Skip to content
naulon

No retraction, correction or concern found when last checked on Oct 30, 2026.

Optical vortices 30 years on: OAM manipulation from topological charge to multiple singularities

Yijie Shen, Xuejiao Wang, Zhenwei Xie and 5 more

Light: Science & Applications · 2019 · Review · CC BY-NC

doi:10.1038/s41377-019-0194-2

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.

References 306

  1. 1.

    Coullet P, Gil L, Rocca F. Optical vortices. Opt. Commun. 1989;73:403-408.

    Not in our library10.1016/0030-4018(89)90180-6

  2. 2.

    Graham R, Haken H. Laserlight—first example of a second-order phase transition far away from thermal equilibrium. Z. Phys. 1970;237:31-46.

    Not in our library10.1007/bf01400474

  3. 3.

    Aranson IS, Kramer L. The world of the complex Ginzburg-Landau equation. Rev. Mod. Phys. 2002;74:99-143.

    Not in our library10.1103/revmodphys.74.99

  4. 4.

    Coullet P, Gil L, Lega J. Defect-mediated turbulence. Phys. Rev. Lett. 1989;62:1619-1622.

    Not in our library10.1103/physrevlett.62.1619

  5. 5.

    Brambilla M, et al. Transverse laser patterns. I. Phase singularity crystals. Phys. Rev. A. 1991;43:5090-5113.

    Not in our library10.1103/physreva.43.5090

  6. 6.

    Brambilla M, et al. Transverse laser patterns. II. Variational principle for pattern selection, spatial multistability, and laser hydrodynamics. Phys. Rev. A. 1991;43:5114-5120.

    Not in our library10.1103/physreva.43.5114

  7. 7.

    Rosanov NN, Fedorov SV, Shatsev AN. Curvilinear motion of multivortex laser-soliton complexes with strong and weak coupling. Phys. Rev. Lett. 2005;95:053903.

    Not in our library10.1103/physrevlett.95.053903

  8. 8.

    Genevet P, et al. Bistable and addressable localized vortices in semiconductor lasers. Phys. Rev. Lett. 2010;104:223902.

    Not in our library10.1103/physrevlett.104.223902

  9. 9.

    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).

    Not in our library

  10. 10.

    Bazhenov VY, Soskin MS, Vasnetsov MV. Screw dislocations in light wavefronts. J. Mod. Opt. 1992;39:985-990.

    Not in our library10.1080/09500349214551011

  11. 11.

    Crasovan LC, Malomed BA, Mihalache D. Stable vortex solitons in the two-dimensional Ginzburg–Landau equation. Phys. Rev. E. 2000;63:016605.

    Not in our library10.1103/physreve.63.016605

  12. 12.

    Mihalache D, et al. Stable topological modes in two-dimensional Ginzburg-Landau models with trapping potentials. Phys. Rev. A. 2010;82:023813.

    Not in our library10.1103/physreva.82.023813

  13. 13.

    Fedorov SV, et al. Topologically multicharged and multihumped rotating solitons in wide-aperture lasers with a saturable absorber. IEEE J. Quantum Electron. 2003;39:197-205.

    Not in our library10.1109/jqe.2002.807212

  14. 14.

    Paulau PV, et al. Vortex solitons in lasers with feedback. Opt. Express. 2010;18:8859-8866.

    Not in our library10.1364/oe.18.008859

  15. 15.

    Mihalache D, et al. Stable vortex tori in the three-dimensional cubic-quintic Ginzburg-Landau equation. Phys. Rev. Lett. 2006;97:073904.

    Not in our library10.1103/physrevlett.97.073904

  16. 16.

    Allen L, et al. Orbital angular momentum of light and the transformation of Laguerre-Gaussian laser modes. Phys. Rev. A. 1992;45:8185-8189.

    Not in our library10.1103/physreva.45.8185

  17. 17.

    Beijersbergen MW, et al. Astigmatic laser mode converters and transfer of orbital angular momentum. Opt. Commun. 1993;96:123-132.

    Not in our library10.1016/0030-4018(93)90535-d

  18. 18.

    Dennis MR, O’Holleran K, Padgett MJ. Singular optics: optical vortices and polarization singularities. Prog. Opt. 2009;53:293-363.

    Not in our library10.1016/s0079-6638(08)00205-9

  19. 19.

    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. 1995;75:826-829.

    Not in our library10.1103/physrevlett.75.826

  20. 20.

