矢量涡旋光束的表征及腔内生成技术

doi:10.3969/j.issn.1007-5461.2022.01.007

量子电子学报 ›› 2022, Vol. 39 ›› Issue (1): 110-119.doi: 10.3969/j.issn.1007-5461.2022.01.007

• "轨道角动量：从经典光学到量子信息”专辑 • 上一篇下一篇

矢量涡旋光束的表征及腔内生成技术

付时尧1,2,3∗ , 海澜1,2,3 , 宋睿1,2,3 , 高春清1,2,3∗

( 1 北京理工大学光电学院, 北京 100081; 2 信息光子技术工业和信息化部重点实验室, 北京 100081; 3 光电成像与系统教育部重点实验室, 北京 100081 )

收稿日期:2021-09-15 修回日期:2021-10-26 出版日期:2022-01-28 发布日期:2022-01-28
通讯作者: E-mail: gao@bit.edu.cn E-mail:E-mail: gao@bit.edu.cn
作者简介:付时尧 ( 1992 - ), 博士, 副研究员, 博士生导师, 主要从事激光光场调控技术及应用, 新型全固态激光器及应用等方面的研究。 E-mail: fushiyao@bit.edu.cn 高春清 ( 1967 - ), 博士，教授，博士生导师，主要从事新型激光器件与技术、光场调控技术、激光雷达技术等方面的研究 E-mail: gao@bit.edu.cn
基金资助:
Supported by National Defense Basic Scientific Research Program of China (国防基础科研计划, JCKY2020602C007), National Natural Science Foundation of China (国家自然科学基金, 11834001, 61905012)

Representation and intra-cavity generation of vectorial vortex beams

FU Shiyao 1,2,3∗ , HAI Lan 1,2,3 , SONG Rui 1,2,3 , GAO Chunqing 1,2,3∗

( 1 School of Optics and Photonics, Beijing Institute of Technology, Beijing 100081, China; 2 Key Laboratory of Information Photonics Technology, Ministry of Industry and Information Technology of the People’s Republic of China, Beijing 100081, China; 3 Key Laboratory of Photoelectronic Imaging Technology and System, Ministry of Education of the People’s Republic of China, Beijing 100081, China )

Received:2021-09-15 Revised:2021-10-26 Published:2022-01-28 Online:2022-01-28

摘要/Abstract

摘要： 矢量涡旋光束是一种新型的结构光场, 具有螺旋相位和横截面各向异性偏振分布, 在光镊、旋转体探测、光通信、高分辨率成像、量子信息等领域展现出广泛的应用前景。随着研究的不断深入, 对矢量涡旋光束的复杂光场模式分布要求越来越高, 给矢量涡旋光束的生成技术带来了巨大的挑战。此外, 如何更加实用且有效地完备表征矢量涡旋光束的模场分布、模式特性亦是其应用的重要基础。本研究团队长期从事包括矢量涡旋光束在内的结构光场调控及应用技术研究, 提出了多种输出模式连续可调的矢量涡旋光束腔外、腔内生成技术。介绍了近年来本课题组在矢量涡旋光束的表征和腔内生成方面的主要工作, 包括矢量涡旋光束总角动量态的四参量表征法、激光谐振腔内横纵模调控技术等, 并在此基础上报道了人眼安全波段全固态矢量涡旋光束激光器。

关键词: 量子光学, 矢量涡旋光束, 总角动量, 固体激光器

Abstract: Vectorial vortex beams (VVBs) are new type of structured optical fields with helical phase and spatial inhomogeneous polarization. It has already shown broad applications in domains like optical tweezers, rotator detection, optical communication, high-resolution imaging, quantum information and other fields. With the continuous deepening of research, the requirements for more complex optical fields of VVBs are getting higher and higher, which brings huge challenges to the generation technology of VVBs. In addition, how to represent such complex optical fields of VVBs more practically and completely is also an important basis for its application. The author’s team has been engaged in the research on the manipulation and application of structured beams like VVBs, and has proposed a variety of extra- and intra-cavity generation of VVBs with selective output modes. In this paper, recent advances of VVB representation and intra-cavity generation are introduced and reviewed, including the four-parameter representation, the intra-cavity regulation of transverse and longitudinal modes of VVBs, and the eye-safe solid VVB laser as well.

