
- Advanced Photonics
- Vol. 5, Issue 3, 030503 (2023)
Abstract
Optical vortices have been extensively researched in recent years for applications in optical manipulation, orbital angular momentum, optical mode multiplexing, and quantum information.1 When the polarizations (spin angular momentum) encounter the phase singularity (orbital angular momentum) of an optical vortex, spin-orbit interaction occurs, leading to the discovery of even more fascinating features such as optical skyrmions2 and polarization robustness.3 Optical vortices are like a rich goldmine with many more fascinating features yet to be revealed.
Recently, in Advanced Photonics Nexus, Andrei Afanasev from George Washington University, USA, in collaboration with the research group of Anatoly V. Zayats from King’s College London, UK, demonstrated through theoretical analysis and simulation that certain polarization features of vortex beams maintain constant transverse spatial dimensions, independent of beam diffraction.4 These polarization features appear near phase singularities and are related to the presence of longitudinal electric fields.
Traditionally, research on nondiffracting beams has mainly focused on their intensity distributions, which enable them to travel in free space without significant spreading over distances far exceeding the normal Rayleigh length. Examples of such beams include the nondiffracting Bessel beam and Airy beam.5
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In their report, A. Afanasev and A. V. Zayats demonstrate, both theoretically and numerically, that the transverse dimension of the partial polarization feature of an optical vortex beam remains unaffected by beam diffraction (see Fig. 1). This remarkable effect is attributed to the phase singularity of the beam cross-section, resulting from the interaction of the longitudinal and transverse electromagnetic fields in the vector vortex. The nondiffraction behavior in the three-dimensional polarization of vortex beams is analyzed using a paraxial simplified analytical model and nonparaxial numerical simulation. It is important to note that the longitudinal field of the vortex beam cannot be ignored, as it may affect the accuracy of the simulation study. The existence of the longitudinal field in a 3D vortex field makes the conventional 2D polarization description of Stokes parameters incomplete. Therefore, the authors have adopted the convention description of polarization for spin-1 particles, which includes matrices of the spin vector and the quadrupolar tensor.8
Figure 1.Nondiffractive polarization feature of optical vortex beam unaffected by beam diffraction.
Typically, the
This work represents an important step towards fully understanding the nondiffractive nature of optical vortex polarization features and investigating the intrinsic nature of spin-orbital interaction. In terms of applications, the study sheds new light on optical metrology, optical communications, optical networking, laser sensing, and radar operations. Additionally, investigating these nondiffractive 3D polarization features can benefit research in photonic quasiparticles and spatiotemporal optical vortices, among other areas.
Zhenwei Xie is an associate professor at the Institute of Microscale Optoelectronics at Shenzhen University. He specializes in using metasurfaces and inverse design methods to control the orbital and spin angular momentum of light, and applies these techniques to fields such as mode-division multiplexing optical communication and on-chip photonic devices. He has published over 70 SCI-indexed papers in prestigious journals such as Light: Science & Applications, Physical Review Letters, Laser & Photonics Review, ACS Photonics, and Photonics Research. He was listed by Stanford University as one of the “World’s Top 2% Scientists” in an annual scientific impact ranking (2022). He has received Top Downloaded Paper awards for five papers, and one paper has been recognized as a Highly Cited Paper by ESI. His work has been cited 3213 times on Google Scholar, with an H-index of 27.
References
[6] M. R. Lapointe. Review of nondiffracting Bessel beams. Proc. SPIE, 1527, 258-276(1991).
[7] Z. Chen, Y. Hu, R. Morandotti et al. Self-accelerating airy beams: generation, control, and applications. Nonlinear Photonics and Novel Optical Phenomena, 1-46(2012).

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