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用于超快脉冲表征的干涉时域叠层成像术。

Interferometric time-domain ptychography for ultrafast pulse characterization.

作者信息

Hyyti Janne, Escoto Esmerando, Steinmeyer Günter, Witting Tobias

出版信息

Opt Lett. 2017 Jun 1;42(11):2185-2188. doi: 10.1364/OL.42.002185.

DOI:10.1364/OL.42.002185
PMID:28569877
Abstract

A novel pulse characterization method is presented, favorably combining interferometric frequency-resolved optical gating (FROG) and time-domain ptychography. This new variant is named ptychographic-interferometric frequency-resolved optical gating (πFROG). The measurement device is simple, bearing similarity to standard second-harmonic FROG, yet with a collinear beam geometry and an added bandpass filter in one of the correlator arms. The collinear beam geometry allows tight focusing and circumvents possible geometrical distortion effects of noncollinear methods, making πFROG especially suitable for the characterization of unamplified few-cycle pulses. Moreover, the direction-of-time ambiguity afflicting most second-order FROG variants is eliminated. Possible group delay dispersion of pulses leads to a characteristic tilt in the πFROG traces, allowing the detection of uncompensated dispersion without a retrieval. Using nanojoule, three-cycle pulses at 800 nm, the πFROG method is tested, and the results are compared with spectral phase interferometry for direct electric field reconstruction measurements. Measured pulse durations agree within a fraction of a femtosecond. As a further test, the πFROG measurements are repeated with added group delay dispersion, and found to accurately reproduce the dispersion computed with Sellmeier equations.

摘要

提出了一种新颖的脉冲表征方法,它将干涉频率分辨光学门控(FROG)和时域叠层成像术进行了有利的结合。这种新变体被命名为叠层成像干涉频率分辨光学门控(πFROG)。测量装置很简单,与标准二次谐波FROG相似,但具有共线光束几何结构,并且在相关臂之一中添加了带通滤波器。共线光束几何结构允许紧密聚焦,并避免了非共线方法可能产生的几何畸变效应,使得πFROG特别适用于未放大的少周期脉冲的表征。此外,消除了困扰大多数二阶FROG变体的时间方向模糊性。脉冲可能的群延迟色散会导致πFROG迹线出现特征性倾斜,从而无需检索就能检测到未补偿的色散。使用800 nm的纳焦耳级三周期脉冲对πFROG方法进行了测试,并将结果与用于直接电场重建测量的光谱相位干涉术进行了比较。测量得到的脉冲持续时间在飞秒量级内相符。作为进一步的测试,在添加群延迟色散的情况下重复进行πFROG测量,发现其能准确再现用Sellmeier方程计算出的色散。

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