Key words: quantum optics, vectorial vortex beam, total angular momentum, solid laser

中图分类号:

O438

付时尧, ∗, 海澜, 宋睿, 高春清, ∗. 矢量涡旋光束的表征及腔内生成技术[J]. 量子电子学报, 2022, 39(1): 110-119.

FU Shiyao , ∗ , HAI Lan , , SONG Rui , , GAO Chunqing , ∗. Representation and intra-cavity generation of vectorial vortex beams[J]. Chinese Journal of Quantum Electronics, 2022, 39(1): 110-119.

参考文献

[1] Allen L, Beijersbergen M, Spreeuw R and Woerdman J. Orbital angular momentum of light and the transformation of Laguerre-Gaussian laser modes[J]. Physical Review A, 1992, 45: 8185.
[2] Padgett M. Orbital angular momentum 25 years on [J]. Optics Express, 2017, 25: 11265-11274.
[3] Shen Y, Wang X, Xie Z, et al. Optical vortices 30 years on: OAM manipulation from topological charge to multiple singularities[J]. Light Sci Appl, 2019, 8: 90.
[4] Forbes A. Structured Light from Lasers[J]. Laser & Photonics Reviews, 2019, 13: 1900140.
[5] Forbes, A., de Oliveira, M. & Dennis, M.R. Structured light[J]. Nature Photonics, 2021, 15,: 253-262.
[6] Lazarev G, Chen P, Strauss J, Fontaine N, and Forbes A, Beyond the display: phase-only liquid crystal on Silicon devices and their applications in photonics [Invited][J]. Opt. Express, 2019, 27: 16206-16249.
[7] Ren Y., Lu R and Gong L. Tailoring light with a digital micromirror device[J]. ANNALEN DER PHYSIK, 2015, 527: 447-470.
[8] Turtaev S, Leite I, Mitchell K, Padgett M, Phillips D and ?i?már T. Comparison of nematic liquid-crystal and DMD based spatial light modulation in complex photonics[J]. Opt. Express, 2017, 25: 29874-29884.
[9] Rubano A, Cardano F, Piccirillo B and Marrucci L. Q-plate technology: a progress review [Invited][J]. J. Opt. Soc. Am. B, 2019, 36: D70-D87.
[10] Marrucci L. et al. Spin-to-orbital conversion of the angular momentum of light and its classical and quantum applications[J]. J. Opt. 2011, 13: 064001.
[11] Cardano F, Marrucci L. Spin-orbit photonics[J]. Nature Photon, 2015, 9: 776-778.
[12] Bliokh K, Rodríguez-Fortu?o F, Nori F et al. Spin-orbit interactions of light[J]. Nature Photon, 2015, 9:796-808.
[13] Gori F, Guattari G, Padovani C. Bessel-Gauss beams[J]. Optics Communications, 1987, 64(6): 491-495.
[14] Efremidis N, Chen Z, Segev M and Christodoulides D. Airy beams and accelerating waves: an overview of recent advances[J]. Optica, 2019, 6(5): 686-701.
[15] Zhuang J, Zhang L and Deng D. Tight-focusing properties of linearly polarized circular Airy Gaussian vortex beam[J] Optics Letters, 2020, 45(2): 296-299.
[16] Zhan Q. Cylindrical vector beams: From mathematical concepts to applications[J]. Advances in Optics and Photonics, 2009, 1: 1-57.
[17] Shen Y, Yang X, Naidoo D, Fu X and Forbes A. Structured ray-wave vector vortex beams in multiple degrees of freedom from a laser[J]. Optica , 2020, 7: 820-831.
[18] Wang Z, Shen Y, Naidoo D, et al. Astigmatic hybrid SU(2) vector vortex beams: towards versatile structures in longitudinally variant polarized optics[J]. Optics Express, 2021, 29(1): 315-329.
[19] Padgett M and Bowman R. Tweezers with a twist[J]. Nature Photonics, 2011, 5: 343-348.
[20] Yang L, Zhou L and Zhao N. Anomalous motion of a particle levitated by Laguerre-Gaussian beams[J]. Optics Letters, 2021, 46(1): 106-109.
[21] Yang Y, Ren Y, Chen M, et al. Optical trapping with structured light: a review[J]. Advanced Photonics, 2021, 3(3): 034001.
[22] Lavery M, Speirits F, Barnett S and Padgett M. Detection of a Spinning Object Using Light’s Orbital Angular Momentum[J]. Science, 2013, 341(6145), 537-540.
