Experimental demonstration of tunable refractometer based on orbital angular momentum of longitudinally structured light

Ahmed H. Dorrah; Michel Zamboni-Rached; Mo Mojahedi

doi:10.1038/s41377-018-0034-9

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Experimental demonstration of tunable refractometer based on orbital angular momentum of longitudinally structured light

Original Articles

- Experimental demonstration of tunable refractometer based on orbital angular momentum of longitudinally structured light
- Experimental demonstration of tunable refractometer based on orbital angular momentum of longitudinally structured light
- 光：科学与应用 2018年7卷第5期页码：418-429
- Affiliations：
  
  1.Edward S. Rogers Sr. Department of Electrical and Computer Engineering, University of Toronto, Toronto, ON, M5S 3G4, Canada
  2.School of Electrical and Computer Engineering, University of Campinas, Campinas – SP, 13083-852, Brazil
- Author bio：
  
  Ahmed H. Dorrah (Ahmed.Dorrah@mail.utoronto.ca)
- Funds：
- DOI：10.1038/s41377-018-0034-9
  中图分类号：
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Ahmed H. Dorrah, Michel Zamboni-Rached, Mo Mojahedi. Experimental demonstration of tunable refractometer based on orbital angular momentum of longitudinally structured light[J]. 光：科学与应用, 2018,7(5):418-429.

Dorrah, A. H., Zamboni-Rached, M. & Mojahedi, M. Experimental demonstration of tunable refractometer based on orbital angular momentum of longitudinally structured light. Light: Science & Applications, 7, 418-429 (2018).
Ahmed H. Dorrah, Michel Zamboni-Rached, Mo Mojahedi. Experimental demonstration of tunable refractometer based on orbital angular momentum of longitudinally structured light[J]. 光：科学与应用, 2018,7(5):418-429. DOI： 10.1038/s41377-018-0034-9.

Dorrah, A. H., Zamboni-Rached, M. & Mojahedi, M. Experimental demonstration of tunable refractometer based on orbital angular momentum of longitudinally structured light. Light: Science & Applications, 7, 418-429 (2018). DOI： 10.1038/s41377-018-0034-9.

摘要

Abstract

The index of refraction plays a decisive role in the design and classification of optical materials and devices; therefore, its proper and accurate determination is essential. In most refractive index (RI) sensing schemes, however, there is a trade-off between providing high-resolution measurements and covering a wide range of RIs. We propose and experimentally demonstrate a novel mechanism for sensing the index of refraction of a medium by utilizing the orbital angular momentum (OAM) of structured light. Using a superposition of co-propagating monochromatic higher-order Bessel beams with equally spaced longitudinal wavenumbers, in a comb-like setting, we generate non-diffracting rotating light structures in which the orientation of the beam's intensity profile is sensitive to the RI of the medium (here, a fluid). In principle, the sensitivity of this scheme can exceed ~2700°/RI unit (RIU) with a resolution of ~,$$10^{ - 5}$$, RIU. Furthermore, we show how the unbounded degrees of freedom associated with OAM can be deployed to offer a wide dynamic range by generating structured light that evolves into different patterns based on the change in RI. The rotating light structures are generated by a programmable spatial light modulator. This provides dynamic control over the sensitivity, which can be tuned to perform coarse or fine measurements of the RI in real time. This, in turn, allows high sensitivity and resolution to be achieved simultaneously over a very wide dynamic range, which is a typical trade-off in all RI sensing schemes. We thus envision that this method will open new directions in refractometry and remote sensing.

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references

Fan, X. D. et al. Sensitive optical biosensors for unlabeled targets: a review. Anal. Chim. Acta 620, 8–26 (2008).

Moreels, E., de Greef, C. & Finsy, R. Laser light refractometer. Appl. Opt. 23, 3010–3013 (1984).

Nemoto, S. Measurement of the refractive index of liquid using laser beam displacement. Appl. Opt. 31, 6690–6694 (1992).

Makdisi, Y., Zaidi, A. A. & Bhatia, K. S. Laser refractometry of liquids with a diffraction grating. Opt. Commun. 72, 148–152 (1989).

Daimon, M. & Masumura, A. Measurement of the refractive index of distilled water from the near-infrared region to the ultraviolet region. Appl. Opt. 46, 3811–3820 (2007).

