Perego, Auro M., Mussot, Arnaud and Conforti, Matteo (2021). Theory of filter-induced modulation instability in driven passive optical resonators. Physical Review A, 103 (1),
Abstract
We present the theory of modulation instability induced by spectrally dependent losses (optical filters) in passive driven nonlinear fiber ring resonators. Starting from an Ikeda map description of the propagation equation and boundary conditions, we derive a mean-field model - a generalized Lugiato-Lefever equation - which reproduces with great accuracy the predictions of the map. The effects on instability gain and comb generation of the different control parameters such as dispersion, cavity detuning, filter spectral position, and bandwidth are discussed.
Publication DOI: | https://doi.org/10.1103/PhysRevA.103.013522 |
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Divisions: | College of Engineering & Physical Sciences > Aston Institute of Photonics Technology (AIPT) |
Funding Information: | This study was partly supported by IRCICA, by the French government through the Programme Investissement d'Avenir (I-SITE ULNE/ANR-16-IDEX-0004 ULNE, projects VERIFICO, EXAT, FUNHK) managed by the Agence Nationale de la Recherche. The work of A.M.P. was s |
Additional Information: | Funding Information: This study was partly supported by IRCICA, by the French government through the Programme Investissement d'Avenir (I-SITE ULNE/ANR-16-IDEX-0004 ULNE, projects VERIFICO, EXAT, FUNHK) managed by the Agence Nationale de la Recherche. The work of A.M.P. was supported by the Royal Academy of Engineering under the Research Fellowship scheme. ©2021 American Physical Society |
Uncontrolled Keywords: | Atomic and Molecular Physics, and Optics |
Publication ISSN: | 1094-1622 |
Last Modified: | 08 Nov 2024 08:17 |
Date Deposited: | 16 Feb 2021 10:32 |
Full Text Link: | |
Related URLs: |
http://www.scop ... tnerID=8YFLogxK
(Scopus URL) https://journal ... RevA.103.013522 (Publisher URL) |
PURE Output Type: | Article |
Published Date: | 2021-01-29 |
Accepted Date: | 2021-01-14 |
Authors: |
Perego, Auro M.
(
0000-0001-5211-6513)
Mussot, Arnaud Conforti, Matteo |