    Gahagan KT, Swartzlander GA. Optical vortex trapping of particles. Opt. Lett. 1996;21:827-829.

    Not in our library10.1364/ol.21.000827

  21. 21.

    Simpson NB, Allen L, Padgett MJ. Optical tweezers and optical spanners with Laguerre–Gaussian modes. J. Mod. Opt. 1996;43:2485-2491.

    Not in our library10.1080/09500349608230675

  22. 22.

    Swartzlander GA, Law CT. Optical vortex solitons observed in Kerr nonlinear media. Phys. Rev. Lett. 1992;69:2503-2506.

    Not in our library10.1103/physrevlett.69.2503

  23. 23.

    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. 1995;12:2046-2052.

    Not in our library10.1364/josab.12.002046

  24. 24.

    Firth WJ, Skryabin DV. Optical solitons carrying orbital angular momentum. Phys. Rev. Lett. 1997;79:2450-2453.

    Not in our library10.1103/physrevlett.79.2450

  25. 25.

    Dholakia K, et al. Second-harmonic generation and the orbital angular momentum of light. Phys. Rev. A. 1996;54:R3742-R3745.

    Not in our library10.1103/physreva.54.r3742

  26. 26.

    Courtial J, et al. Second-harmonic generation and the conservation of orbital angular momentum with high-order Laguerre-Gaussian modes. Phys. Rev. A. 1997;56:4193-4196.

    Not in our library10.1103/physreva.56.4193

  27. 27.

    Soskin MS, et al. Topological charge and angular momentum of light beams carrying optical vortices. Phys. Rev. A. 1997;56:4064-4075.

    Not in our library10.1103/physreva.56.4064

  28. 28.

    Courtial J, et al. Rotational frequency shift of a light beam. Phys. Rev. Lett. 1998;81:4828-4830.

    Not in our library10.1103/physrevlett.81.4828

  29. 29.

    Scheuer J, Orenstein M. Optical vortices crystals: spontaneous generation in nonlinear semiconductor microcavities. Science. 1999;285:230-233.

    Not in our library10.1126/science.285.5425.230

  30. 30.

    Mair A, et al. Entanglement of the orbital angular momentum states of photons. Nature. 2001;412:313-316.

    Not in our library10.1038/35085529

  31. 31.

    Molina-Terriza G, Torres JP, Torner L. Twisted photons. Nat. Phys. 2007;3:305-310.

    Not in our library10.1038/nphys607

  32. 32.

    Paterson L, et al. Controlled rotation of optically trapped microscopic particles. Science. 2001;292:912-914.

    Not in our library10.1126/science.1058591

  33. 33.

    MacDonald MP, et al. Creation and manipulation of three-dimensional optically trapped structures. Science. 2002;296:1101-1103.

    Not in our library10.1126/science.1069571

  34. 34.

    Grier DG. A revolution in optical manipulation. Nature. 2003;424:810-816.

    Not in our library10.1038/nature01935

  35. 35.

    Harwit M. Photon orbital angular momentum in astrophysics. Astrophys. J. 2003;597:1266-1270.

    Not in our library10.1086/378623

  36. 36.

    Zhuang XW. Unraveling DNA condensation with optical tweezers. Science. 2004;305:188-190.

    Not in our library10.1126/science.1100603

  37. 37.

    Fürhapter S, et al. Spiral phase contrast imaging in microscopy. Opt. Express. 2005;13:689-694.

    Not in our library10.1364/opex.13.000689

  38. 38.

    Tamburini F, et al. Overcoming the Rayleigh criterion limit with optical vortices. Phys. Rev. Lett. 2006;97:163903.

    Not in our library10.1103/physrevlett.97.163903

  39. 39.

    Barreiro JT, Wei TC, Kwiat PG. Beating the channel capacity limit for linear photonic superdense coding. Nat. Phys. 2008;4:282-286.

    Not in our library10.1038/nphys919

  40. 40.

    Hickmann JM, et al. Unveiling a truncated optical lattice associated with a triangular aperture using light’s orbital angular momentum. Phys. Rev. Lett. 2010;105:053904.

    Not in our library10.1103/physrevlett.105.053904

All 306 references

Cited by papers we hold 4

Reads

Read by people on this page

None yet.

Checked or read by AI through naulon

None yet.

A person counts once a day per paper. We keep no cookie and no address: a reader is a hash that changes every day. Any month under five reads shows no number.

Are you an author?

Is this your paper?

Claim it to add your note and be paid when agents cite it. Free.