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Optical vortices 30 years on: OAM manipulation from topological charge to multiple singularities
Abstract
Thirty years ago, Coullet et al. proposed that a special optical field exists in laser cavities bearing some analogy with the superfluid vortex. Since then, optical vortices have been widely studied, inspired by the hydrodynamics sharing similar mathematics. Akin to a fluid vortex with a central flow singularity, an optical vortex beam has a phase singularity with a certain topological charge, giving rise to a hollow intensity distribution. Such a beam with helical phase fronts and orbital angular momentum reveals a subtle connection between macroscopic physical optics and microscopic quantum optics. These amazing properties provide a new understanding of a wide range of optical and physical phenomena, including twisting photons, spin–orbital interactions, Bose–Einstein condensates, etc., while the associated technologies for manipulating optical vortices have become increasingly tunable and flexible. Hitherto, owing to these salient properties and optical manipulation technologies, tunable vortex beams have engendered tremendous advanced applications such as optical tweezers, high-order quantum entanglement, and nonlinear optics. This article reviews the recent progress in tunable vortex technologies along with their advanced applications.
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The implemented optical setup is highly stable and capable of generating arbitrary optical beams with almost any state of polarisation and spatial profile.
“In order to realize experimentally the tunable optical skyrmions, we implemented a highly stable optical setup capable to generate arbitrary optical beams with almost any state of polarisation and spatial profile [27]”
From Generation of Optical Skyrmions with Tunable Topological Textures (2022) · cites this paper as [27]
In condensed matter physics, skyrmions can be formed due to the Dzyaloshinskii-Moriya interaction and dipole-dipole interaction.
“In condensed matter physics, skyrmions can be formed due to the Dzyaloshinskii-Moriya interaction (DMI) [97], dipole-dipole interaction [98]”
From Optical skyrmions and other topological quasiparticles of light (2024) · cites this paper as [97]
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Orbital angular momentum of light and the transformation of Laguerre-Gaussian laser modes
Allen, L., Beijersbergen, M. W., Spreeuw, R. J. C., & Woerdman, J. P. (1992) · Physical Review A · doi:10.1103/physreva.45.8185 · Cited by 10,455
Spin–orbit interactions of light
Bliokh, K. Y., Rodríguez-Fortuño, F. J., Nori, F., & Zayats, A. V. (2015) · Nature Photonics · doi:10.1038/nphoton.2015.201 · Cited by 2,276
Higher-Order Poincaré Sphere, Stokes Parameters, and the Angular Momentum of Light
Milione, G., Sztul, H. I., Nolan, D. A., & Alfano, R. R. (2011) · Physical Review Letters · doi:10.1103/physrevlett.107.053601 · Cited by 930
Laserlight ? first example of a second-order phase transition far away from thermal equilibrium
Graham, R., & Haken, H. (1970) · Zeitschrift f�r Physik · doi:10.1007/bf01400474 · Cited by 396
Mafu, M., Dudley, A., Goyal, S., Giovannini, D., McLaren, M., Padgett, M. J., Konrad, T., Petruccione, F., Lütkenhaus, N., & Forbes, A. (2013) · Physical Review A · doi:10.1103/physreva.88.032305 · Cited by 349
Characterizing quantum channels with non-separable states of classical light
Ndagano, B., Perez-Garcia, B., Roux, F. S., McLaren, M., Rosales-Guzman, C., Zhang, Y., Mouane, O., Hernandez-Aranda, R. I., Konrad, T., & Forbes, A. (2017) · Nature Physics · doi:10.1038/nphys4003 · Cited by 325
Creation and Detection of Vector Vortex Modes for Classical and Quantum Communication
Ndagano, B., Nape, I., Cox, M. A., Rosales-Guzman, C., & Forbes, A. (2018) · Journal of Lightwave Technology · doi:10.1109/jlt.2017.2766760 · Cited by 312
Engineering two-photon high-dimensional states through quantum interference
Zhang, Y., Roux, F. S., Konrad, T., Agnew, M., Leach, J., & Forbes, A. (2016) · Science Advances · doi:10.1126/sciadv.1501165 · Cited by 149
Spin-orbit interactions of light
Bliokh, K. Y., Rodriguez-Fortuno, F. J., Nori, F., & Zayats, A. V. (2015) · arXiv
Flagged first, then by citations
Research works printed but not linked: 297
- Coullet, P., Gil, L. & Rocca, F. Optical vortices. Opt. Commun. 73, 403–408 (1989). · DOI
