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The geometric phase in nonlinear frequency conversion
Abstract
The geometric phase of light has been demonstrated in various platforms of the linear optical regime, raising interest both for fundamental science as well as applications, such as flat optical elements. Recently, the concept of geometric phases has been extended to nonlinear optics, following advances in engineering both bulk nonlinear photonic crystals and nonlinear metasurfaces. These new technologies offer a great promise of applications for nonlinear manipulation of light. In this review, we cover the recent theoretical and experimental advances in the field of geometric phases accompanying nonlinear frequency conversion. We first consider the case of bulk nonlinear photonic crystals, in which the interaction between propagating waves is quasi-phase-matched, with an engineerable geometric phase accumulated by the light. Nonlinear photonic crystals can offer efficient and robust frequency conversion in both the linearized and fully-nonlinear regimes of interaction, and allow for several applications including adiabatic mode conversion, electromagnetic nonreciprocity and novel topological effects for light. We then cover the rapidly-growing field of nonlinear Pancharatnam-Berry metasurfaces, which allow the simultaneous nonlinear generation and shaping of light by using ultrathin optical elements with subwavelength phase and amplitude resolution. We discuss the macroscopic selection rules that depend on the rotational symmetry of the constituent meta-atoms, the order of the harmonic generations, and the change in circular polarization. Continuous geometric phase gradients allow the steering of light beams and shaping of their spatial modes. More complex designs perform nonlinear imaging and multiplex nonlinear holograms, where the functionality is varied according to the generated harmonic order and polarization. Recent advancements in the fabrication of three dimensional nonlinear photonic crystals, as well as the pursuit of quantum light sources based on nonlinear metasurfaces, offer exciting new possibilities for novel nonlinear optical applications based on geometric phases.
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Optical field-skyrmions switchable between Néel- and Bloch-types were reported, but the existence of Bloch-type skyrmions was promptly disproved.
“While optical field-skyrmions which can be switched between Néel-and Bloch-types were reported [43], the existence of Bloch-type skyrmions was promptly disproved [44,45].”
From Optical skyrmions and other topological quasiparticles of light (2024) · cites this paper as [45]
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Ozawa, T., Price, H. M., Amo, A., Goldman, N., Hafezi, M., Lu, L., Rechtsman, M. C., Schuster, D., Simon, J., Zilberberg, O., et al. (2019) · Reviews of Modern Physics · doi:10.1103/revmodphys.91.015006 · Cited by 3,722
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 · cited 1×
“…the heart of PB optical elements [26]: thin, non-refractive optical elements that received great attention in a vast variety of fields, with applications ranging from routing [26], focusing [27, 28] and guiding [29] light waves, to studies of spin–orbit coupling of light via q-plates [30–33] [Fig.”
BackgroundGeneralized theory of interference, and its applications: Part I. Coherent pencils
Pancharatnam, S. (1956) · Proceedings of the Indian Academy of Sciences - Section A · doi:10.1007/bf03046050 · Cited by 1,616
The Adiabatic Phase and Pancharatnam's Phase for Polarized Light
Berry, M. V. (1987) · Journal of Modern Optics · doi:10.1080/09500348714551321 · Cited by 1,068
Observation of Berry's Topological Phase by Use of an Optical Fiber
Tomita, A., & Chiao, R. Y. (1986) · Physical Review Letters · doi:10.1103/physrevlett.57.937 · Cited by 810
Quantum walks and wavepacket dynamics on a lattice with twisted photons
Cardano, F., Massa, F., Qassim, H., Karimi, E., Slussarenko, S., Paparo, D., de Lisio, C., Sciarrino, F., Santamato, E., Boyd, R. W., et al. (2015) · Science Advances · doi:10.1126/sciadv.1500087 · Cited by 207
Spin-orbit interactions of light
Bliokh, K. Y., Rodriguez-Fortuno, F. J., Nori, F., & Zayats, A. V. (2015) · arXiv · cited 1×
“…the heart of PB optical elements [26]: thin, non-refractive optical elements that received great attention in a vast variety of fields, with applications ranging from routing [26], focusing [27, 28] and guiding [29] light waves, to studies of spin–orbit coupling of light via q-plates [30–33] [Fig.”
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Flagged first, then by citations
Research works printed but not linked: 203
- M. V. Berry, Quantal phase factors accompanying adiabatic changes, Proc. R. Soc. A 392(1802), 45 (1984)
- S. M. Rytov, On transition from wave to geometrical optics, Dokl. Akad. Nauk. USSR 18, 263 (1938)
