Multistability and coexisting soliton combs in ring resonators: the Lugiato-Lefever approach
Y.V. Kartashov, O. Alexander, D.V. Skryabin

TL;DR
This paper demonstrates that the Lugiato-Lefever equation models multistability and coexisting soliton combs in ring resonators, revealing complex nonlinear resonances and multiple stable frequency comb states.
Contribution
It introduces the use of the Lugiato-Lefever equation to describe multistability and coexisting solitons in ring resonators, highlighting new nonlinear resonance phenomena.
Findings
Identification of multistability in nonlinear modes
Existence of coexisting soliton states with distinct spectra
Description of simultaneous nonlinear resonances
Abstract
We are reporting that the Lugiato-Lefever equation describing the frequency comb generation in ring resonators with the localized pump and loss terms also describes the simultaneous nonlinear resonances leading to the multistability of nonlinear modes and coexisting solitons that are associated with the spectrally distinct frequency combs.
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