- Aranson, I. S. & Kramer, L. The world of the complex Ginzburg-Landau equation. Rev. Mod. Phys. 74, 99–143 (2002). · DOI · Paper page
- Coullet, P., Gil, L. & Lega, J. Defect-mediated turbulence. Phys. Rev. Lett. 62, 1619–1622 (1989). · DOI
- Brambilla, M. et al. Transverse laser patterns. I. Phase singularity crystals. Phys. Rev. A 43, 5090–5113 (1991). · DOI
- Brambilla, M. et al. Transverse laser patterns. II. Variational principle for pattern selection, spatial multistability, and laser hydrodynamics. Phys. Rev. A 43, 5114–5120 (1991). · DOI
- Rosanov, N. N., Fedorov, S. V. & Shatsev, A. N. Curvilinear motion of multivortex laser-soliton complexes with strong and weak coupling. Phys. Rev. Lett. 95, 053903 (2005). · DOI
- Genevet, P. et al. Bistable and addressable localized vortices in semiconductor lasers. Phys. Rev. Lett. 104, 223902 (2010). · DOI
- Barland, S. et al. Observation of “true” optical vortices in a laser system. in Nonlinear Photonics and Novel Optical Phenomena (eds Chen, Z. G. & Morandotti, R.) 195–205 (Springer, New York, NY, 2012). · DOI
- Bazhenov, V. Y., Soskin, M. S. & Vasnetsov, M. V. Screw dislocations in light wavefronts. J. Mod. Opt. 39, 985–990 (1992). · DOI
- Crasovan, L. C., Malomed, B. A. & Mihalache, D. Stable vortex solitons in the two-dimensional Ginzburg–Landau equation. Phys. Rev. E 63, 016605 (2000). · DOI
- Mihalache, D. et al. Stable topological modes in two-dimensional Ginzburg-Landau models with trapping potentials. Phys. Rev. A 82, 023813 (2010). · DOI
- Fedorov, S. V. et al. Topologically multicharged and multihumped rotating solitons in wide-aperture lasers with a saturable absorber. IEEE J. Quantum Electron. 39, 197–205 (2003). · DOI
- Paulau, P. V. et al. Vortex solitons in lasers with feedback. Opt. Express 18, 8859–8866 (2010). · DOI
- Mihalache, D. et al. Stable vortex tori in the three-dimensional cubic-quintic Ginzburg-Landau equation. Phys. Rev. Lett. 97, 073904 (2006). · DOI
- Beijersbergen, M. W. et al. Astigmatic laser mode converters and transfer of orbital angular momentum. Opt. Commun. 96, 123–132 (1993). · DOI
- Dennis, M. R., O’Holleran, K. & Padgett, M. J. Singular optics: optical vortices and polarization singularities. Prog. Opt. 53, 293–363 (2009). · DOI · Paper page
- He, H. et al. Direct observation of transfer of angular momentum to absorptive particles from a laser beam with a phase singularity. Phys. Rev. Lett. 75, 826–829 (1995). · DOI
- Gahagan, K. T. & Swartzlander, G. A. Optical vortex trapping of particles. Opt. Lett. 21, 827–829 (1996). · DOI
- Simpson, N. B., Allen, L. & Padgett, M. J. Optical tweezers and optical spanners with Laguerre–Gaussian modes. J. Mod. Opt. 43, 2485–2491 (1996). · DOI
- Swartzlander, G. A. Jr. & Law, C. T. Optical vortex solitons observed in Kerr nonlinear media. Phys. Rev. Lett. 69, 2503–2506 (1992). · DOI
- Tikhonenko, V., Christou, J. & Luther-Daves, B. Spiraling bright spatial solitons formed by the breakup of an optical vortex in a saturable self-focusing medium. J. Opt. Soc. Am. B 12, 2046–2052 (1995). · DOI
- Firth, W. J. & Skryabin, D. V. Optical solitons carrying orbital angular momentum. Phys. Rev. Lett. 79, 2450–2453 (1997). · DOI
- Dholakia, K. et al. Second-harmonic generation and the orbital angular momentum of light. Phys. Rev. A 54, R3742–R3745 (1996). · DOI
- Courtial, J. et al. Second-harmonic generation and the conservation of orbital angular momentum with high-order Laguerre-Gaussian modes. Phys. Rev. A 56, 4193–4196 (1997). · DOI
- Soskin, M. S. et al. Topological charge and angular momentum of light beams carrying optical vortices. Phys. Rev. A 56, 4064–4075 (1997). · DOI
- Courtial, J. et al. Rotational frequency shift of a light beam. Phys. Rev. Lett. 81, 4828–4830 (1998). · DOI · Paper page
- Scheuer, J. & Orenstein, M. Optical vortices crystals: spontaneous generation in nonlinear semiconductor microcavities. Science 285, 230–233 (1999). · DOI
- Mair, A. et al. Entanglement of the orbital angular momentum states of photons. Nature 412, 313–316 (2001). · DOI · Paper page
- Molina-Terriza, G., Torres, J. P. & Torner, L. Twisted photons. Nat. Phys. 3, 305–310 (2007). · DOI
- Paterson, L. et al. Controlled rotation of optically trapped microscopic particles. Science 292, 912–914 (2001). · DOI
- MacDonald, M. P. et al. Creation and manipulation of three-dimensional optically trapped structures. Science 296, 1101–1103 (2002). · DOI