- V. V. Vladimirsky, The rotation of a polarization plane for curved light ray, Dokl. Akad. Nauk SSSR 31, 222 (1941)
- M. Berry, Anticipations of the geometric phase, Phys. Today 43(12), 34 (1990) · DOI
- R. Y. Chiao and Y.-S. Wu, Manifestations of Berry’s topological phase for the photon, Phys. Rev. Lett. 57(8), 933 (1986) · DOI · Paper page
- N. Yu and F. Capasso, Flat optics with designer meta-surfaces, Nat. Mater. 13, 139 (2014) · DOI · Paper page
- H. Suchowski, G. Porat, and A. Arie, Adiabatic processes in frequency conversion, Laser Photon. Rev. 8(3), 333 (2014) · DOI
- G. Li, S. Zhang, and T. Zentgraf, Nonlinear photonic metasurfaces, Nat. Rev. Mater. 2(5), 17010 (2017) · DOI
- J. Zak, Berry’s phase for energy bands in solids, Phys. Rev. Lett. 62(23), 2747 (1989) · DOI · Paper page
- J. von Bergmann and H. C. von Bergmann, Foucault pendulum through basic geometry, Am. J. Phys. 75(10), 888 (2007) · DOI
- Y. Zhang, Y. W. Tan, H. L. Stormer, and P. Kim, Experimental observation of the quantum Hall effect and Berry’s phase in graphene, Nature 438(7065), 201 (2005) · DOI · Paper page
- F. D. M. Haldane, Model for a quantum Hall effect without Landau levels: Condensed-matter realization of the “parity anomaly”, Phys. Rev. Lett. 61(18), 2015 (1988) · DOI · Paper page
- B. A. Bernevig, Topological Insulators and Topological Superconductors, Princeton University Press, 2013 · DOI · Paper page
- E. Cohen, H. Larocque, F. Bouchard, F. Nejadsattari, Y. Gefen, and E. Karimi, Geometric phase from Aharonov-Bohm to Pancharatnam-Berry and beyond, Nat. Rev. Phys. 1, 437 (2019) · DOI
- J. Anandan, The geometric phase, Nature 360(6402), 307 (1992) · DOI
- B. Simon, Holonomy, the quantum adiabatic theorem, and Berry’s phase, Phys. Rev. Lett. 51(24), 2167 (1983) · DOI
- J. J. Sakurai and J. Napolitano, Modern Quantum Mechanics, Addison-Wesley, 2011
- Y. Aharonov and J. Anandan, Phase change during a cyclic quantum evolution, Phys. Rev. Lett. 58(16), 1593 (1987) · DOI
- J. Samuel and R. Bhandari, General setting for Berry’s phase, Phys. Rev. Lett. 60(23), 2339 (1988) · DOI
- Z. Zhou, Y. Margalit, S. Moukouri, Y. Meir, and R. Folman, An experimental test of the geodesic rule proposition for the noncyclic geometric phase, Sci. Adv. 6(9), eaay8345 (2020) · DOI
- R. Bhandari and J. Samuel, Observation of topological phase by use of a laser interferometer, Phys. Rev. Lett. 60(13), 1211 (1988) · DOI · Paper page
- T. H. Chyba, R. Simon, L. J. Wang, and L. Mandel, Measurement of the Pancharatnam phase for a light beam, Opt. Lett. 13(7), 562 (1988) · DOI
- Z. Bomzon, G. Biener, V. Kleiner, and E. Hasman, Space-variant Pancharatnam-Berry phase optical elements with computergenerated subwavelength gratings, Optics Lett. 27(13), 1141 (2002) · DOI · Paper page
- E. Hasman, V. Kleiner, G. Biener, and A. Niv, Polarization dependent focusing lens by use of quantized Pancharatnam-Berry phase diffractive optics, Appl. Phys. Lett. 82(3), 328 (2003) · DOI
- X. Ding, F. Monticone, K. Zhang, L. Zhang, D. Gao, S. N. Burokur, A. de Lustrac, Q. Wu, C. W. Qiu, and A. Alù, Ultrathin Pancharatnam-Berry metasurface with maximal cross-polarization efficiency, Adv. Mater. 27(7), 1195 (2015) · DOI · Paper page
- S. Slussarenko, A. Alberucci, C. P. Jisha, B. Piccirillo, E. Santamato, G. Assanto, and L. Marrucci, Guiding light via geometric phases, Nat. Photon. 10(9), 571 (2016) · DOI
- R. C. Devlin, A. Ambrosio, N. A. Rubin, J. P. B. Mueller, and F. Capasso, Arbitrary spin-to-orbital angular momentum conversion of light, Science 358(6365), 896 (2017) · DOI
- L. Marrucci, C. Manzo, and D. Paparo, Pancharatnam-Berry phase optical elements for wave front shaping in the visible domain: Switchable helical mode generation, Appl. Phys. Lett. 88(22), 221102 (2006) · DOI
- G. Biener, A. Niv, V. Kleiner, and E. Hasman, Formation of helical beams by use of Pancharatnam-Berry phase optical elements, Opt. Lett. 27(21), 1875 (2002) · DOI · Paper page
- J. R. Kurz, A. M. Schober, D. S. Hum, A. J. Saltzman, and M. M. Fejer, Nonlinear physical optics with transversely patterned quasi-phase-matching gratings, IEEE J. Sel. Top. Quantum Electron. 8(3), 660 (2002) · DOI
- A. Shapira, R. Shiloh, I. Juwiler, and A. Arie, Two-dimensional nonlinear beam shaping, Opt. Lett. 37(11), 2136 (2012) · DOI
- A. Shapira, I. Juwiler, and A. Arie, Tunable nonlinear beam shaping by non-collinear interactions, Laser Photon. Rev. 7(4), L25 (2013) · DOI
- B. Yang, X. H. Hong, R. E. Lu, Y. Y. Yue, C. Zhang, Y. Q. Qin, and Y. Y. Zhu, 2D wave-front shaping in optical superlattices using nonlinear volume holography, Opt. Lett. 41(13), 2927 (2016) · DOI
- N. V. Bloch, K. Shemer, A. Shapira, R. Shiloh, I. Juwiler, and A. Arie, Twisting light by nonlinear photonic crystals, Phys. Rev. Lett. 108(23), 233902 (2012) · DOI
- S. Trajtenberg-Mills, I. Juwiler, and A. Arie, On-axis shaping of second-harmonic beams, Laser Photon. Rev. 9(6), L40 (2015) · DOI
