纯四次克尔谐振器中的亮孤子和暗孤子

P. Parra-Rivas, S. Hetzel, Y. V. Kartashov, P. F. de Córdoba, J. A. Conejero, A. Aceves, C. Milián
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引用次数: 0

摘要

光纤和微环谐振腔中时间腔孤子的激发在频率梳[1]的产生等非线性科学技术中具有重要意义。时间孤子对来自所谓高阶效应的强扰动具有鲁棒性。特别有趣的是那些来自高阶色散的,它们已经被证明对孤子的形成和它们的稳定性有积极的影响。在这项工作中,我们揭示了纯四阶色散(FOD)存在下,正常和异常群速度色散(GVD)状态[4]下明暗Kerr孤子的分岔结构和稳定性。在显性FOD下,腔内场包络a的时间演化可以用纯四次Lugiato-Lefever方程来描述。
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Bright and Dark Solitons in Pure Quartic Kerr Resonators
The excitation of temporal cavity solitons in fiber and microring resonators has important implications into nonlinear science and technology such as the generation of frequency combs [1]. Temporal solitons are robust against strong perturbations coming from the so-called higher order effects. Particularly interesting are those coming from higher order chromatic dispersion, which have been shown to impact positively in soliton formation and in their stability [2], [3]. In this work we unveil the bifurcation structure and stability of bright and dark Kerr solitons in the presence of pure fourth order dispersion (FOD), in the normal and anomalous group velocity dispersion (GVD) regime [4]. Under a dominant FOD, the time evolution of the intracavity field envelop, A, may be described by the pure quartic Lugiato-Lefever equation.
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