- Grier, D. G. A revolution in optical manipulation. Nature 424, 810–816 (2003). · DOI
- Harwit, M. Photon orbital angular momentum in astrophysics. Astrophys. J. 597, 1266–1270 (2003). · DOI
- Zhuang, X. W. Unraveling DNA condensation with optical tweezers. Science 305, 188–190 (2004). · DOI
- Fürhapter, S. et al. Spiral phase contrast imaging in microscopy. Opt. Express 13, 689–694 (2005). · DOI · Paper page
- Tamburini, F. et al. Overcoming the Rayleigh criterion limit with optical vortices. Phys. Rev. Lett. 97, 163903 (2006). · DOI
- Barreiro, J. T., Wei, T. C. & Kwiat, P. G. Beating the channel capacity limit for linear photonic superdense coding. Nat. Phys. 4, 282–286 (2008). · DOI · Paper page
- Hickmann, J. M. et al. Unveiling a truncated optical lattice associated with a triangular aperture using light’s orbital angular momentum. Phys. Rev. Lett. 105, 053904 (2010). · DOI
- Yu, N. F. et al. Light propagation with phase discontinuities: generalized laws of reflection and refraction. Science 334, 333–337 (2011). · DOI · Paper page
- Cai, X. L. et al. Integrated compact optical vortex beam emitters. Science 338, 363–366 (2012). · DOI
- Wang, J. et al. Terabit free-space data transmission employing orbital angular momentum multiplexing. Nat, Photonics 6, 488–496 (2012). · DOI · Paper page
- Bozinovic, N. et al. Terabit-scale orbital angular momentum mode division multiplexing in fibers. Science 340, 1545–1548 (2013). · DOI
- Fickler, R. et al. Quantum entanglement of angular momentum states with quantum numbers up to 10,010. Proc. Natl Acad. Sci. USA 113, 13642–13647 (2016). · DOI
- Devlin, R. C. et al. Arbitrary spin-to–orbital angular momentum conversion of light. Science 358, 896–901 (2017). · DOI
- Stav, T. et al. Quantum entanglement of the spin and orbital angular momentum of photons using metamaterials. Science 361, 1101–1104 (2018). · DOI · Paper page
- Kong, F. Q. et al. Controlling the orbital angular momentum of high harmonic vortices. Nat. Commun. 8, 14970 (2017). · DOI
- Gauthier, D. et al. Tunable orbital angular momentum in high-harmonic generation. Nat. Commun. 8, 14971 (2017). · DOI
- Lee, J. C. T. et al. Laguerre–Gauss and Hermite–Gauss soft X-ray states generated using diffractive optics. Nat. Photonics 13, 205–209 (2019). · DOI
- Xie, Z. W. et al. Ultra-broadband on-chip twisted light emitter for optical communications. Light Sci. Appl. 7, 18001 (2018). · DOI
- Zambon, N. C. et al. Optically controlling the emission chirality of microlasers. Nat. Photonics 13, 283–288 (2019). · DOI
- Rego, L. et al. Generation of extreme-ultraviolet beams with time-varying orbital angular momentum. Science 364, eaaw9486 (2019). · DOI
- Nye, J. F. & Berry, M. V. Dislocations in wave trains. Proc. R Soc A Math. Phys. Eng. Sci. 336, 165–190 (1974). · DOI
- Penrose, L. S. & Penrose, R. Impossible objects: a special type of visual illusion. Br. J. Psychol. 49, 31–33 (1958). · DOI
- Bauer, T. et al. Observation of optical polarization Möbius strips. Science 347, 964–966 (2015). · DOI
- Leach, J., Yao, E. & Padgett, M. J. Observation of the vortex structure of a non-integer vortex beam. New J. Phys. 6, 71 (2004). · DOI
- Berry, M. V. Optical vortices evolving from helicoidal integer and fractional phase steps. J. Opt. A Pure Appl. Opt. 6, 259–268 (2004). · DOI
- Verbeeck, J., Tian, H. & Schattschneider, P. Production and application of electron vortex beams. Nature 467, 301–304 (2010). · DOI
- Clark, C. W. et al. Controlling neutron orbital angular momentum. Nature 525, 504–506 (2015). · DOI
- Wang, X. W. et al. Recent advances on optical vortex generation. Nanophotonics 7, 1533–1556 (2018). · DOI
- Zhu, L. & Wang, J. A review of multiple optical vortices generation: methods and applications. Front. Optoelectron. 12, 52–68 (2019). · DOI
- Chen, M. L. M., Jiang, L. J. & Sha, W. E. I. Orbital angular momentum generation and detection by geometric-phase based metasurfaces. Appl. Sci. 8, 362 (2018). · DOI
- Barnett, S. M., Babiker, M. & Padgett, M. J. Optical orbital angular momentum. Philos. Trans. R Soc. A Math. Phys. Eng. Sci. 375, 20150444 (2017). · DOI
- Padgett, M. J. Orbital angular momentum 25 years on [Invited]. Opt. Express 25, 11265–11274 (2017). · DOI
- Yao, A. M. & Padgett, M. J. Orbital angular momentum: origins, behavior and applications. Adv. Opti. Photonics 3, 161–204 (2011). · DOI