- Y. Ming, J. Tang, Z.-X. Chen, F. Xu, L.-J. Zhang, and Y.-Q. Lu, Generation of N00N state with orbital angular momentum in a twisted nonlinear photonic crystal, IEEE J. Sel. Top. Quantum Electron. 21(3), 225 (2015) · DOI
- T. Ellenbogen, N. Voloch-Bloch, A. Ganany-Padowicz, and A. Arie, Nonlinear generation and manipulation of airy beams, Nat. Photon. 3(7), 395 (2009) · DOI
- J. Imbrock, L. Wesemann, S. Kroesen, M. Ayoub, and C. Denz, Waveguide integrated three-dimensional quasi-phase-matching structures, Optica 7(1), 28 (2020) · DOI
- S. Liu, K. Switkowski, C. Xu, J. Tian, B. Wang, P. Lu, W. Krolikowski, and Y. Sheng, Nonlinear wavefront shaping with optically induced three-dimensional nonlinear photonic crystals, Nat. Commun. 10(1), 3208 (2019) · DOI
- P. Mandel, P. Galatola, L. A. Lugiato, and K. G. Wang, Berry phase analogies in nonlinear optics, Opt. Commun. 80(3–4), 262 (1991) · DOI
- M. S. Alber, G. G. Luther, J. E. Marsden, and J. M. Robbins, Geometric phases, reduction and Lie-Poisson structure for the resonant three-wave interaction, Physica D 123(1–4), 271 (1998) · DOI
- V. Y. Toronov and V. L. Derbov, Geometric phases in lasers and liquid flows, Phys. Rev. A 49(2), 1392 (1994) · DOI
- J. C. Garrison and R. Y. Chiao, Geometrical phases from global gauge invariance of nonlinear classical field theories, Phys. Rev. Lett. 60(3), 165 (1988) · DOI
- J. Liu and L. B. Fu, Berry phase in nonlinear systems, Phys. Rev. A 81(5), 052112 (2010) · DOI
- L. D. Zhang, L. B. Fu, and J. Liu, Adiabatic geometric phase in the nonlinear coherent coupler, Eur. Phys. J. D 65(3), 557 (2011) · DOI
- J. Liu, S. C. Li, L. B. Fu, and D. F. Ye, Nonlinear Adiabatic Evolution of Quantum Systems, in: Nonlinear Adiabatic Evolution of Quantum Systems, pp 49–72, Springer Singapore, 2018 · DOI
- G. G. Luther, M. S. Alber, J. E. Marsden, and J. M. Robbins, Geometric analysis of optical frequency conversion and its control in quadratic nonlinear media, J. Opt. Soc. Am. B 17(6), 932 (2000) · DOI
- H. Suchowski, D. Oron, A. Arie, and Y. Silberberg, Geometrical representation of sum frequency generation and adiabatic frequency conversion, Phys. Rev. A 78(6), 063821 (2008) · DOI
- H. Suchowski, V. Prabhudesai, D. Oron, A. Arie, and Y. Silberberg, Robust adiabatic sum frequency conversion, Opt. Express 17(15), 12731 (2009) · DOI
- P. Krogen, H. Suchowski, H. Liang, N. Flemens, K. H. Hong, F. X. Kärtner, and J. Moses, Generation and multioctave shaping of mid-infrared intense single-cycle pulses, Nat. Photon. 11(4), 222 (2017) · DOI
- X. Ding, D. Heberle, K. Harrington, N. Flemens, W. Z. Chang, T. A. Birks, and J. Moses, Observation of rapid adiabatic passage in optical four-wave mixing, Phys. Rev. Lett. 124, 153902 (2020) · DOI
- E. Bahar, X. Ding, A. Dahan, H. Suchowski, and J. Moses, Adiabatic four-wave mixing frequency conversion, Opt. Express 26(20), 25582 (2018) · DOI
- K. Wang, Y. Shi, A. S. Solntsev, S. Fan, A. A. Sukhorukov, and D. N. Neshev, Non-reciprocal geometric phase in nonlinear frequency conversion, Opt. Lett. 42(10), 1990 (2017) · DOI
- A. Karnieli and A. Arie, Fully controllable adiabatic geometric phase in nonlinear optics, Opt. Express 26(4), 4920 (2018) · DOI
- A. Karnieli, S. Trajtenberg-Mills, G. Di Domenico, and A. Arie, Experimental observation of the geometric phase in nonlinear frequency conversion, Optica 6(11), 1401 (2019) · DOI
- Y. Li, O. Yesharim, I. Hurvitz, A. Karnieli, S. Fu, G. Porat, and A. Arie, Adiabatic geometric phase in fully nonlinear three-wave mixing, Phys. Rev. A101(3), 033807 (2020) · DOI
- Y. Li, J. Lü, S. Fu, and A. Arie, Geometric representation and the adiabatic geometric phase in four-wave mixing processes, Opt. Express 29(5), 7288 (2021) · DOI
- N. Westerberg, C. Maitland, D. Faccio, K. Wilson, P. Öhberg, and E. M. Wright, Synthetic magnetism for photon fluids, Phys. Rev. A94(2), 023805 (2016) · DOI
- A. Karnieli, S. Tsesses, G. Bartal, and A. Arie, Emulating spin transport with nonlinear optics, from high-order skyrmions to the topological Hall effect, Nat. Commun. 12(1), 1092 (2021) · DOI · Paper page
- A. Karnieli, S. Tsesses, G. Bartal, and A. Arie, Optical skyrmions and a topological Hall effect in artificial gauge fields, in: CLEO: QELS_Fundamental Science, p. FW4A.6, 2020 · DOI
- D. Smirnova, D. Leykam, Y. Chong, and Y. Kivshar, Nonlinear topological photonics, Appl. Phys. Rev. 7(2), 021306 (2020) · DOI
- R. W. Boyd, Nonlinear Optics, Academic Press, 2008
- P. D. Maker, R. W. Terhune, M. Nisenoff, and C. M. Savage, Effects of dispersion and focusing on the production of optical harmonics, Phys. Rev. Lett. 8(1), 21 (1962) · DOI
- E. Rozenberg and A. Arie, Broadband and robust adiabatic second harmonic generation by temperature gradient in birefringently phase matched lithium triborate crystal, Opt. Lett. 44(13), 3358 (2019) · DOI
- M. Yamada, N. Nada, M. Saitoh, and K. Watanabe, First-order quasi-phase matched LiNbO3 waveguide periodically poled by applying an external field for efficient blue second-harmonic generation, Appl. Phys. Lett. 62(5), 435 (1993) · DOI
