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Coexistence of stable dark- and bright-soliton Kerr combs in normal-dispersion resonators

机译:正常色散谐振器中稳定的深色和明亮孤子Kerr Combs的共存

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摘要

Using the Lugiato-Lefever model, we analyze the effects of third-order chromatic dispersion on the existence and stability of dark- and bright-soliton Kerr frequency combs in the normal dispersion regime. While in the absence of third-order dispersion only dark solitons exist over an extended parameter range, we find that third-order dispersion allows for stable dark and bright solitons to coexist. Reversibility is broken and the shape of the switching waves connecting the top and bottom homogeneous solutions is modified. Bright solitons come into existence thanks to the generation of oscillations in the switching-wave profiles. Temporal oscillatory instabilities of dark solitons are suppressed in the presence of sufficiently strong third-order dispersion, while bright solitons are never found to oscillate in time. As a result of third-order dispersion both bright and dark solitons are found to move with a velocity that depends on their width.
机译:使用Lugiato-Lefever模型,我们分析了三阶色散对正常分散制度中深度和棒克尔频率梳子的存在和稳定性的影响。 虽然在没有三阶分散的情况下,只有暗孤子存在于扩展参数范围内,但我们发现三阶分散允许稳定的黑暗和明亮的孤子共存。 可逆性破裂,修改了连接顶部和底部均匀溶液的开关波的形状。 由于开关波简档中的振荡产生振荡,亮粒子存在存在。 在充分强烈的三阶分散的存在下抑制了暗孤子的时间振荡稳定性,而亮度孤子将在时间上振荡振荡。 由于三阶色散发现明亮和暗孤子的孤子以速度的速度移动。

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