- Milonni, P. W. & Boyd, R. W. Momentum of light in a dielectric medium. Adv. Opt. Photonics 2, 519–553 (2010). · DOI
- Nelson, D. F. Momentum, pseudomomentum, and wave momentum: toward resolving the Minkowski-Abraham controversy. Phys. Rev. A 44, 3985–3996 (1991). · DOI
- Bliokh, K. Y., Bekshaev, A. Y. & Nori, F. Optical momentum, spin, and angular momentum in dispersive media. Phys. Rev. Lett. 119, 073901 (2017). · DOI
- Bliokh, K. Y. & Nori, F. Transverse and longitudinal angular momenta of light. Phys. Rep. 592, 1–38 (2015). · DOI · Paper page
- Karimi, E. & Boyd, R. W. Classical entanglement? Science 350, 1172–1173 (2015). · DOI
- Chen, Y. F., Lu, T. H. & Huang, K. F. Observation of spatially coherent polarization vector fields and visualization of vector singularities. Phys. Rev. Lett. 96, 033901 (2006). · DOI
- Chen, Y. F. et al. Observation of vector vortex lattices in polarization states of an isotropic microcavity laser. Phys. Rev. Lett. 90, 053904 (2003). · DOI
- Rosales-Guzmán, C., Ndagano, B. & Forbes, A. A review of complex vector light fields and their applications. J. Opt. 20, 123001 (2018). · DOI
- Abramochkin, E. & Alieva, T. Closed-form expression for mutual intensity evolution of Hermite–Laguerre–Gaussian Schell-model beams. Opt. Lett. 42, 4032–4035 (2017). · DOI
- Alieva, T. & Bastiaans, M. J. Mode mapping in paraxial lossless optics. Opt. Lett. 30, 1461–1463 (2005). · DOI
- Abramochkin, E. G. & Volostnikov, V. G. Generalized Hermite-Laguerre-Gauss beams. Phys. Wave Phenom. 18, 14–22 (2010). · DOI
- Bandres, M. A. & Gutiérrez-Vega, J. C. Ince–Gaussian beams. Opt. Lett. 29, 144–146 (2004). · DOI
- Bandres, M. A. & Gutiérrez-Vega, J. C. Elliptical beams. Opt. Express 16, 21087–21092 (2008). · DOI
- Bandres, M. A. & Gutiérrez-Vega, J. C. Ince–Gaussian modes of the paraxial wave equation and stable resonators. J. Opt. Soc. Am. A 21, 873–880 (2004). · DOI
- Bentley, J. B. et al. Generation of helical Ince-Gaussian beams with a liquid-crystal display. Opt. Lett. 31, 649–651 (2006). · DOI
- Woerdemann, M., Alpmann, C. & Denz, C. Optical assembly of microparticles into highly ordered structures using Ince–Gaussian beams. Appl. Phys. Lett. 98, 111101 (2011). · DOI
- Shen, Y. J. et al. Hybrid topological evolution of multi-singularity vortex beams: generalized nature for helical-Ince-Gaussian and Hermite-Laguerre-Gaussian modes. J. Opt. Soc. Am. A 36, 578–587 (2019). · DOI
- Volke-Sepulveda, K. et al. Orbital angular momentum of a high-order Bessel light beam. J. Opt. B Quantum Semiclassical Opt. 4, S82–S89 (2002). · DOI
- Gutiérrez-Vega, J. C., Iturbe-Castillo, M. D. & Chávez-Cerda, S. Alternative formulation for invariant optical fields: Mathieu beams. Opt. Lett. 25, 1493–1495 (2000). · DOI
- Lóxpez-Mariscal, C. et al. Orbital angular momentum transfer in helical Mathieu beams. Opt. Express 14, 4182–4187 (2006). · DOI
- Chávez-Cerda, S. et al. Holographic generation and orbital angular momentum of high-order Mathieu beams. J. Opt. B Quantum Semiclassical Opt. 4, S52–S57 (2002). · DOI
- Alpmann, C. et al. Mathieu beams as versatile light moulds for 3D micro particle assemblies. Opt. Express 18, 26084–26091 (2010). · DOI
- Zhu, L. & Wang, J. Demonstration of obstruction-free data-carrying N-fold Bessel modes multicasting from a single Gaussian mode. Opt. Lett. 40, 5463–5466 (2015). · DOI
- Bužek, V. & Quang, T. Generalized coherent state for bosonic realization of SU(2)Lie algebra. J. Opt. Soc. Am. B 6, 2447–2449 (1989). · DOI
- Lin, Y. C. et al. Model of commensurate harmonic oscillators with SU(2) coupling interactions: Analogous observation in laser transverse modes. Phys. Rev. E 85, 046217 (2012). · DOI
- Tuan, P. H. et al. Realizing high-pulse-energy large-angular-momentum beams by astigmatic transformation of geometric modes in an Nd:YAG/Cr4+:YAG laser. IEEE J. Sel. Top. Quantum Electron. 24, 1600809 (2018). · DOI
- Tung, J. C. et al. Exploring vortex structures in orbital-angular-momentum beams generated from planar geometric modes with a mode converter. Opt. Express 24, 22796–22805 (2016). · DOI
- Chen, Y. F. et al. Devil’s staircase in three-dimensional coherent waves localized on Lissajous parametric surfaces. Phys. Rev. Lett. 96, 213902 (2006). · DOI
- Lu, T. H. et al. Three-dimensional coherent optical waves localized on trochoidal parametric surfaces. Phys. Rev. Lett. 101, 233901 (2008). · DOI
- Shen, Y. J. et al. Polygonal vortex beams. IEEE Photonics J. 10, 1503016 (2018).