- T. Xu, K. Switkowski, X. Chen, S. Liu, K. Koynov, H. Yu, H. Zhang, J. Wang, Y. Sheng, and W. Krolikowski, Three-dimensional nonlinear photonic crystal in ferroelectric barium calcium titanate, Nat. Photon. 12(10), 591 (2018) · DOI
- D. Wei, C. Wang, H. Wang, X. Hu, D. Wei, X. Fang, Y. Zhang, D. Wu, Y. Hu, J. Li, S. Zhu, and M. Xiao, Experimental demonstration of a three-dimensional lithium niobate nonlinear photonic crystal, Nat. Photon. 12(10), 596 (2018) · DOI
- S. Signorini, M. Mancinelli, M. Borghi, M. Bernard, M. Ghulinyan, G. Pucker, and L. Pavesi, Intermodal four-wave mixing in silicon waveguides, Photon. Res. 6(8), 805 (2018) · DOI
- X. Chen, P. Karpinski, V. Shvedov, K. Koynov, B. Wang, J. Trull, C. Cojocaru, W. Krolikowski, and Y. Sheng, Ferroelectric domain engineering by focused infrared femtosecond pulses, Appl. Phys. Lett. 107(14), 141102 (2015) · DOI
- X. Chen, P. Karpinski, V. Shvedov, A. Boes, A. Mitchell, W. Krolikowski, and Y. Sheng, Quasi-phase matching via femtosecond laser-induced domain inversion in lithium niobate waveguides, Opt. Lett. 41(11), 2410 (2016) · DOI
- S. Keren-Zur and T. Ellenbogen, A new dimension for nonlinear photonic crystals, Nat. Photon. 12, 575 (2018) · DOI
- W. H. Lee, Binary computer-generated holograms, Appl. Opt. 18(21), 3661 (1979) · DOI
- A. Shapira, I. Juwiler, and A. Arie, Nonlinear computergenerated holograms, Opt. Lett. 36(15), 3015 (2011) · DOI
- A. Shapira, L. Naor, and A. Arie, Nonlinear optical holograms for spatial and spectral shaping of light waves, Sci. Bull. (Beijing) 60(16), 1403 (2015) · DOI
- S. Trajtenebrg-Mills and A. Arie, Shaping light beams in nonlinear processes using structured light and patterned crystals, Opt. Mater. Express 7(8), 2928 (2017) · DOI
- G. Imeshev, M. Proctor, and M. M. Fejer, Lateral patterning of nonlinear frequency conversion with radially varying quasi-phase-matching gratings, Opt. Lett. 23(9), 673 (1998) · DOI
- S. M. Saltiel, D. N. Neshev, W. Krolikowski, A. Arie, O. Bang, and Y. S. Kivshar, Multiorder nonlinear diffraction in frequency doubling processes, Opt. Lett. 34(6), 848 (2009) · DOI
- T. Ellenbogen, A. Ganany-Padowicz, and A. Arie, Nonlinear photonic structures for all-optical deflection, Opt. Express 16(5), 3077 (2008) · DOI
- K. Shemer, N. Voloch-Bloch, A. Shapira, A. Libster, I. Juwiler, and A. Arie, Azimuthal and radial shaping of vortex beams generated in twisted nonlinear photonic crystals, Opt. Lett. 38(24), 5470 (2013) · DOI
- B. Zhu, H. Liu, Y. Chen, and X. Chen, High conversion efficiency second-harmonic beam shaping via amplitudetype nonlinear photonic crystals, Opt. Lett. 45(1), 220 (2020) · DOI
- D. Liu, S. Liu, L. M. Mazur, B. Wang, P. Lu, W. Krolikowski, and Y. Sheng, Smart optically induced nonlinear photonic crystals for frequency conversion and control, Appl. Phys. Lett. 116(5), 051104 (2020) · DOI
- B. Zhu, H. Liu, Y. Liu, X. Yan, Y. Chen, and X. Chen, Secondharmonic computer-generated holographic imaging through monolithic lithium niobate crystal by femtosecond laser micromachining, Opt. Lett. 45(15), 4132 (2020) · DOI
- A. Libster-Hershko, S. Trajtenberg-Mills, and A. Arie, Dynamic control of light beams in second harmonic generation, Opt. Lett. 40(9), 1944 (2015) · DOI
- T. Ellenbogen, I. Dolev, and A. Arie, Mode conversion in quadratic nonlinear crystals, Opt. Lett. 33(11), 1207 (2008) · DOI
- Y. Z. Zhi, Y. Li, S. D. Dong, K. J. Yun, W. Zhang, S. Shi, S. S. Bao, and C. G. Guang, Generation of light with controllable spatial patterns via the sum frequency in quasi-phase matching crystals, Sci. Rep. 4(1), 1 (2014)
- Y. Qin, C. Zhang, Y. Zhu, X. Hu, and G. Zhao, Wave-front engineering by Huygens-Fresnel principle for nonlinear optical interactions in domain engineered structures, Phys. Rev. Lett. 100(6), 063902 (2008) · DOI
- H. H. Xu, B. Yang, C. Zhang, Q. Q. Yi, and Y. Z. Yong, Nonlinear volume holography for wave-front engineering, Phys. Rev. Lett. 113(16), 163902 (2014) · DOI
- I. Dolev, T. Ellenbogen, N. Voloch-Bloch, and A. Arie, Control of free space propagation of Airy beams generated by quadratic nonlinear photonic crystals, Appl. Phys. Lett. 95, 201112 (2009) · DOI
- I. Dolev, A. Libster, and A. Arie, Selfaccelerating parabolic beams in quadratic nonlinear media, Appl. Phys. Lett. 101(10), 101109 (2012) · DOI
- I. Dolev and A. Arie, Three wave mixing of airy beams in a quadratic nonlinear photonic crystals, Appl. Phys. Lett. 97(17), 171102 (2010) · DOI
- I. Dolev, T. Ellenbogen, and A. Arie, Switching the acceleration direction of Airy beams by a nonlinear optical process, Opt. Lett. 35(10), 1581 (2010) · DOI
- I. Dolev, I. Kaminer, A. Shapira, M. Segev, and A. Arie, Experimental observation of self-accelerating beams in quadratic nonlinear media, Phys. Rev. Lett. 108(11), 113903 (2012) · DOI
- S. Trajtenberg-Mills, I. Juwiler, and A. Arie, Generation of second-harmonic beams with switchable curved trajectories, Optica 4(1), 153 (2017) · DOI
