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Topological insulator laser: Theory
Abstract
Topological protection for lasers: Ideas based on topology, initially developed in mathematics to describe the properties of geometric space under deformations, are now finding application in materials, electronics, and optics. The main driver is topological protection, a property that provides stability to a system even in the presence of defects. Harari et al. outline a theoretical proposal that carries such ideas over to geometrically designed laser cavities. The lasing mode is confined to the topological edge state of the cavity structure. Bandres et al. implemented those ideas to fabricate a topological insulator laser with an array of ring resonators. The results demonstrate a powerful platform for developing new laser systems. Science , this issue p. eaar4003 , p. eaar4005
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Two-dimensional topological edge state lasers, intrinsically non-Hermitian systems, have been observed recently.
“Finally, two-dimensional topological edge state lasers (Bahari et al., 2017;Bandres et al., 2018;Harari et al., 2018), intrinsically non-Hermitian systems, have been observed recently”
From Topological photonics (2019) · cites this paper as Harari et al., 2018
In the topologically trivial case, disorder further suppresses the mode competition effect by spatially localizing modes.
“This problem is particularly serious in the presence of disorder, which further suppresses the mode competition effect by spatially localizing modes.”
From Topological photonics (2019) · cites this paper as Harari et al., 2018
Topological lasing in two dimensions leads to highly efficient laser operation.
“In two dimensions, topological lasing has been shown to lead to a highly efficient laser operation that remains monomode even well above the threshold and is robust against disorder (Harari et al., 2018).”
From Topological photonics (2019) · cites this paper as Harari et al., 2018
In the topologically trivial case, laser operation is not able to exhaust all available gain because many other modes can easily go above threshold for increasing power, leading to a complex multimode operation.
“In the topologically trivial case, laser operation is not able to exhaust all available gain, because many other modes can easily go above threshold for increasing power, leading to a complex multimode operation.”
From Topological photonics (2019) · cites this paper as Harari et al., 2018
Topological lasing in two dimensions remains monomode even well above threshold.
“In two dimensions, topological lasing has been shown to lead to a highly efficient laser operation that remains monomode even well above the threshold and is robust against disorder (Harari et al., 2018).”
From Topological photonics (2019) · cites this paper as Harari et al., 2018
In topological lattices, the single lasing mode is extended around the whole system perimeter.
“In topological lattices, all of these problems turn out to be no longer relevant: the single lasing mode is extended around the whole system perimeter, maintaining a unidirectional flow and a spatially very uniform intensity profile even in the presence of disorder and for high pumping levels well above the threshold.”
From Topological photonics (2019) · cites this paper as Harari et al., 2018
In topological lattices, the single lasing mode maintains a spatially very uniform intensity profile even in the presence of disorder and for high pumping levels well above threshold.
“In topological lattices, all of these problems turn out to be no longer relevant: the single lasing mode is extended around the whole system perimeter, maintaining a unidirectional flow and a spatially very uniform intensity profile even in the presence of disorder and for high pumping levels well above the threshold.”
From Topological photonics (2019) · cites this paper as Harari et al., 2018
In topological lattices, the single lasing mode maintains a unidirectional flow.
“In topological lattices, all of these problems turn out to be no longer relevant: the single lasing mode is extended around the whole system perimeter, maintaining a unidirectional flow and a spatially very uniform intensity profile even in the presence of disorder and for high pumping levels well above the threshold.”
From Topological photonics (2019) · cites this paper as Harari et al., 2018
Topological lasing in two dimensions is robust against disorder.
“In two dimensions, topological lasing has been shown to lead to a highly efficient laser operation that remains monomode even well above the threshold and is robust against disorder (Harari et al., 2018).”
From Topological photonics (2019) · cites this paper as Harari et al., 2018
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Metadata
- Authors
- Harari, G., Bandres, M. A., Lumer, Y., Rechtsman, M. C., Chong, Y. D., Khajavikhan, M., Christodoulides, D. N., & Segev, M.
- Affiliations
- Physics Department and Solid State Institute, Technion–Israel Institute of Technology, Haifa 32000, Israel.
- Department of Electrical and Systems Engineering, University of Pennsylvania, Philadelphia, PA 19104, USA.
- Department of Physics, Pennsylvania State University, University Park, PA 16802, USA.
- Division of Physics and Applied Physics, Nanyang Technological University, 637371 Singapore.
- CREOL, College of Optics and Photonics, University of Central Florida, Orlando, FL 32816, USA.
- ORCID
- Venue
- Science
- Published
- 2018-03-16
- Volume
- 359
- Issue
- 6381
- ISSN
- 0036-8075
- 1095-9203
- Cited by
- 848
- References
- 7
- Language
- en
- Funders
- National Science Foundation (ECCS 1454531, ECCS-1757025, DMR-1420620, ECCS-1545804)
- Office of Naval Research (N00014-16-1-2640)
- USA Air Force Office for Scientific Research
- Germany-Israel DIP Program
- Israel Science Foundation
- Binational USA-Israel Science Foundation
- Alfred P. Sloan Foundation
- Pittsburgh Foundation
- Army Research Office (W911NF-17-1-0481, W911NF-16-1-0013)
- Air Force Office of Scientific Research (FA9550-14-1-0037)
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