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Ultrafast dynamics of solvated electrons in polar liquids

机译:极性液体中溶剂化电子的超快动力学

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The temporal evolution of the optical absorption of solvated electrons in a pure water jet between 5 and 70 degrees C has been investigated in two pulse femtosecond experiments. A 60 fs (FWHM) UV pulse at 270 nm directly ionized pure water and the subsequent absorption was probed by a white light continuum at 12 different wavelengths in the range between 450 and 1000 nm. Due to the thickness of the waterjet the time resolution is limited to about 150 fs. The transient absorption contains not only information on the temporal evolution of the absorption spectrum but also data on the time dependence of the concentration of the solvated electrons. We have used the optical sum rules to separate the temporal evolution of the absorption spectrum from the concentration of the electrons in the time interval between 300 fs and 100 ps. At ultra-short times the absorption spectra are displaced to the red and undergo a substantial blue-shift during the first few picoseconds. After about 5 ps the absorption spectrum of thermally equilibrated solvated electrons is recovered. Within our time resolution the data show no evidence of transient electronically excited states of solvated electrons. We interpret the temporal evolution of the absorption spectrum using the optical sum rules and deduce the time dependent decrease of the mean squared dispersion in position, [Delta r(2)(t)], of the electrons. Certainly, [Delta r(2)(t)] is related to the solvation process of electrons in polar fluids and therefore contains information on the solvation dynamics. [References: 40]
机译:在两个脉冲飞秒实验中,已研究了在5到70摄氏度之间的纯净水射流中溶剂化电子的光吸收随时间的演化。 270 nm处的60 fs(FWHM)UV脉冲直接使纯净水离子化,随后的吸收被白色连续光在450至1000 nm范围内的12种不同波长探测。由于水刀的厚度,时间分辨率限制为约150 fs。瞬态吸收不仅包含有关吸收光谱随时间变化的信息,而且还包含有关溶剂化电子浓度随时间变化的数据。在300 fs和100 ps的时间间隔内,我们使用光学和规则将吸收光谱的时间演化与电子浓度分开。在超短时间内,吸收光谱在最初的几皮秒内移为红色,并发生了明显的蓝移。约5 ps后,恢复了热平衡的溶剂化电子的吸收光谱。在我们的时间分辨率内,数据没有显示出溶剂化电子具有瞬态电子激发态的证据。我们使用光学和规则解释吸收光谱的时间演化,并推论电子的位置[Delta r(2)(t)]的均方色散随时间的减小。当然,[Δr(2)(t)]与极性流体中电子的溶剂化过程有关,因此包含有关溶剂化动力学的信息。 [参考:40]

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