Nonradiating photonics with resonant dielectric nanostructures

Kirill Koshelev, Gael Favraud, Andrey Bogdanov, Yuri Kivshar, Andrea Fratalocchi

Research output: Contribution to journalArticlepeer-review

261 Scopus citations


Nonradiating sources of energy have traditionally been studied in quantum mechanics and astrophysics but have received very little attention in the photonics community. This situation has changed recently due to a number of pioneering theoretical studies and remarkable experimental demonstrations of the exotic states of light in dielectric resonant photonic structures and metasurfaces, with the possibility to localize efficiently the electromagnetic fields of high intensities within small volumes of matter. These recent advances underpin novel concepts in nanophotonics and provide a promising pathway to overcome the problem of losses usually associated with metals and plasmonic materials for the efficient control of light-matter interaction at the nanoscale. This review paper provides a general background and several snapshots of the recent results in this young yet prominent research field, focusing on two types of nonradiating states of light that both have been recently at the center of many studies in all-dielectric resonant meta-optics and metasurfaces: optical anapoles and photonic bound states in the continuum. We discuss a brief history of these states in optics, as well as their underlying physics and manifestations, and also emphasize their differences and similarities. We also review some applications of such novel photonic states in both linear and nonlinear optics for the nanoscale field enhancement, a design of novel dielectric structures with high-Q resonances, nonlinear wave mixing, and enhanced harmonic generation, as well as advanced concepts for lasing and optical neural networks.
Original languageEnglish (US)
Pages (from-to)725-745
Number of pages21
Issue number5
StatePublished - Mar 27 2019

Bibliographical note

KAUST Repository Item: Exported on 2020-10-01
Acknowledged KAUST grant number(s): OSR-2016-CRG5-2995
Acknowledgements: The authors acknowledge productive discussions and useful collaboration with many of their colleagues, coauthors, and students. Especially, they are indebted to L. Carletti, S. Kruk, A. Kuznetsov, M. Limonov, B. Lukyanchuk, M. Rybin, D. Smirnova, J. Totero Gongora, and V. Tuz. They also acknowledge financial support from KAUST (OSR-2016-CRG5-2995), the Australian Research Council, the Strategic Fund of the Australian National University, the Russian Foundation for Basic Research (18-32-20205), the Ministry of Education and Science of the Russian Federation (No. 3.1365.2017/4.6), and the Grant of the President of the Russian Federation (MK-403.2018.2). K.K. and A.B. acknowledge support from the Foundation for the Advancement of Theoretical Physics and Mathematics “BASIS” (Russia).


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