Chen L, Li D, Zhou Q and Zhang J 2016 Nat. Phys. 12 540
[6] Meng Z, Huang L, Peng P, Li D, Chen L, Xu Y, Zhang C, Wang P and Zhang J 2016 Phys. Rev. Lett. 117 235304
[7] Wu Z, Zhang L, Sun W, Xu X T, Wang B Z, Ji S C, Deng Y, Chen S, Liu X J and Pan J W 2016 Science 354 83
[8] Sun W, Wang B Z, Xu X T, Yi C R, Zhang L, Wu Z, Deng Y, Liu X J, Chen S and Pan J W 2018 Phys. Rev. Lett. 121 150401
[9] Xu X T, Wang Z Y, Jiao R H, Yi C R, Sun W and Chen S 2019 Rev. Sci. Instrum. 90 054708
[10] Wang Z Y, Cheng X C, Wang B Z, Zhang J Y, Lu Y H, Yi C R, Niu S, Deng Y, Liu X J, Chen S and Pan J W 2021 Science 372 271
[11] Zhang J Y, Yi C R, Zhang L, Jiao R H, Shi K Y, Yuan H, Zhang W, Liu X J, Chen S and Pan J W 2023 Phys. Rev. Lett. 130 043201
[12] Osterloh K, Baig M, Santos L, Zoller P and Lewenstein M 2005 Phys. Rev. Lett. 95 010403
[13] Ruseckas J, Juzeliūnas G, Ö hberg P and Fleischhauer M 2005 Phys. Rev. Lett. 95 010404
[14] Qu C, Zheng Z, Gong M, Xu Y, Mao L, Zou X, Guo G and Zhang C 2013 Nat. Commun. 4 2710
[15] Liu X J, Law K T and Ng T K 2014 Phys. Rev. Lett. 112 086401
[16] Song B, He C, Niu S, Zhang L, Ren Z, Liu X J and Jo G B 2019 Nat. Phys. 15 911
[17] Liang M C, Wei Y D, Zhang L, Wang X J, Zhang H, Wang W W, Qi W, Liu X J and Zhang X 2023 Phys. Rev. Res. 5 L012006
[18] Lauria P, Kuo W T, Cooper N R and Barreiro J T 2022 Phys. Rev. Lett. 128 245301
[19] Zhang H, Wang W W, Qiao C, Zhang L, Liang M C, Wu R, Wang X J, Liu X J and Zhang X 2024 Sci. Bull. 69 747
[20] Wang W W, Zhang H, Qiao C, Liang M C, Wu R and Zhang X 2023 Front. Phys. 18 62303
[21] Wang B Z, Lu Y H, Sun W, Chen S, Deng Y and Liu X J 2018 Phys. Rev. A 97 011605
[22] Riley W J 2008 Handbook of Frequency Stability Analysis (NIST Special Publication vol. 1065) (National Institute of Standards and Technology)
[23] Zhang C, Tewari S, Lutchyn R M and Das Sarma S 2008 Phys. Rev. Lett. 101 160401
[24] Sato M, Takahashi Y and Fujimoto S 2009 Phys. Rev. Lett. 103 020401
[25] Zhu S L, Shao L B,Wang Z D and Duan LM2011 Phys. Rev. Lett. 106 100404
[26] Pan J S, Liu X J, Zhang W, Yi W and Guo G C 2015 Phys. Rev. Lett. 115 045303
[27] Poon T F J and Liu X J 2018 Phys. Rev. B 97 020501
[1] Review of structure-dependent transport properties in SrIrO3
Mingjia Chen(陈铭嘉), Shuanhu Wang(王拴虎), Yirui Chen(陈一瑞), Dailei Ren(任玳蕾), Jiatai Wang(王加泰), Jialiang Yao(姚佳良), Kexin Jin(金克新), and Hong Yan(闫虹). Chin. Phys. B, 2026, 35(6): 067301.
[2] ARPES study of Y2O2Bi single crystals: Intrinsic electronic structure of Bi square nets
Yun-Bo Wu(吴云波), Tong-Rui Li(李彤瑞), Zhi-Peng Cao(曹志鹏), Zhan-Feng Liu(刘站锋), Yu-Liang Li(李昱良), Zheng-Ming Shang(尚政明), Xin Zheng(郑新), Hui Tian(田慧), Zong-Yi Wang(王宗一), Yu-Tong Bi(毕雨桐), Hao-Yang Zhou(周浩洋), Yi Liu(刘毅), Guo-Bin Zhang(张国斌), Zheng-Tai Liu(刘正太), Da-Wei Shen(沈大伟), Li-Dong Zhang(张李东), Sheng-Tao Cui(崔胜涛), and Zhe Sun(孙喆). Chin. Phys. B, 2026, 35(4): 047101.