- Shen, Y. J., Fu, X. & Gong, M. L. Truncated triangular diffraction lattices and orbital-angular-momentum detection of vortex SU(2) geometric modes. Opt. Express 26, 25545–25557 (2018). · DOI
- Freund, I. Optical Möbius strips in three-dimensional ellipse fields: I. Lines of circular polarization. Opt. Commun. 283, 1–15 (2010). · DOI
- Freund, I. Optical Möbius strips in three dimensional ellipse fields: II. Lines of linear polarization. Opt. Commun. 283, 16–28 (2010). · DOI
- Galvez, E. J. et al. Multitwist Möbius strips and twisted ribbons in the polarization of paraxial light beams. Sci. Rep. 7, 13653 (2017). · DOI
- Veretenov, N. A., Fedorov, S. V. & Rosanov, N. N. Topological vortex and knotted dissipative optical 3D solitons generated by 2D vortex solitons. Phys. Rev. Lett. 119, 263901 (2017). · DOI
- Leach, J. et al. Vortex knots in light. New J. Phys. 7, 55 (2005). · DOI
- Kleckner, D. & Irvine, W. T. M. Creation and dynamics of knotted vortices. Nat. Phys. 9, 253–258 (2013). · DOI
- Dennis, M. R. et al. Isolated optical vortex knots. Nat. Phys. 6, 118–121 (2010). · DOI
- Tempone-Wiltshire, S. J., Johnstone, S. P. & Helmerson, K. Optical vortex knots–one photon at a time. Sci. Rep. 6, 24463 (2016). · DOI
- Cunzhi, S., Pu, J. X. & Chávez-Cerda, S. Elegant Cartesian Laguerre–Hermite–Gaussian laser cavity modes. Opt. Lett. 40, 1105–1108 (2015). · DOI
- Ellenbogen, T. et al. Nonlinear generation and manipulation of Airy beams. Nat. Photonics 3, 395–398 (2009). · DOI
- Ring, J. D. et al. Auto-focusing and self-healing of Pearcey beams. Opt. Express 20, 18955–18966 (2012). · DOI
- Bandres, M. A., Gutiérrez-Vega, J. C. & Chávez-Cerda, S. Parabolic nondiffracting optical wave fields. Opt. Lett. 29, 44–46 (2004). · DOI
- O’Holleran, K. et al. Fractality of light’s darkness. Phys. Rev. Lett. 100, 053902 (2008). · DOI
- Zhang, L. G. et al. Deflection of a reflected intense vortex laser beam. Phys. Rev. Lett. 117, 113904 (2016). · DOI
- Omatsu, T., Miyamoto, K. & Lee, A. J. Wavelength-versatile optical vortex lasers. J. Opt. 19, 123002 (2017). · DOI
- de Araujo, L. E. E. & Anderson, M. E. Measuring vortex charge with a triangular aperture. Opt. Lett. 36, 787–789 (2011). · DOI
- Mourka, A. et al. Visualization of the birth of an optical vortex using diffraction from a triangular aperture. Opt. Express 19, 5760–5771 (2011). · DOI
- Melo, L. A. et al. Direct measurement of the topological charge in elliptical beams using diffraction by a triangular aperture. Sci. Rep. 8, 6370 (2018). · DOI
- Ghai, D. P., Senthilkumaran, P. & Sirohi, R. S. Single-slit diffraction of an optical beam with phase singularity. Opt. Lasers Eng. 47, 123–126 (2009). · DOI
- Mesquita, P. H. F. et al. Engineering a square truncated lattice with light’s orbital angular momentum. Opt. Express 19, 20616–20621 (2011). · DOI
- Liu, Y. X. et al. Propagation of an optical vortex beam through a diamond-shaped aperture. Opt. Laser Technol. 45, 473–479 (2013). · DOI
- Ambuj, A., Vyas, R. & Singh, S. Diffraction of orbital angular momentum carrying optical beams by a circular aperture. Opt. Lett. 39, 5475–5478 (2014). · DOI
- Taira, Y. & Zhang, S. K. Split in phase singularities of an optical vortex by off-axis diffraction through a simple circular aperture. Opt. Lett. 42, 1373–1376 (2017). · DOI
- Bahl, M. & Senthilkumaran, P. Energy circulations in singular beams diffracted through an isosceles right triangular aperture. Phys. Rev. A 92, 013831 (2015). · DOI
- Chen, R. S. et al. Detecting the topological charge of optical vortex beams using a sectorial screen. Appl. Opt. 56, 4868–4872 (2017). · DOI
- Zhang, W. H. et al. Experimental demonstration of twisted light’s diffraction theory based on digital spiral imaging. Chin. Opt. Lett. 14, 110501 (2016). · DOI
- Ram, B. S. B., Sharma, A. & Senthilkumaran, P. Diffraction of V-point singularities through triangular apertures. Opt. Express 25, 10270–10275 (2017). · DOI
- Holleczek, A. et al. Classical and quantum properties of cylindrically polarized states of light. Opt. Express 19, 9714–9736 (2011). · DOI