[23] Lavery M, Barnett S, Speirits F and Padgett M. Observation of the rotational Doppler shift of a white-light, orbital-angular-momentum-carrying beam backscattered from a rotating body[J]. Optica, 2014, 1(1):1-3.
[24] Fu S., Wang T, Zhang Z, Zhai Y and Gao C. Non-diffractive Bessel-Gauss beams for the detection of rotating object free of Obstructions[J]. Optics Express, 2017, 25: 20098-20108.
[25] Wang J, Yang J, Fazal I, et al. Willner, Terabit free-space data transmission employing orbital angular momentum multiplexing[J]. Nature Photonics, 2012, 6: 488-496.
[26] Fu S, Zhai Y, Zhou H, et al. Demonstration of free-space one-to-many multicasting link from orbital angular momentum encoding[J]. Optics Letters, 2019, 44(19): 4753-4756.
[27] Fu S, Zhai Y, Zhou H, et al. Experimental demonstration of free-space multi-state orbital angular momentum shift keying[J]. Optics Express, 2019, 27(23): 33111.
[28] Bernet S, Jesacher A, Furhapter S, Maurer C and RitschMarte M. Quantitative imaging of complex samples by spiral phase contrast microscopy[J]. Optics Express, 2006, 14: 3792-3805.
[29] Andrews D. Structured Light and its Applications: An Introduction to Phase-structured Beams and Nanoscale Optical Forces[M]. Academic Press, 2008.
[30] Yi X, Liu Y, Ling X, et al. Hybrid-order Poincare sphere[J]. Physical Review A, 2015, 91: 023801.
[31] Milione G，Sztul H, Nolan D, et al. Higher order Poincare sphere, stokes parameters, and the angular momentum of light[J]. Physical Review Letters, 2011, 107(5): 053601.
[32] Poincare H. Theorie mathematique de la Lomiere[M]. Paris: Gauthiers-Villars, 1892: 2.
[33] Ren Z, Rong L, Li S, et al. Generalized Poincare sphere[J]. Optics Express, 2015, 23(20): 26585-26595.
[34] Shen Y, Wang Z, Fu X, et al. SU(2) Poincaré sphere: A generalized representation for multidimensional structured light[J]. Physical Review A, 2020, 102: 031501.
[35] Fu S, et al. Representation of total angular momentum states of beams through a four-parameter notation[J]. New Journal of Physics, 2021, 23: 083015.
[36] Ngcobo S, Litvin I, Burger L and Forbes A. A digital Laser for on-demand laser modes[J]. Nature Communications, 2013, 4: 2289.
[37] Naidoo D, Roux F, Dudley A, er al. Controlled generation of higher-order Poincare sphere beams from a laser[J]. Nature Photon, 2016, 10: 327-332.
[38] Qiao Z, Xie G, Wu Y, et al. Generating High-Charge Optical Vortices Directly from Laser Up to 288th Order[J]. Laser p.Photonics Reviews, 2018, 1800019.
[39] Sharma V, Kumar S, Aadhi A, et al. Tunable vector-vortex beam optical parametric oscillator[J]. Scientific Reports, 2019, 9: 9578.
[40] Fan J, Xiao N, Zhao J, et al. Controlled Generation of Wavelength-Tunable Higher Order Poincaré Sphere Beams From a Femtosecond Optical Parametric Oscillator[J]. IEEE Journal of Selected Topics in Quantum Electronics, 2020, 26(6): 8800205.
[41] Fan J, Zhao J, Shi L, et al. Two-channel, dual-beam-mode, wavelength-tunable femtosecond optical parametric oscillator[J]. Advanced Photonics, 2020, 2(4): 045001.
[42] Sroor H, Huang Y, Sephton B, et al. High-purity orbital angular momentum states from a visible metasurface laser[J]. Nature Photonics, 2020, 14: 498-503.
[43] Song R, Gao C, Zhou H and Fu S. Resonantly pumped Er:YAG vector laser with selective polarization states at 1.6 μm[J]. Optics Letters, 2020, 45(16): 4626-4629.
[44] Song R, Liu X, Fu S and Gao C. Simultaneous tailoring of longitudinal and transverse mode inside an Er:YAG laser[J]. Chinese Optics Letters (accepted, in press).

