arXivDaily arXiv每日学术速递 周一至周五更新
arXiv 1508.03120physics.optics
收藏

纯四次孤子

Pure-Quartic Solitons

Andrea Blanco-Redondo, C. Martijn de Sterke, John E. Sipe, Thomas F. Krauss, Benjamin J. Eggleton, Chad Husko

摘要:

时间光孤子由于其独特的物理性质以及在超快光学和超连续谱产生中的应用,一直是人们研究的热点。传统的亮孤子是反常群速度色散和自相位调制共同作用的结果。在这里,我们报告发现了一个全新的一类亮孤子所产生的负四阶色散和自相位调制的相互作用,甚至可以发生正常的群速度色散。我们提供了基本的纯四次孤子的保形传输和平坦的时间相位和高阶纯四次孤子的周期调制传输的实验和数值证据。利用解析理论,我们得到了基本纯四次孤子的近似形状,与我们的实验观测结果非常吻合。我们的发现,由于光子晶体波导的独特色散,可以在通信和超快激光器中找到应用。

英文摘要:

Temporal optical solitons have been the subject of intense research due to their intriguing physics and applications in ultrafast optics and supercontinuum generation. Conventional bright optical solitons result from the interaction of anomalous group-velocity dispersion and self-phase modulation. Here we report the discovery of an entirely new class of bright solitons arising purely from the interaction of negative fourth-order dispersion and self-phase modulation, which can occur even for normal group-velocity dispersion. We provide experimental and numerical evidence of shape-preserving propagation and flat temporal phase for the fundamental pure-quartic soliton and periodically modulated propagation for the higher-order pure-quartic solitons. Using analytic theory, we derive the approximate shape of the fundamental pure-quartic soliton exhibiting excellent agreement with our experimental observations. Our discovery, enabled by the unique dispersion of photonic crystal waveguides, could find applications in communications and ultrafast lasers.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

↑