- Naidoo, D. et al. Controlled generation of higher-order Poincaré sphere beams from a laser. Nat. Photonics 10, 327–332 (2016). · DOI
- Yi, X. N. et al. Hybrid-order Poincaré sphere. Phys. Rev. A 91, 023801 (2015). · DOI
- Liu, Z. X. et al. Generation of arbitrary vector vortex beams on hybrid-order Poincaré sphere. Photonics Res. 5, 15–21 (2017). · DOI
- Wang, R. S. et al. Electrically driven generation of arbitrary vector vortex beams on the hybrid-order Poincaré sphere. Opt. Lett. 43, 3570–3573 (2018). · DOI
- Franke-Arnold, S. et al. Uncertainty principle for angular position and angular momentum. New J. Phys. 6, 103 (2004). · DOI
- Leach, J. et al. Quantum correlations in optical angle–orbital angular momentum variables. Science 329, 662–665 (2010). · DOI
- Jha, A. K. et al. Fourier relationship between the angle and angular momentum of entangled photons. Phys. Rev. A 78, 043810 (2008). · DOI
- Erhard, M. et al. Twisted photons: new quantum perspectives in high dimensions. Light Sci. Appl. 7, 17146 (2018). · DOI
- Otte, E. et al. Entanglement beating in free space through spin–orbit coupling. Light Sci. Appl. 7, 18009 (2018). · DOI
- Cardano, F. & Marrucci, L. Spin–orbit photonics. Nat. Photonics 9, 776–778 (2015). · DOI
- Magaña-Loaiza, O. S. et al. Hanbury brown and Twiss interferometry with twisted light. Sci. Adv. 2, e1501143 (2016). · DOI
- Mohanty, A. et al. Quantum interference between transverse spatial waveguide modes. Nat. Commun. 8, 14010 (2017). · DOI · Paper page
- Yin, X. B. et al. Photonic spin Hall effect at metasurfaces. Science 339, 1405–1407 (2013). · DOI · Paper page
- Liu, Y. C. et al. Photonic spin Hall effect in metasurfaces: a brief review. Nanophotonics 6, 51–70 (2017). · DOI
- Forbes, A., Dudley, A. & McLaren, M. Creation and detection of optical modes with spatial light modulators. Adv. Opt. Photonics 8, 200–227 (2016). · DOI · Paper page
- Berkhout, G. C. G. et al. Efficient sorting of orbital angular momentum states of light. Phys. Rev. Lett. 105, 153601 (2010). · DOI
- Wen, Y. H. et al. Spiral transformation for high-resolution and efficient sorting of optical vortex modes. Phys. Rev. Lett. 120, 193904 (2018). · DOI
- Liu, G. G. et al. Measurement of the topological charge and index of vortex vector optical fields with a space-variant half-wave plate. Opt. Lett. 43, 823–826 (2018). · DOI
- Ndagano, B. et al. Beam quality measure for vector beams. Opt. Lett. 41, 3407–3410 (2016). · DOI · Paper page
- McLaren, M., Konrad, T. & Forbes, A. Measuring the nonseparability of vector vortex beams. Phys. Rev. A 92, 023833 (2015). · DOI
- Forbes, A. Controlling light’s helicity at the source: orbital angular momentum states from lasers. Philos. Trans. R Soc. A Math. Phys. Eng. Sci. 375, 20150436 (2017). · DOI
- Qiao, Z. et al. Generating high-charge optical vortices directly from laser up to 288th order. Laser Photonics Rev. 12, 1800019 (2018). · DOI
- Lee, C. Y. et al. Generation of higher order vortex beams from a YVO4/Nd:YVO4 self-Raman laser via off-axis pumping with mode converter. IEEE J. Sel. Top Quantum Electron. 21, 1600305 (2015). · DOI
- Sueda, K. et al. Laguerre-Gaussian beam generated with a multilevel spiral phase plate for high intensity laser pulses. Opt. Express 12, 3548–3553 (2004). · DOI
- Cardano, F. et al. Polarization pattern of vector vortex beams generated by q-plates with different topological charges. Appl. Opt. 51, C1–C6 (2012). · DOI · Paper page
- Marrucci, L. The q-plate and its future. J. Nanophotonics 7, 078598 (2013). · DOI
- Brasselet, E. Tunable high-resolution macroscopic self-engineered geometric phase optical elements. Phys. Rev. Lett. 121, 033901 (2018). · DOI
- Mock, A., Sounas, D. & Alù, A. Tunable orbital angular momentum radiation from angular-momentum-biased microcavities. Phys. Rev. Lett. 121, 103901 (2018). · DOI
- Zhou, N. et al. Generating and synthesizing ultrabroadband twisted light using a compact silicon chip. Opt. Lett. 43, 3140–3143 (2018). · DOI