- D. Liu, Y. Zhang, J. Wen, Z. Chen, D. Wei, X. Hu, G. Zhao, S. N. Zhu, and M. Xiao, Diffraction interference induced superfocusing in nonlinear Talbot effect, Sci. Rep. 4, 6134 (2014) · DOI
- G. Imeshev, M. A. Arbore, M. M. Fejer, A. Galvanauskas, M. Fermann, and D. Harter, Ultrashortpulse second-harmonic generation with longitudinally nonuniform quasi-phase-matching gratings: Pulse compression and shaping, J. Opt. Soc. Am. B 17(2), 304 (2000) · DOI
- C. R. Phillips, B. W. Mayer, L. Gallmann, and U. Keller, Frequency-domain nonlinear optics in two-dimensionally patterned quasi-phase-matching media, Opt. Express 24(14), 15940 (2016) · DOI
- R. Shiloh and A. Arie, Spectral and temporal holograms with nonlinear optics, Opt. Lett. 37(17), 3591 (2012) · DOI
- A. Leshem, R. Shiloh, and A. Arie, Experimental realization of spectral shaping using nonlinear optical holograms, Opt. Lett. 39(18), 5370 (2014) · DOI
- R. Remez and A. Arie, Super-narrow frequency conversion, Optica 2(5), 472 (2015) · DOI
- J. P. Torres, A. Alexandrescu, S. Carrasco, and L. Torner, Quasi-phase-matching engineering for spatial control of entangled twophoton states, Opt. Lett. 29(4), 376 (2004) · DOI
- S. Trajtenberg-Mills, A. Karnieli, N. Voloch-Bloch, E. Megidish, H. S. Eisenberg, and A. Arie, Simulating correlations of structured spontaneously down-converted photon pairs, Laser Photon. Rev. 14(3), 1900321 (2020) · DOI
- H. Y. Leng, X. Q. Yu, Y. X. Gong, P. Xu, Z. D. Xie, H. Jin, C. Zhang, and S. N. Zhu, On-chip steering of entangled photons in nonlinear photonic crystals, Nat. Commun. 2(1), 429 (2011) · DOI
- E. Megidish, A. Halevy, H. S. Eisenberg, A. Ganany-Padowicz, N. Habshoosh, and A. Arie, Compact 2D nonlinear photonic crystal source of beamlike path entangled photons, Opt. Express 21(6), 6689 (2013) · DOI
- L. L. Lu, P. Xu, M. L. Zhong, Y. F. Bai, and S. N. Zhu, Orbital angular momentum entanglement via forkpoling nonlinear photonic crystals, Opt. Express 23(2), 1203 (2015) · DOI
- H. Jin, P. Xu, X. W. Luo, H. Y. Leng, Y. X. Gong, W. J. Yu, M. L. Zhong, G. Zhao, and S. N. Zhu, Compact engineering of path-entangled sources from a monolithic quadratic nonlinear photonic crystal, Phys. Rev. Lett. 111(2), 023603 (2013) · DOI
- A. Bahabad and A. Arie, Generation of optical vortex beams by nonlinear wave mixing, Opt. Express 15(26), 17619 (2007) · DOI
- Y. Zhang, Y. Sheng, S. Zhu, M. Xiao, and W. Krolikowski, Nonlinear photonic crystals: From 2D to 3D, Optica 8(3), 372 (2021) · DOI
- S. Liu, L. M. Mazur, W. Krolikowski, and Y. Sheng, Nonlinear volume holography in 3D nonlinear photonic crystals, Laser Photon. Rev. 14(11), 2000224 (2020) · DOI
- D. Wei, C. Wang, X. Xu, H. Wang, Y. Hu, P. Chen, J. Li, Y. Zhu, C. Xin, X. Hu, Y. Zhang, D. Wu, J. Chu, S. Zhu, and M. Xiao, Efficient nonlinear beam shaping in three-dimensional lithium niobate nonlinear photonic crystals, Nat. Commun. 10(1), 4193 (2019) · DOI
- A. Rangelov and S. Longhi, Nonlinear adiabatic optical isolator, Appl. Opt. 56(11), 2991 (2017) · DOI
- K. Abdelsalam, T. Li, J. B. Khurgin, and S. Fathpour, Linear isolators using wavelength conversion, Optica 7(3), 209 (2020) · DOI · Paper page
- A. Markov, A. Mazhorova, H. Breitenborn, A. Bruhacs, M. Clerici, D. Modotto, O. Jedrkiewicz, P. di Trapani, A. Major, F. Vidal, and R. Morandotti, Broadband and efficient adiabatic threewave-mixing in a temperature-controlled bulk crystal, Opt. Express 26(4), 4448 (2018) · DOI
- L. Lu, J. D. Joannopoulos, and M. Soljačić, Topological photonics, Nat. Photon. 8(11), 821 (2014) · DOI · Paper page
- G. Harari, M. A. Bandres, Y. Lumer, M. C. Rechtsman, Y. D. Chong, M. Khajavikhan, Demetrios N. Christodoulides, and M. Sege, Topological insulator laser: Theory, Science 359(6381), eaar4003 (2018) · DOI · Paper page
- B. Bahari, A. Ndao, F. Vallini, A. El Amili, Y. Fainman, and B. Kanté, Nonreciprocal lasing in topological cavities of arbitrary geometries, Science 358(6363), 636 (2017) · DOI · Paper page
- S. Mukherjee and M. C. Rechtsman, Observation of Floquet solitons in a topological bandgap, Science 368(6493), 856 (2020) · DOI
- Y. Wang, L. J. Lang, H. L. Ching, B. Zhang, and Y. D. Chong, Topologically enhanced harmonic generation in a nonlinear transmission line metamaterial, Nat. Commun. 10(1), 1102 (2019) · DOI
- S. Kruk, A. Poddubny, D. Smirnova, L. Wang, A. Slobozhanyuk, A. Shorokhov, I. Kravchenko, B. Luther-Davies, and Y. Kivshar, Nonlinear light generation in topological nanostructures, Nat. Nanotechnol. 14(2), 126 (2019) · DOI
- X. Z. Yu, Y. Onose, N. Kanazawa, J. H. Park, J. H. Han, Y. Matsui, N. Nagaosa, and Y. Tokura, Realspace observation of a two-dimensional skyrmion crystal, Nature 465(7300), 901 (2010) · DOI
- A. Fert, N. Reyren, and V. Cros, Magnetic skyrmions: Advances in physics and potential applications, Nat. Rev. Mater. 2(7), 17031 (2017) · DOI