矢量涡旋光束的表征及腔内生成技术

Representation and intra-cavity generation of vectorial vortex beams

PDF

可视化

摘要/Abstract

引用本文

使用本文

参考文献

相关文章 15

编辑推荐

Metrics

本文评价

[1]	陈骊颖, 黄堃, 王琪, 闫仕农 . 基于金刚石NV色心集成振动检测模块的设计[J]. 量子电子学报, 2023, 40(4): 500-509.
[2]	摆海龙, 白金海, 胡栋, 王宇. 用于原子干涉重力仪的小型频率合成器设计与实现[J]. 量子电子学报, 2023, 40(4): 510-518.
[3]	李嵩松. 玻色-爱因斯坦凝聚体中三体和四体相互作用对自旋压缩和量子纠缠的影响研究[J]. 量子电子学报, 2023, 40(4): 519-527.
[4]	李艳, . 一维强相互作用的玻色-费米混合气体关联特性研究[J]. 量子电子学报, 2023, 40(4): 528-540.
[5]	王晟, 方晓明, 林昱, 张天兵, 冯宝, 余杨, 王乐 . 四强度诱骗态相位匹配量子密钥分发协议[J]. 量子电子学报, 2023, 40(4): 541-545.
[6]	孙一石, 孙弋 . 基于BP 神经网络的经典-量子信号共纤同传系统参数预测[J]. 量子电子学报, 2023, 40(4): 546-559.
[7]	戚志明, 梁文耀 . 光束偏振对全息干涉制作复式光子晶体的影响研究[J]. 量子电子学报, 2023, 40(4): 447-457.
[8]	何业锋, 李丽娜∗, 白倩, 陈思昊, 强雨薇 . 标记单光子源下探测器死时间的量子密钥分配[J]. 量子电子学报, 2023, 40(1): 112-119.
[9]	谈志杰杨海瑞喻虹韩申生. X光强度关联衍射成像技术研究进展[J]. 量子电子学报, 2022, 39(6): 851-862.
[10]	林惠祖刘伟涛孙帅杜隆坤常宸李月刚. 关联成像算法研究进展[J]. 量子电子学报, 2022, 39(6): 863-879.
[11]	王孝艳, 王志远, 陈子阳, 蒲继雄∗. 基于深度学习技术从散斑场中识别多涡旋结构的轨道角动量[J]. 量子电子学报, 2022, 39(6): 955-961.
[12]	李能菲孙宇松黄见. 余弦编码复用高空间分辨率关联成像研究[J]. 量子电子学报, 2022, 39(6): 973-982.
[13]	戴攀, 庞志广, 李剑, 王琴∗. 基于纠缠源的非线性贝尔不等式研究[J]. 量子电子学报, 2022, 39(5): 761-767.
[14]	周贤韬, 江英华∗, 郭晨飞, 赵宁, 刘彪. 基于 GHZ 态粒子和单光子混合的量子安全直接通信协议[J]. 量子电子学报, 2022, 39(5): 768-775.
[15]	李天秀, 石磊∗, 王俊辉, 李佳豪. 基于深度学习的量子信号大气衰减系数预测[J]. 量子电子学报, 2022, 39(5): 786-794.