- Horikawa, M. T. et al. Handedness control in a tunable midinfrared (6.0-12.5 μm) vortex laser. J. Opt. Soc. Am. B 32, 2406–2410 (2015). · DOI
- Abulikemu, A. et al. Widely-tunable vortex output from a singly resonant optical parametric oscillator. Opt. Express 23, 18338–18344 (2015). · DOI
- Zhang, W. D. et al. Optical vortex generation with wavelength tunability based on an acoustically-induced fiber grating. Opt. Express 24, 19278–19285 (2016). · DOI
- Lyubopytov, V. S. et al. Simultaneous wavelength and orbital angular momentum demultiplexing using tunable MEMS-based Fabry-Perot filter. Opt. Express 25, 9634–9646 (2017). · DOI
- Liu, Q. Y. et al. Wavelength- and OAM-tunable vortex laser with a reflective volume Bragg grating. Opt. Express 25, 23312–23319 (2017). · DOI
- Yao, S. Z. et al. Tunable orbital angular momentum generation using all-fiber fused coupler. IEEE Photonics Technol. Lett. 30, 99–102 (2018). · DOI
- Shen, Y. J. et al. Wavelength-tunable Hermite–Gaussian modes and an orbital-angular-momentum-tunable vortex beam in a dual-off-axis pumped Yb:CALGO laser. Opt. Lett. 43, 291–294 (2018). · DOI
- Shen, Y. J. et al. Dual-wavelength vortex beam with high stability in a diode-pumped Yb:CaGdAlO4 laser. Laser Phys. Lett. 15, 055803 (2018). · DOI
- Wang, S. et al. Generation of wavelength- and OAM-tunable vortex beam at low threshold. Opt. Express 26, 18164–18170 (2018). · DOI
- Zhou, N., Liu, J. & Wang, J. Reconfigurable and tunable twisted light laser. Sci. Rep. 8, 11394 (2018). · DOI
- Fadeyeva, T. A. et al. Spatially engineered polarization states and optical vortices in uniaxial crystals. Opt. Express 18, 10848–10863 (2010). · DOI
- Rafayelyan, M., Tkachenko, G. & Brasselet, E. Reflective spin-orbit geometric phase from chiral anisotropic optical media. Phys. Rev. Lett. 116, 253902 (2016). · DOI
- Kobashi, J., Yoshida, H. & Ozaki, M. Polychromatic optical vortex generation from patterned cholesteric liquid crystals. Phys. Rev. Lett. 116, 253903 (2016). · DOI
- Piccirillo, B. et al. Photon spin-to-orbital angular momentum conversion via an electrically tunable q-plate. Appl. Phys. Lett. 97, 241104 (2010). · DOI
- Toyoda, K. et al. Using optical vortex to control the chirality of twisted metal nanostructures. Nano Lett. 12, 3645–3649 (2012). · DOI
- Yang, L. et al. Direct laser writing of complex microtubes using femtosecond vortex beams. Appl. Phys. Lett. 110, 221103 (2017). · DOI
- Zürch, M. et al. Strong-field physics with singular light beams. Nat. Phys. 8, 743–746 (2012). · DOI
- Ran, L. L., Guo, Z. Y. & Qu, S. L. Rotational motions of optically trapped microscopic particles by a vortex femtosecond laser. Chin. Phys. B 21, 104206 (2012). · DOI
- Ishaaya, A. A. et al. Efficient selection of high-order Laguerre-Gaussian modes in a Q-switched Nd:YAG laser. IEEE J. Quantum Electron. 39, 74–82 (2003). · DOI
- Kim, D. J., Kim, J. W. & Clarkson, W. A. Q-switched Nd:YAG optical vortex lasers. Opt. Express 21, 29449–29454 (2013). · DOI
- Zhao, Y. G. et al. 1 mJ pulsed vortex laser at 1645 nm with well-defined helicity. Opt. Express 24, 15596–15602 (2016). · DOI
- Chang, C. C. et al. Generating high-peak-power structured lights in selectively pumped passively Q-switched lasers with astigmatic mode transformations. Laser Phys. 27, 125805 (2017). · DOI
- He, H. S. et al. Low-threshold, nanosecond, high-repetition-rate vortex pulses with controllable helicity generated in Cr, Nd:YAG self-Q-switched microchip laser. Laser Phys. 28, 055802 (2018). · DOI
- Wang, Y. B. et al. Generation of 1535-nm pulsed vortex beam in a diode-pumped Er, Yb:glass microchip laser. IEEE Photonics Technol. Lett. 30, 891–894 (2018). · DOI
- Koyama, M. et al. Power scaling of a picosecond vortex laser based on a stressed Yb-doped fiber amplifier. Opt. Express 19, 994–999 (2011). · DOI
- Liang, H. C. et al. Compact efficient multi-GHz Kerr-lens mode-locked diode-pumped Nd:YVO4 laser. Opt. Express 16, 21149–21154 (2008). · DOI