- A. Karnieli and A. Arie, All-optical Stern-Gerlach effect, Phys. Rev. Lett. 120(5), 053901 (2018) · DOI · Paper page
- A. Karnieli and A. Arie, Frequency domain Stern-Gerlach effect for photonic qubits and qutrits, Optica 5(10), 1297 (2018) · DOI
- P. Bruno, V. K. Dugaev, and M. Taillefumier, Topological Hall effect and Berry phase in magnetic nanostructures, Phys. Rev. Lett. 93(9), 096806 (2004) · DOI
- A. Neubauer, C. Pfleiderer, B. Binz, A. Rosch, R. Ritz, P. G. Niklowitz, and P. Böni, Topological Hall effect in the a phase of MnSi, Phys. Rev. Lett. 102(18), 186602 (2009) · DOI
- N. Kanazawa, Y. Onose, T. Arima, D. Okuyama, K. Ohoyama, S. Wakimoto, K. Kakurai, S. Ishiwata, and Y. Tokura, Large topological Hall effect in a short-period helimagnet MnGe, Phys. Rev. Lett. 106(15), 156603 (2011) · DOI
- K. Everschor-Sitte and M. Sitte, Realspace Berry phases: Skyrmion soccer, J. Appl. Phys. 115(17), 172602 (2014) · DOI
- J. Ping Liu, Z. Zhang, and G. Zhao, Skyrmions: Topological Structures, Properties, and Applications, CRC Press, 2016
- G. Porat and A. Arie, Efficient, broadband, and robust frequency conversion by fully nonlinear adiabatic three-wave mixing, J. Opt. Soc. Am. B 30(5), 1342 (2013) · DOI
- C. R. Phillips, C. Langrock, D. Chang, Y. W. Lin, L. Gallmann, and M. M. Fejer, Apodization of chirped quasi-phasematching devices, J. Opt. Soc. Am. B 30(6), 1551 (2013) · DOI
- C. R. Phillips and M. M. Fejer, Adiabatic optical parametric oscillators: Steady-state and dynamical behavior, Opt. Express 20(3), 2466 (2012) · DOI
- C. R. Phillips and M. M. Fejer, Efficiency and phase of optical parametric amplification in chirped quasi-phase-matched gratings, Opt. Lett. 35(18), 3093 (2010) · DOI
- C. Heese, C. R. Phillips, L. Gallmann, M. M. Fejer, and U. Keller, Ultrabroadband, highly flexible amplifier for ultrashort midinfrared laser pulses based on a periodically poled Mg:LiNbO3, Opt. Lett. 35(14), 2340 (2010) · DOI
- C. Heese, C. R. Phillips, L. Gallmann, M. M. Fejer, and U. Keller, Role of apodization in optical parametric amplifiers based on aperiodic quasi-phase matching gratings, Opt. Express 20(16), 18066 (2012) · DOI
- C. Heese, C. R. Phillips, B. W. Mayer, L. Gallmann, M. M. Fejer, and U. Keller, 75 MW few-cycle midinfrared pulses from a collinear apodized APPLN-based OPCPA, Opt. Express 20(24), 26888 (2012) · DOI
- O. Yaakobi, L. Caspani, M. Clerici, F. Vidal, and R. Morandotti, Complete energy conversion by autoresonant three-wave mixing in nonuniform media, Opt. Express 21(2), 1623 (2013) · DOI
- O. Yaakobi, M. Clerici, L. Caspani, F. Vidal, and R. Morandotti, Complete pump depletion by autoresonant second harmonic generation in a nonuniform medium, J. Opt. Soc. Am. B 30(6), 1637 (2013) · DOI
- J. T. Lü, F. Y. Zhao, W. Pang, and Y. Y. Li, Constant adiabatic geometric phase in three-wave mixing under different depletion levels, Phys. Lett. A 397, 127266 (2021) · DOI
- F. Y. Zhao, J. T. Lü, H. X. He, Y. G. Zhou, S. H. Fu, and Y. Y. Li, Geometric phase with full-wedge and half-wedge rotation in nonlinear frequency conversion, Opt. Express 29(14), 21820 (2021) · DOI
- J. Liu, B. Wu, and Q. Niu, Nonlinear evolution of quantum states in the adiabatic regime, Phys. Rev. Lett. 90(17), 170404 (2003) · DOI
- N. Segal, S. Keren-Zur, N. Hendler, and T. Ellenbogen, Controlling light with metamaterial-based nonlinear photonic crystals, Nat. Photon. 9(3), 180 (2015) · DOI
- S. Keren-Zur, O. Avayu, L. Michaeli, and T. Ellenbogen, Nonlinear beam shaping with plasmonic metasurfaces, ACS Photon. 3(1), 117 (2016) · DOI
- X. L. Gui, M. C. Shu, Y. Cai, S. Zhang, and K. W. Cheah, Third harmonic generation of optical vortices using holography-based Gold-Fork microstructure, Adv. Opt. Mater. 2(4), 389 (2014) · DOI
- E. Almeida, G. Shalem, and Y. Prior, Subwavelength nonlinear phase control and anomalous phase matching in plasmonic metasurfaces, Nat. Commun. 7(1), 10367 (2016) · DOI
- L. Wang, S. Kruk, K. Koshelev, I. Kravchenko, B. Luther-Davies, and Y. Kivshar, Nonlinear wavefront control with all-dielectric metasurfaces, Nano Lett. 18(6), 3978 (2018) · DOI
- E. Almeida, O. Bitton, and Y. Prior, Nonlinear metamaterials for holography, Nat. Commun. 7(1), 12533 (2016) · DOI
- C. Schlickriede, S. S. Kruk, L. Wang, B. Sain, Y. Kivshar, and T. Zentgraf, Nonlinear imaging with all-dielectric metasurfaces, Nano Lett. 20(6), 4370 (2020) · DOI
- S. Keren-Zur, M. Tal, S. Fleischer, D. M. Mittleman, and T. Ellenbogen, Generation of spatiotemporally tailored terahertz wavepackets by nonlinear metasurfaces, Nat. Commun. 10(1), 1778 (2019) · DOI · Paper page
- Y. Gao, Y. Fan, Y. Wang, W. Yang, Q. Song, and S. Xiao, Nonlinear holographic all-dielectric metasurfaces, Nano Lett. 18(12), 8054 (2018) · DOI
- A. Krasnok, M. Tymchenko, and A. Alù, Nonlinear metasurfaces: A paradigm shift in nonlinear optics, Mater. Today21(1), 8 (2018) · DOI · Paper page
- B. Sain, C. Meier, and T. Zentgraf, Nonlinear optics in all-dielectric nanoantennas and metasurfaces: A review, Adv. Photon. 1(02), 1 (2019) · DOI
