2018
DOI: 10.1109/jphot.2018.2865417
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Analysis of Mode Coupling Assisted Kerr Comb Generation in Normal Dispersion System

Abstract: By using nonlinear coupled mode equations, we numerically investigated the generation of a Kerr comb in a normal dispersion microcavity system, where mode coupling between two cavity modes is present. In contrast to previous studies, our model is rigorous in which we fully considered the mode coupling between two modes. We investigated the phase matching condition to obtain the suitable parameters needed to form a free-spectral-range (FSR)-selectable comb. Our calculations are in good agreement with existing e… Show more

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Cited by 27 publications
(18 citation statements)
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“…Since the soliton state exists on the lower branch of the Kerr-bistability curve, it is generally only accessible with decreasing pump frequency [39,40]. Except for the recent discoveries of special conditions (e.g., soliton crystals [41,42], breathing solitons [43], dark pulses in a normal dispersion [44][45][46]), microcombs can be mainly divided into three different states, a primary comb (i.e., Turing pattern or Turing roll), chaotic modulation instability (MI), and a dissipative Kerr soliton (DKS) [47]. The essential difference between the former two states and a soliton state is effective pump detuning, and effective red detuning results in a low soliton conversion efficiency compared with that obtained with the MI comb [19].…”
Section: Microresonator Frequency Comb Generationmentioning
confidence: 99%
“…Since the soliton state exists on the lower branch of the Kerr-bistability curve, it is generally only accessible with decreasing pump frequency [39,40]. Except for the recent discoveries of special conditions (e.g., soliton crystals [41,42], breathing solitons [43], dark pulses in a normal dispersion [44][45][46]), microcombs can be mainly divided into three different states, a primary comb (i.e., Turing pattern or Turing roll), chaotic modulation instability (MI), and a dissipative Kerr soliton (DKS) [47]. The essential difference between the former two states and a soliton state is effective pump detuning, and effective red detuning results in a low soliton conversion efficiency compared with that obtained with the MI comb [19].…”
Section: Microresonator Frequency Comb Generationmentioning
confidence: 99%
“…Previous studies on Kerr OFCs generation in dualcoupled cavities systems are based on the analysis of mode coupling between the two cavities [42,52,53]. However, the quantitative analysis of MI in dual-coupled cavities is still remained to be investigated.…”
Section: Introductionmentioning
confidence: 99%
“…Moreover, coupled ring resonators host rich nonlinear dynamics and have recently attracted a lot of attention for frequency-comb generation in microresonators (see e.g. [24][25][26][27][28][29]).…”
mentioning
confidence: 99%