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Non-Hermitian and topological photonics: optics at an exceptional point

期刊

NANOPHOTONICS
卷 10, 期 1, 页码 403-423

出版社

WALTER DE GRUYTER GMBH
DOI: 10.1515/nanoph-2020-0434

关键词

exceptional points; non-Hermitian physics; PT symmetry; topological photonics

资金

  1. DARPA [D18AP00058, HR00111820042, HR00111820038]
  2. Army Research Office (ARO) [W911NF-16-1-0013, W911NF-17-1-0481]
  3. National Science Foundation [ECCS 1454531, DMR 1420620, ECCS 1757025, CBET 1805200, ECCS 2000538, ECCS 2011171]
  4. Office of Naval Research [N0001416-1-2640, N00014-18-1-2347, N00014-19-1-2052]
  5. Air Force Office of Scientific Research [FA9550-14-1-0037]
  6. US-Israel Binational Science Foundation (BSF) [2016381]

向作者/读者索取更多资源

In recent years, concepts from non-Hermitian physics have been successfully deployed in optics and other fields, leading to the discovery of counterintuitive phenomena. These ideas have extended to other areas in search of new behaviors and functionalities that would have been impossible in standard Hermitian arrangements.
In the past few years, concepts from non-Hermitian (NH) physics, originally developed within the context of quantum field theories, have been successfully deployed over a wide range of physical settings where wave dynamics are known to play a key role. In optics, a special class of NH Hamiltonians - which respects parity-time symmetry - has been intensely pursued along several fronts. What makes this family of systems so intriguing is the prospect of phase transitions and NH singularities that can in turn lead to a plethora of counterintuitive phenomena. Quite recently, these ideas have permeated several other fields of science and technology in a quest to achieve new behaviors and functionalities in nonconservative environments that would have otherwise been impossible in standard Hermitian arrangements. Here, we provide an overview of recent advancements in these emerging fields, with emphasis on photonic NH platforms, exceptional point dynamics, and the very promising interplay between non-Hermiticity and topological physics.

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