[3] Pressure-induced superconductivity in kagome metal CsCr3Sb5: Role of spin-orbit coupling and inter-orbital spin fluctuations
Wei Wang(王巍), Shun-Li Yu(于顺利), and Jian-Xin Li(李建新). Chin. Phys. B, 2026, 35(2): 027401.
[4] Type-II Dirac nodal chain semimetal CrB4
Xiao-Yao Hou(侯逍遥), Ze-Feng Gao(高泽峰), Peng-Jie Guo(郭朋杰), Jian-Feng Zhang(张建丰), and Zhong-Yi Lu(卢仲毅). Chin. Phys. B, 2026, 35(1): 017301.
[5] Non-quantized Zak phases, PT/APT symmetry transitions, and doubly degenerate exceptional points in a non-Hermitian spin-orbit coupled SSH model
Jun-Xing Huo(霍俊行), Jian Li(李健), Qing-Xu Li(李清旭), and Jia-Ji Zhu(朱家骥). Chin. Phys. B, 2025, 34(7): 070301.
[6] Strongly tunable Ising superconductivity in van der Waals NbSe2-xTex nanosheets
Jingyuan Qu(曲静远), Guojing Hu(胡国静), Cuili Xiang(向翠丽), Hui Guo(郭辉), Senhao Lv(吕森浩), Yechao Han(韩烨超), Guoyu Xian(冼国裕), Qi Qi(齐琦), Zhen Zhao(赵振), Ke Zhu(祝轲), Xiao Lin(林晓), Lihong Bao(鲍丽宏), Yongjin Zou(邹勇进), Lixian Sun(孙立贤), Haitao Yang(杨海涛), and Hong-Jun Gao(高鸿钧). Chin. Phys. B, 2025, 34(6): 067401.
[7] Ground state of SU(3) spin-orbit coupled soft-core Bose gas
Jia Liu(刘佳), Jing Feng(冯婧), Ya-Jun Wang(王雅君), Xiao-Fei Zhang(张晓斐), and Xue-Ying Yang(杨雪滢). Chin. Phys. B, 2025, 34(6): 060301.
[8] Spectroscopic and transition properties of strontium chloride
Dong-Lan Wu(伍冬兰), Bi-Kun Liu(刘必坤), Wen-Tao Zhou(周文涛), Jia-Yun Chen(陈佳运), Zhang-Li Lai(赖章丽), Bo Liu(刘波), and Bing Yan(闫冰). Chin. Phys. B, 2025, 34(4): 043101.
[9] Three-body physics under dissipative spin-orbit coupling
Xi Zhao(赵茜). Chin. Phys. B, 2025, 34(3): 033101.
[10] Correlated physics, charge and magnetic orders in moiré kagomé systems
Zhaochen Liu(刘兆晨) and Jing Wang(王靖). Chin. Phys. B, 2025, 34(2): 027304.
[11] Effect of lattice distortion on spin admixture and quantum transport in organic devices with spin-orbit coupling
Ying Wang(王莹), Dan Li(李丹), Xinying Sun(孙新英), Huiqing Zhang(张惠晴), Han Ma(马晗), Huixin Li(李慧欣), Junfeng Ren(任俊峰), Chuankui Wang(王传奎), and Guichao Hu(胡贵超). Chin. Phys. B, 2024, 33(7): 077101.
[12] Effect of the mixing of s-wave and chiral p-wave pairings on electrical shot noise properties of normal metal/superconductor tunnel junctions
Yu-Chen Hu(胡雨辰) and Liang-Bin Hu(胡梁宾). Chin. Phys. B, 2024, 33(7): 077202.
[13] Oscillation of Dzyaloshinskii-Moriya interaction driven by weak electric fields
Runze Chen(陈润泽), Anni Cao(曹安妮), Xinran Wang(王馨苒), Yang Liu(柳洋), Hongxin Yang(杨洪新), and Weisheng Zhao(赵巍胜). Chin. Phys. B, 2024, 33(2): 027501.
[14] Spatial electron-spin splitting in single-layered semiconductor microstructure modulated by Dresselhaus spin-orbit coupling
Jia-Li Chen(陈嘉丽), Sai-Yan Chen(陈赛艳), Li Wen(温丽), Xue-Li Cao(曹雪丽), and Mao-Wang Lu(卢卯旺). Chin. Phys. B, 2024, 33(11): 118501.
[15] Bessel vortices in spin-1 Bose-Einstein condensates with Zeeman splitting and spin-orbit coupling
Huan-Bo Luo(罗焕波), Xin-Feng Zhang(张鑫锋), Runhua Li(李润华), Yongyao Li(黎永耀), and Bin Liu(刘彬). Chin. Phys. B, 2024, 33(10): 100304.
No Suggested Reading articles found!