Zhang, J., Wei, D., Xie, C. D. & Peng, K. C. Characteristics of absorption and dispersion for rubidium D 2 lines with the modulation transfer spectrum. Opt. Express 11, 1338–1344 (2003).

Ottonelli, S. et al. A compact three degrees-of-freedom motion sensor based on the laser-self-mixing effect. IEEE Photon Technol. Lett. 20, 1360–1362 (2008).

Gagliardi, G., Salza, M., Avino, S., Ferraro, P. & De Natale, P. Probing the ultimate limit of fiber-optic strain sensing. Science 330, 1081–1084 (2010).

Cvijetic, N., Milione, G., Ip, E. & Wang, T. Detecting lateral motion using light's orbital angular momentum. Sci. Rep. 5, 15422 (2015).

Lavery, M. P. J., Speirits, F. C., Barnett, S. M. & Padgett, M. J. Detection of a spinning object using light's orbital angular momentum. Science 341, 537–540 (2013).

Brullot, W., Vanbel, M. K., Swusten, T. & Verbiest, T. Resolving enantiomers using the optical angular momentum of twisted light. Sci. Adv. 2, e1501349 (2016).

Zhang, W. W., Serna, S., Le Roux, X., Vivien, L. & Cassan, E. Highly sensitive refractive index sensing by fast detuning the critical coupling condition of slot waveguide ring resonators. Opt. Lett. 41, 532–535 (2016).

Tsigaridas, G. N. A study on refractive index sensors based on optical micro-ring resonators.Photon Sens. 7, 217–225 (2017).

Xu, Z. L., Luo, Y. Y., Liu, D. M., Shum, P. P. & Sun, Q. Z. Sensitivity-controllable refractive index sensor based on reflective θ-shaped microfiber resonator cooperated with Vernier effect. Sci. Rep. 7, 9620 (2017).

Xu, F., Horak, P. & Brambilla, G. Optical microfiber coil resonator refractometric sensor. Opt. Express 15, 7888–7893 (2007).

Guo, X. & Tong, L. M. Supported microfiber loops for optical sensing. Opt. Express 16, 14429–14434 (2008).

Wo, J. H. et al. Refractive index sensor using microfiber-based Mach–Zehnder interferometer. Opt. Lett. 37, 67–69 (2012).

Sun, X., Dai, D. X., Thylén, L. & Wosinski, L. High-sensitivity liquid refractive-index sensor based on a Mach–Zehnder interferometer with a double-slot hybrid plasmonic waveguide. Opt. Express 23, 25688–25699 (2015).

Monzón-Hernández, D. & Villatoro, J. High-resolution refractive index sensing by means of a multiple-peak surface plasmon resonance optical fiber sensor. Sens Actuators B 115, 227–231 (2006).

Shalabney, A. & Abdulhalim, I. Sensitivity-enhancement methods for surface plasmon sensors. Laser Photon Rev. 5, 571–606 (2011).

Zhang, J. J. et al. Microfiber Fabry–Perot interferometer fabricated by taper-drawing technique and its application as a radio frequency interrogated refractive index sensor. Opt. Lett. 37, 2925–2927 (2012).

Zhang, J. J. et al. Microfiber Fabry–Perot interferometer for dual-parameter sensing. J. Light Technol. 31, 1608–1615 (2013).

Kim, H. J., Kwon, O. J., Lee, S. B. & Han, Y. G. Polarization-dependent refractometer for discrimination of temperature and ambient refractive index. Opt. Lett. 37, 1802–1804 (2012).

Bahrami, F., Maisonneuve, M., Meunier, M., Aitchison, J. S. & Mojahedi, M. An improved refractive index sensor based on genetic optimization of plasmon waveguide resonance. Opt. Express 21, 20863–20872 (2013).

Mandel, L. & Wolf, E. Optical Coherence and Quantum Optics (Cambridge University Press, Cambridge, 1995).

Yao, A. M. & Padgett, M. J. Orbital angular momentum: origins, behavior and applications. Adv. Opt. Photon 3, 161–204 (2011).

