Supercontinuum generation is a highly nonlinear process that exhibits unstable and chaotic characteristics when developing from long pump pulses injected into the anomalous dispersion regime of an optical fiber. A particular feature associated with this regime is the long-tailed "rogue wave"-like statistics of the spectral intensity on the long-wavelength edge of the supercontinuum, linked to the generation of a small number of "rogue solitons" with extreme red-shifts. Whilst the statistical properties of rogue solitons can be conveniently measured in the spectral domain using the real-time dispersive Fourier transform technique, we cannot use this technique to determine any corresponding temporal properties since it only records the spectral intensity and one loses information about the spectral phase. And direct temporal characterization using methods such as the time-lens has resolution of typically 100's of fs, precluding the measurement of solitons which possess typically much shorter durations. Here, we solve this problem by using machine learning. Specifically, we show how supervised learning can train a neural network to predict the peak power, duration, and temporal walk-off with respect to the pump pulse position of solitons at the edge of a supercontinuum spectrum from only the supercontinuum spectral intensity without phase information. Remarkably, the network accurately predicts soliton characteristics for a wide range of scenarios, from the onset of spectral broadening dominated by pure modulation instability to near octave-spanning supercontinuum with distinct rogue solitons.

译文

:超连续谱的产生是一个高度非线性的过程,当从长脉冲注入到光纤的异常色散状态时,会表现出不稳定和混沌的特性。与该机制相关的一个特殊特征是超连续谱长波长边缘上光谱强度的长尾“流氓波”状统计,与少数带有极端红色的“流氓孤子”的产生有关。转变。尽管可以使用实时色散傅里叶变换技术在光谱域中方便地测量流氓孤子的统计属性,但由于该技术仅记录光谱强度并且会丢失有关光谱的信息,因此我们无法使用此技术来确定任何相应的时间属性阶段。而且,使用诸如时间透镜之类的方法进行的直接时间特征分析,其分辨率通常为fs的100's,这不包括对通常具有更短持续时间的孤子进行测量的方法。在这里,我们通过使用机器学习解决了这个问题。具体来说,我们展示了监督学习如何训练神经网络,以仅从超连续谱光谱强度而不包含相位信息的情况下,预测超连续谱频谱边缘处的孤子的泵浦脉冲位置的峰值功率,持续时间和时间偏移。值得注意的是,该网络可以准确预测各种场景的孤子特性,从以纯调制不稳定性为主导的频谱展宽到具有不同流氓孤子的接近八度的超连续谱。

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