论文标题

引用分子的耗散性Kerr Soliton光子Terahertz振荡器

Dissipative Kerr soliton photonic terahertz oscillator referenced to a molecule

论文作者

Greenberg, James, Heffernan, Brendan M., Tetsumoto, Tomohiro, Rolland, Antoine

论文摘要

控制光与物质之间的连贯性使电磁波具有光谱纯度和稳定性的辐射,从而定义了SystèmeInternational(SI)。虽然在微波和光学域中可以访问原子中的超细水平之间的过渡,但忠实地将这种稳定性转移到其他感兴趣的频率范围内并不是微不足道的。特殊的稳定性是针对Terahertz结构域提高基线干涉仪和分子光谱的分辨率的,并推进高速,高数据速率无线通信的技术发展的。但是,在此光谱范围内,显然缺乏天然频率参考,这对于测量和可追溯性的一致性至关重要。为了减轻此类波浪中所包含的频率漂移,我们在实验上证明,使用一氧化二氮N2O的旋转光谱可以导致线宽降低至千倍。一对二极管激光器在光学上注射了低噪声,基于芯片的耗散性kerr soliton,被活在单辆旅行者光电二极管上。我们将发出的Terahertz波锁定到N2O通过相位调节光谱的旋转过渡的中心。达到了具有6 Hz线宽的Terahertz波(在1秒平均时间为$ 2 \ times 10^{ - 11} $的分数频率稳定性),同时规避了频率乘法的需求或频率标准的划分。

Controlling the coherence between light and matter has enabled the radiation of electromagnetic waves with spectral purity and stability that defines the Système International (SI) second. While transitions between hyperfine levels in atoms are accessible in the microwave and optical domains, faithfully transferring such stability to other frequency ranges of interest is not trivial. Such stability is specifically sought after for the terahertz domain to improve the resolution in very long baseline interferometry and molecular spectroscopy, and advance the technological development of high-speed, high data rate wireless communications. However, there is an evident lack of native frequency references in this spectral range, essential for the consistency of measurements and traceability. To mitigate the frequency drift encompassed in such waves, we experimentally demonstrate that using rotational spectroscopy of nitrous oxide N2O can lead to linewidth reduction up to a thousandfold. A pair of diode lasers, optically injected with a low-noise, chip-based dissipative Kerr soliton, were incident upon a uni-travelling-carrier photodiode. We frequency-locked the emitted terahertz wave to the center of a rotational transition of N2O through phase modulation spectroscopy. A terahertz wave with a 6 Hz linewidth was achieved (fractional frequency stability of $2 \times 10^{-11}$ at 1 second averaging time) while circumventing the need of frequency multiplication or division of frequency standards.

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