- Liang, H. C. et al. Picosecond optical vortex converted from multigigahertz self-mode-locked high-order Hermite-Gaussian Nd:GdVO4 lasers. Opt. Letters 34, 3842–3844 (2009). · DOI
- Liang, H. C. et al. Total self-mode locking of multi-pass geometric modes in diode-pumped Nd:YVO4 lasers. Laser Phys. Lett. 10, 105804 (2013). · DOI
- Tung, J. C. et al. Exploring the self-mode locking and vortex structures of nonplanar elliptical modes in selectively end-pumped Nd:YVO4 lasers: manifestation of large fractional orbital angular momentum. Opt. Express 25, 22769–22779 (2017). · DOI
- Huang, K. et al. Controlled generation of ultrafast vector vortex beams from a mode-locked fiber laser. Opt. Lett. 43, 3933–3936 (2018). · DOI
- Bolze, T. & Nuernberger, P. Temporally shaped Laguerre–Gaussian femtosecond laser beams. Appl. Opt. 57, 3624–3628 (2018). · DOI
- Zhuang, W. Z. et al. High-power high-repetition-rate subpicosecond monolithic Yb:KGW laser with self-mode locking. Opt. Lett. 38, 2596–2599 (2013). · DOI
- Chang, M. T. et al. Exploring transverse pattern formation in a dual-polarization self-mode-locked monolithic Yb: KGW laser and generating a 25-GHz sub-picosecond vortex beam via gain competition. Opt. Express 24, 8754–8762 (2016). · DOI
- Zhang, Z. M. et al. Generation of all-fiber femtosecond vortex laser based on NPR mode-locking and mechanical LPG. Chin. Opt. Lett. 16, 110501 (2018). · DOI
- Wang, S. et al. Direct emission of chirality controllable femtosecond LG01 vortex beam. Appl. Phys. Lett. 112, 201110 (2018). · DOI
- Wang, S. et al. Direct generation of femtosecond vortex beam from a Yb:KYW oscillator featuring a defect-spot mirror. OSA Contin. 2, 523–530 (2019). · DOI
- Woerdemann, M. et al. Advanced optical trapping by complex beam shaping. Laser Photonics Rev. 7, 839–854 (2013). · DOI
- Li, X. F. et al. Automultiscopic displays based on orbital angular momentum of light. J. Opt. 18, 085608 (2016). · DOI
- Anguita, J. A., Herreros, J. & Djordjevic, I. B. Coherent multimode OAM superpositions for multidimensional modulation. IEEE Photonics J. 6, 7900811 (2014). · DOI
- Padgett, M. et al. An experiment to observe the intensity and phase structure of Laguerre–Gaussian laser modes. Am. J. Phys. 64, 77–82 (1996). · DOI
- Courtial, J. & Padgett, M. J. Performance of a cylindrical lens mode converter for producing Laguerre–Gaussian laser modes. Opt. Commun. 159, 13–18 (1999). · DOI
- O’Neil, A. T. & Courtial, J. Mode transformations in terms of the constituent Hermite–Gaussian or Laguerre–Gaussian modes and the variable-phase mode converter. Opt. Commun. 181, 35–45 (2000). · DOI
- Padgett, M. J. & Allen, L. Orbital angular momentum exchange in cylindrical-lens mode converters. J. Opt. B Quantum Semiclassical Opt. 4, S17–S19 (2002). · DOI
- Shen, Y. J. et al. Observation of spectral modulation coupled with broadband transverse-mode-locking in an Yb:CALGO frequency-degenerate cavity. Chin. Opt. Lett. 17, 031404 (2019). · DOI
- Shen, Y. J. et al. Vortex lattices with transverse-mode-locking states switching in a large-aperture off-axis-pumped solid-state laser. J. Opt. Soc. Am. B 35, 2940–2944 (2018). · DOI
- Shen, Y. J. et al. Periodic-trajectory-controlled, coherent-state-phase-switched, and wavelength-tunable SU(2) geometric modes in a frequency-degenerate resonator. Appl. Opt. 57, 9543–9549 (2018). · DOI
- Ngcobo, S. et al. A digital laser for on-demand laser modes. Nat. Commun. 4, 2289 (2013). · DOI
- Porfirev, A. P. & Khonina, S. N. Simple method for efficient reconfigurable optical vortex beam splitting. Opt. Express 25, 18722–18735 (2017). · DOI
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Metadata
- Authors
- Shen, Y., Wang, X., Xie, Z., Min, C., Fu, X., Liu, Q., Gong, M., & Yuan, X.
- Venue
- Light: Science & Applications
- Published
- 2019-10-02
- Volume
- 8
- Issue
- 1
- ISSN
- 2047-7538
- PMC
- PMC6804826
- Cited by
- 2,219
- References
- 9
- Language
- en
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