Spatio-temporal breather dynamics in microcomb soliton crystals

Futai Hu, Abhinav Kumar Vinod, Wenting Wang, Hsiao-Hsuan Chin, James F. McMillan, Ziyu Zhan, Yuan Meng, Mali Gong, Chee Wei Wong
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Abstract

Solitons, the distinct balance between nonlinearity and dispersion, provide a route toward ultrafast electromagnetic pulse shaping, high-harmonic generation, real-time image processing, and RF photonic communications. Here we newly explore and observe the spatio-temporal breather dynamics of optical soliton crystals in frequency microcombs, examining spatial breathers, chaos transitions, and dynamical deterministic switching in nonlinear measurements and theory. To understand the breather solitons, we describe their dynamical routes and two example transitional maps of the ensemble spatial breathers, with and without chaos initiation. We elucidate the physical mechanisms of the breather dynamics in the soliton crystal microcombs, in the interaction plane limit cycles and in the domain-wall understanding with parity symmetry breaking from third order dispersion. We present maps of the accessible nonlinear regions, the breather frequency dependences on third order dispersion and avoided mode crossing strengths, and the transition between the collective breather spatiotemporal states. Our range of measurements matches well with our first-principles theory and nonlinear modeling. To image these soliton ensembles and their breathers, we further constructed panoramic temporal imaging for simultaneous fast and slow axis two dimensional mapping of the breathers. In the phase differential sampling, we present two dimensional evolution maps of soliton crystal breathers, including with defects, in both stable breathers and breathers with drift. Our fundamental studies contribute to the understanding of nonlinear dynamics in soliton crystal complexes, their spatiotemporal dependences, and their stability-existence zones.
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微梳状孤子晶体中的时空呼吸动力学
孤子是非线性和色散之间的独特平衡,为超快电磁脉冲整形、高频产生、实时图像处理和射频光子通信提供了途径。在这里,我们对频率微蜂窝中光学孤子晶体的时空呼吸动力学进行了新的探索和观察,研究了非线性测量和理论中的空间呼吸、混沌转变和动态确定性开关。为了理解喘振孤子,我们描述了它们的动力学路径,以及有混沌起始和无混沌起始的空间喘振集合的两个过渡图示例。我们阐明了呼吸器动力学在孤子晶体微梳理、相互作用平面极限循环和域壁理解中的物理机制,以及从三阶色散中打破奇偶对称性的物理机制。我们展示了可进入的非线性区域图、呼吸器频率与三阶色散和避模穿越强度的相关性,以及集体呼吸器时空状态之间的转变。我们的测量范围与第一原理理论和非线性建模非常吻合。为了对这些孤子团及其呼吸器进行成像,我们进一步构建了全景时空成像,以同时对呼吸器进行快慢轴二维映射。在相位差采样中,我们展示了孤子晶体呼吸器的二维演变图,包括有缺陷的稳定呼吸器和有漂移的呼吸器。我们的基础研究有助于理解孤子晶体复合体的非线性动力学、其时空依赖性及其稳定存在区。
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