The Poynting vector and angular momentum density of the autofocusing Butterfly-Gauss beams

被引:13
|
作者
Cheng, Ke [1 ]
Lu, Gang [1 ]
Zhou, Yan [1 ]
Yao, Na [1 ]
Zhong, Xianqiong [1 ]
机构
[1] Chengdu Univ Informat Technol, Coll Optoelect Technol, Chengdu 610225, Sichuan, Peoples R China
来源
基金
中国国家自然科学基金;
关键词
Butterfly-Gauss beam; Autofocusing; Poynting vector; Angular momentum density; Chiral medium;
D O I
10.1016/j.optlastec.2018.02.029
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
Three different Butterfly-Gauss beams are proposed by introducing higher order Butterfly catastrophe to the field of optics, where an autofocusing Butterfly-Gauss beam with a special profile is emphatically studied and it can be regarded as the sum of two Half-Butterfly-Gauss beams. Based on the Collins integral formula, the autofocusing behavior, Poynting vector and angular momentum density of the corresponding Butterfly-Gauss beams during propagation in free space, focus system and chiral medium are investigated, respectively. The results show that the Butterfly-Gauss beam not only exhibits autofocusing behavior similar to the Pearcey beams or circular Airy beams, but also presents rotation in analogy with the Swallowtail beam during propagation in free space. In the focus system, the tail directions of special patterns in the focal plane can be controlled by scaling lengths. In the chiral medium, the greater chirality parameters correspond to the increasing of phase velocity of beam, which results in the fact that the distance of autofocusing plane becomes smaller, and it is easier to autofocus the beam. The proposed Butterfly-Gauss beams have the application possibility in the field of manipulating microparticles along intensity channels due to their special spatial structures in focal plane, where the Poynting vectors flow from center spot to the controlled tail. (C) 2018 Elsevier Ltd. All rights reserved.
引用
收藏
页码:23 / 34
页数:12
相关论文
共 50 条
  • [31] Intensity and orbital angular momentum density of nonparaxial anomalous vortex beams
    Li, Fang
    OPTIK, 2017, 147 : 240 - 247
  • [32] The Poynting vectors, spin and orbital angular momentums of uniformly polarized cosh-Pearcey-Gauss beams in the far zone
    Liao, Sai
    Cheng, Ke
    Huang, Hong-wei
    Yang, Ceng-hao
    Liang, Meng-ting
    Sun, Wang-xuan
    CHINESE OPTICS, 2023, 16 (05) : 1195 - 1205
  • [33] Hybrid vector beams with non-uniform orbital angular momentum density induced by designed azimuthal polarization gradient*
    Han, Lei
    Qi, Shuxia
    Liu, Sheng
    Li, Peng
    Cheng, Huachao
    Zhao, Jianlin
    CHINESE PHYSICS B, 2020, 29 (09)
  • [34] Angular momentum redirection phase of vector beams in a non-planar geometry
    McWilliam, Amy
    Cisowski, Claire Marie
    Bennett, Robert
    Franke-Arnold, Sonja
    NANOPHOTONICS, 2022, 11 (04) : 727 - 736
  • [35] Hybrid vector beams with non-uniform orbital angular momentum density induced by designed azimuthal polarization gradient
    韩磊
    齐淑霞
    刘圣
    李鹏
    程华超
    赵建林
    Chinese Physics B, 2020, 29 (09) : 153 - 159
  • [36] Separation of spin and orbital angular momentum states from cylindrical vector beams
    Verma, Manish
    Pal, Sushanta Kumar
    Jejusaria, Alok
    Senthilkumaran, P.
    OPTIK, 2017, 132 : 121 - 126
  • [37] Optical separation and discrimination of chiral particles by vector beams with orbital angular momentum
    Li, Manman
    Yan, Shaohui
    Zhang, Yanan
    Chen, Xu
    Yao, Baoli
    NANOSCALE ADVANCES, 2021, 3 (24): : 6897 - 6902
  • [38] Mie scattering of purely azimuthal Laguerre-Gauss beams: Angular-momentum-induced transparency
    Rury, Aaron S.
    Freeling, Richard
    PHYSICAL REVIEW A, 2012, 86 (05):
  • [39] Turbulent effects of strong irradiance fluctuations on the orbital angular momentum mode of fractional Bessel Gauss beams
    Gao, Jie
    Zhang, Yixin
    Dan, Weiyi
    Hu, Zhengda
    OPTICS EXPRESS, 2015, 23 (13): : 17024 - 17034
  • [40] Switch of orbital angular momentum flux density of partially coherent vortex beams
    Zhang, Yongtao
    Cai, Yangjian
    Gbur, Greg
    OPTICS EXPRESS, 2023, 31 (23) : 38004 - 38012