Allen, L., Beijersbergen, M. W., Spreeuw, R. J. C. & Woerdman, J. P. Orbital angular momentum of light and the transformation of Laguerre–Gaussian laser modes. Phys. Rev. A 45, 8185–8189 (1992).

Molina-Terriza, G., Torres, J. P. & Torner, L. Twisted photons. Nat. Phys. 3, 305–310 (2007).

Padgett, M. & Bowman, R. Tweezers with a twist. Nat. Photonics 5, 343–348 (2011).

Duocastella, M. & Arnold, C. B. Bessel and annular beams for materials processing. Laser Photon Rev. 6, 607–621 (2012).

Bozinovic, N. et al. Terabit-scale orbital angular momentum mode division multiplexing in fibers. Science 340, 1545–1548 (2013).

Willner, A. E. et al. Optical communications using orbital angular momentum beams. Adv. Opt. Photon 7, 66–106 (2015).

Chávez-Cerda, S., McDonald, G. S. & New, G. H. C. Nondiffracting beams: travelling, standing, rotating and spiral waves. Opt. Commun. 123, 225–233 (1996).

Tervo, J. & Turunen, J. P. Rotating scale-invariant electromagnetic fields. Opt. Express 9, 9–15 (2001).

Abramochkin, E., Losevsky, N. & Volostnikov, V. Generation of spiral-type laser beams. Opt. Commun. 141, 59–64 (1997).

Pääkkönen, P. et al. Rotating optical fields: experimental demonstration with diffractive optics.J. Mod. Opt. 45, 2355–2369 (1998).

Schechner, Y. Y., Piestun, R. & Shamir, J. Wave propagation with rotating intensity distributions. Phys. Rev. E 54, R50–R53 (1996).

Daria, V. R., Palima, D. Z. & Glückstad, J. Optical twists in phase and amplitude. Opt. Express 19, 476–481 (2011).

Dorrah, A. H., Zamboni-Rached, M. & Mojahedi, M. Controlling the topological charge of twisted light beams with propagation. Phys. Rev. A 93, 063864 (2016).

Zamboni-Rached, M. Stationary optical wave fields with arbitrary longitudinal shape by superposing equal frequency Bessel beams: frozen waves. Opt. Express 12, 4001–4006 (2004).

Zamboni-Rached, M., Recami, E. & Hernández-Figueroa, H. E. Theory of "frozen waves": modeling the shape of stationary wave fields. J. Opt. Soc. Am. A. Opt. Image Sci. Vis. 22, 2465–2475 (2005).

McGloin, D. & Dholakia, K. Bessel beams: diffraction in a new light. Contemp. Phys. 46, 15–28 (2005).

Holzwarth, R. et al. Optical frequency synthesizer for precision spectroscopy. Phys. Rev. Lett. 85, 2264–2267 (2000).

Diddams, S. A. et al. Direct link between microwave and optical frequencies with a 300 THz femtosecond laser comb. Phys. Rev. Lett. 84, 5102–5105 (2000).

Gbur, G. Fractional vortex Hilbert's hotel. Optica 3, 222–225 (2016).

Potoček, V. et al. Quantum Hilbert hotel. Phys. Rev. Lett. 115, 160505 (2015).

Swinehart, D. F. The Beer–Lambert law. J. Chem. Educ. 39, 333 (1962).

Zamboni-Rached, M. Diffraction-attenuation resistant beams in absorbing media. Opt. Express 14, 1804–1809 (2006).

Dorrah, A. H., Zamboni-Rached, M. & Mojahedi, M. Generating attenuation-resistant frozen waves in absorbing fluid. Opt. Lett. 41, 3702–3705 (2016).

Schulze, C. et al. Accelerated rotation with orbital angular momentum modes. Phys. Rev. A 91, 043821 (2015).

Corato-Zanarella, M., Dorrah, A. H., Zamboni-Rached, M. & Mojahedi, M. Arbitrary control of polarization and intensity profiles of diffraction-attenuation-resistant beams along the propagation direction. Phys. Rev. Appl. 9, 024013 (2018).

Arrizón, V., Méndez, G. & Sánchez-de-La-Llave, D. Accurate encoding of arbitrary complex fields with amplitude-only liquid crystal spatial light modulators. Opt. Express 13, 7913–7927 (2005).

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