- S. Keren-Zur, L. Michaeli, H. Suchowski, and T. Ellenbogen, Shaping light with nonlinear metasurfaces, Adv. Opt. Photon. 10(1), 309 (2018) · DOI
- T. Huang, X. Zhao, S. Zeng, A. Crunteanu, P. P. Shum, and N. Yu, Planar nonlinear metasurface optics and their applications, Rep. Prog. Phys. 83(12), 126101 (2020) · DOI
- C. Gigli, G. Marino, A. Artioli, D. Rocco, C. De Angelis, J. Claudon, J. M. Gérard, and G. Leo, Tensorial phase control in nonlinear meta-optics, Optica 8(2), 269 (2021) · DOI
- N. Nookala, J. Lee, M. Tymchenko, J. Sebastian Gomez-Diaz, F. Demmerle, G. Boehm, K. Lai, G. Shvets, M. C. Amann, A. Alù, and M. Belkin, Ultrathin gradient nonlinear metasurface with a giant nonlinear response, Optica 3(3), 283 (2016) · DOI
- N. Bloembergen and P. S. Pershan, Light waves at the boundary of nonlinear media, Phys. Rev. 128(2), 606 (1962) · DOI
- N. Bloembergen, Surface nonlinear optics: A historical overview, Appl. Phys. B 68(3), 289 (1999) · DOI
- M. W. Klein, C. Enkrich, M. Wegener, and S. Linden, Second-harmonic generation from magnetic metamaterials, Science 313(5786), 502 (2006) · DOI · Paper page
- S. P. Rodrigues, S. Lan, L. Kang, Y. Cui, and W. Cai, Nonlinear imaging and spectroscopy of chiral metamaterials, Adv. Mater. 26(35), 6157 (2014) · DOI
- R. Hou, V. Shynkar, C. Lafargue, R. Kolkowski, J. Zyss, and F. Lagugné-Labarthet, Second harmonic generation from gold meta-molecules with three-fold symmetry, Phys. Chem. Chem. Phys. 18(11), 7956 (2016) · DOI
- A. Salomon, M. Zielinski, R. Kolkowski, J. Zyss, and Y. Prior, Size and shape resonances in second harmonic generation from silver nanocavities, J. Phys. Chem. C 117(43), 22377 (2013) · DOI
- V. K. Valev, Characterization of nanostructured plasmonic surfaces with second harmonic generation, Langmuir 28(44), 15454 (2012) · DOI
- J. Lee, M. Tymchenko, C. Argyropoulos, P. Y. Chen, F. Lu, F. Demmerle, G. Boehm, M. C. Amann, A. Alù, and M. A. Belkin, Giant nonlinear response from plasmonic metasurfaces coupled to intersubband transitions, Nature 511(7507), 65 (2014) · DOI
- H. Husu, R. Siikanen, J. Mäkitalo, J. Lehtolahti, J. Laukkanen, M. Kuittinen, and M. Kauranen, Metamaterials with tailored nonlinear optical response, Nano Lett. 12(2), 673 (2012) · DOI
- V. K. Valev, N. Smisdom, A. V. Silhanek, B. De Clercq, W. Gillijns, M. Ameloot, V. V. Moshchalkov, and T. Verbiest, Plasmonic ratchet wheels: Switching circular dichroism by arranging chiral nanostructures, Nano Lett. 9(11), 3945 (2009) · DOI
- K. O’Brien, H. Suchowski, J. Rho, A. Salandrino, B. Kante, X. Yin, and X. Zhang, Predicting nonlinear properties of metamaterials from the linear response, Nat. Mater. 14(4), 379 (2015) · DOI
- H. Aouani, M. Rahmani, M. Navarro-Cía, and S. A. Maier, Third-harmonic upconversion enhancement from a single semiconductor nanoparticle coupled to a plasmonic antenna, Nat. Nanotechnol. 9(4), 290 (2014) · DOI
- M. J. Huttunen, G. Bautista, M. Decker, S. Linden, M. Wegener, and M. Kauranen, Nonlinear chiral imaging of subwavelength-sized twisted-cross gold nanodimers, Opt. Mater. Express 1(1), 46 (2011) (Invited) · DOI
- S. Linden, F. B. P. Niesler, J. Förstner, Y. Grynko, T. Meier, and M. Wegener, Collective effects in second-harmonic generation from splitring-resonator arrays, Phys. Rev. Lett. 109(1), 015502 (2012) · DOI
- K. Konishi, T. Higuchi, J. Li, J. Larsson, S. Ishii, and M. Kuwata-Gonokami, Polarization-controlled circular second harmonic generation from metal hole arrays with threefold rotational symmetry, Phys. Rev. Lett. 112(13), 135502 (2014) · DOI
- S. Chen, G. Li, F. Zeuner, W. H. Wong, Y. B. P. Edwin, T. Zentgraf, K. W. Cheah, and S. Zhang, Symmetry-selective third-harmonic generation from plasmonic metacrystals, Phys. Rev. Lett. 113(3), 033901 (2014) · DOI
- L. Michaeli, S. Keren-Zur, O. Avayu, H. Suchowski, and T. Ellenbogen, Nonlinear surface lattice resonance in plasmonic nanoparticle arrays, Phys. Rev. Lett. 118(24), 243904 (2017) · DOI
- Y. Yang, W. Wang, A. Boulesbaa, I. I. Kravchenko, D. P. Briggs, A. Puretzky, D. Geohegan, and J. Valentine, Nonlinear fano-resonant dielectric metasurfaces, Nano Lett. 15(11), 7388 (2015) · DOI
- M. R. Shcherbakov, D. N. Neshev, B. Hopkins, A. S. Shorokhov, I. Staude, E. V. Melik-Gaykazyan, M. Decker, A. A. Ezhov, A. E. Miroshnichenko, I. Brener, A. A. Fedyanin, and Y. S. Kivshar, Enhanced third-harmonic generation in silicon nanoparticles driven by magnetic response, Nano Lett. 14(11), 6488 (2014) · DOI
- W. Cai, A. P. Vasudev, and M. L. Brongersma, Electrically controlled nonlinear generation of light with plasmonics, Science 333(6050), 1720 (2011) · DOI
- R. Czaplicki, H. Husu, R. Siikanen, J. Mäkitalo, M. Kauranen, J. Laukkanen, J. Lehtolahti, and M. Kuittinen, Enhancement of second-harmonic generation from metal nanoparticles by passive elements, Phys. Rev. Lett. 110(9), 093902 (2013) · DOI
- P. Genevet, J. P. Tetienne, E. Gatzogiannis, R. Blanchard, M. A. Kats, M. O. Scully, and F. Capasso, Large enhancement of nonlinear optical phenomena by plasmonic nanocavity gratings, Nano Lett. 10(12), 4880 (2010) · DOI
- J. Renger, R. Quidant, N. Van Hulst, and L. Novotny, Surface-enhanced nonlinear four-wave mixing, Phys. Rev. Lett. 104(4), 046803 (2010) · DOI
- Z. Lin, L. Huang, T. X. Zhen, X. Li, T. Zentgraf, and Y. Wang, Four-wave mixing holographic multiplexing based on nonlinear metasurfaces, Adv. Opt. Mater. 7(21), 1900782 (2019) · DOI
- O. Wolf, S. Campione, A. Benz, A. P. Ravikumar, S. Liu, T. S. Luk, E. A. Kadlec, E. A. Shaner, J. F. Klem, M. B. Sinclair, and I. Brener, Phased-array sources based on nonlinear metamaterial nanocavities, Nat. Commun. 6(1), 7667 (2015) · DOI
- R. Kolkowski, L. Petti, M. Rippa, C. Lafargue, and J. Zyss, Octupolar plasmonic meta-molecules for nonlinear chiral watermarking at subwavelength scale, ACS Photon. 2(7), 899 (2015) · DOI
- R. Camacho-Morales, M. Rahmani, S. Kruk, L. Wang, L. Xu, D. A. Smirnova, A. S. Solntsev, A. Miroshnichenko, H. H. Tan, F. Karouta, S. Naureen, K. Vora, L. Carletti, C. De Angelis, C. Jagadish, Y. S. Kivshar, and D. N. Neshev, Nonlinear generation of vector beams from AlGaAs nanoantennas, Nano Lett. 16(11), 7191 (2016) · DOI
- G. Li, S. Chen, N. Pholchai, B. Reineke, P. W. H. Wong, E. Y. B. Pun, K. W. Cheah, T. Zentgraf, and S. Zhang, Continuous control of the nonlinearity phase for harmonic generations, Nat. Mater. 14, 607 (2015) · DOI
- M. Tymchenko, J. S. Gomez-Diaz, J. Lee, N. Nookala, M. A. Belkin, and A. Alù, Gradient nonlinear Pancharatnam-Berry metasurfaces, Phys. Rev. Lett. 115(20), 207403 (2015) · DOI
- F. Walter, G. Li, C. Meier, S. Zhang, and T. Zentgraf, Ultrathin nonlinear metasurface for optical image encoding, Nano Lett. 17(5), 3171 (2017) · DOI
- M. Tymchenko, J. S. Gomez-Diaz, J. Lee, N. Nookala, M. A. Belkin, and A. Alù, Advanced control of nonlinear beams with Pancharatnam-Berry metasurfaces, Phys. Rev. B 94(21), 214303 (2016) · DOI
- N. Shitrit, J. Kim, D. S. Barth, H. Ramezani, Y. Wang, and X. Zhang, Asymmetric free-space light transport at nonlinear metasurfaces, Phys. Rev. Lett. 121(4), 046101 (2018) · DOI
- S. D. Gennaro, Y. Li, S. A. Maier, and R. F. Oulton, Nonlinear Pancharatnam-Berry phase metasurfaces beyond the dipole approximation, ACS Photon. 6(9), 2335 (2019) · DOI
- C. McDonnell, J. Deng, S. Sideris, T. Ellenbogen, and G. Li, Functional THz emitters based on Pancharatnam-Berry phase nonlinear metasurfaces, Nat. Commun. 12(1), 30 (2021) · DOI · Paper page
- G. Li, L. Wu, K. F. Li, S. Chen, C. Schlickriede, Z. Xu, S. Huang, W. Li, Y. Liu, E. Y. B. Pun, T. Zentgraf, K. W. Cheah, Y. Luo, and S. Zhang, Nonlinear metasurface for simultaneous control of spin and orbital angular momentum in second harmonic generation, Nano Lett. 17(12), 7974 (2017) · DOI
- B. Liu, B. Sain, B. Reineke, R. Zhao, C. Meier, L. Huang, Y. Jiang, and T. Zentgraf, Nonlinear wavefront control by geometric-phase dielectric metasurfaces: Influence of mode field and rotational symmetry, Adv. Opt. Mater. 8(9), 1902050 (2020) · DOI
- W. Ye, F. Zeuner, X. Li, B. Reineke, S. He, W. Q. Cheng, J. Liu, Y. Wang, S. Zhang, and T. Zentgraf, Spin and wavelength multiplexed nonlinear metasurface holography, Nat. Commun. 7(1), 11930 (2016) · DOI
- Y. Tang, Y. Intaravanne, J. Deng, K. F. Li, X. Chen, and G. Li, Nonlinear vectorial metasurface for optical encryption, Phys. Rev. Appl. 10(2), 024028 (2019) · DOI
- C. Schlickriede, N. Waterman, B. Reineke, P. Georgi, G. Li, S. Zhang, and T. Zentgraf, Imaging through nonlinear metalens using second harmonic generation, Adv. Mater. 30(8), 1703843 (2018) · DOI
- B. Reineke, B. Sain, R. Zhao, L. Carletti, B. Liu, L. Huang, C. De Angelis, and T. Zentgraf, Silicon meta-surfaces for third harmonic geometric phase manipulation and multiplexed holography, Nano Lett. 19(9), 6585 (2019) · DOI
- L. Huang, S. Zhang, and T. Zentgraf, Metasurface holography: From fundamentals to applications, Nanophotonics 7(6), 1169 (2018) · DOI
- S. Chen, G. Li, K. W. Cheah, T. Zentgraf, and S. Zhang, Controlling the phase of optical nonlinearity with plasmonic metasurfaces, Nanophotonics 7(6), 1013 (2018) · DOI
- Z. L. Deng and G. Li, Metasurface optical holography, Mater. Today Phys. 3, 16 (2017) · DOI
- T. Stolt, J. Kim, S. Héron, A. Vesala, Y. Yang, J. Mun, M. Kim, M. J. Huttunen, R. Czaplicki, M. Kauranen, J. Rho, and P. Genevet, Backward phase-matched second-harmonic generation from stacked metasurfaces, Phys. Rev. Lett. 126(3), 033901 (2021) · DOI
- T. Santiago-Cruz, A. Fedotova, V. Sultanov, M. A. Weissflog, D. Arslan, M. Younesi, T. Pertsch, I. Staude, F. Setzpfandt, and M. Chekhova, Photon pairs from resonant metasurfaces, Nano Lett. 21(10), 4423 (2021) · DOI · Paper page
- A. S. Solntsev, G. S. Agarwal, and Y. S. Kivshar, Metasurfaces for quantum photonics, Nat. Photon. 15, 327 (2021) · DOI
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