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Electronically driven adsorbate excitation mechanism in femtosecond-pulse laser desorption

机译:飞秒脉冲激光解吸中的电子驱动吸附物激发机制

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摘要

Femtosecond-pulse laser desorption is a process in which desorption is driven by a subpicosecond temperature pulse of order 5000 K in the substrate-adsorbate electron system, whose energy is transferred into the adsorbate center-of-mass degrees of freedom by a direct coupling mechanism. We present a systematic theoretical treatment of this coupling process in the language of an electronic friction, which generates Langevin noise in the adsorbate center-of-mass degrees of freedom, while the electronic degrees of freedom are at a high temperature. Starting from an influence-functional path-integral description, a simple formula for the electronic friction is defined which is valid at all electronic temperatures. At low temperatures the formalism makes contact with the electronic friction appearing in the theory of adsorbate vibrational damping, whereas at high temperatures comparable with the adsorbate electronic excitation energies the friction becomes strongly temperature dependent due to dominance by virtual excitations between different adsorbate potential energy surfaces. The former regime is related to the electronic friction model for the desorption process, and the latter to the desorption induced by multiple electronic transistions model for the process; the present formulation comprises both regimes. Desorption is calculated both by a simple quasianalytic Kramers rate approach, and by numerical solution to the Langevin equation. The magnitude of the desorbed fraction and the time scale for desorption are compared to experimental results.
机译:飞秒脉冲激光解吸是一种过程,其中解吸是由基质-吸附剂电子系统中5000 K阶以下的皮秒温度脉冲驱动的,该过程的能量通过直接耦合机制转移到吸附剂的质心自由度中。我们以电子摩擦的语言提出了对该耦合过程的系统化理论处理,当电子自由度处于高温时,该吸附剂在被吸附物的质量中心自由度中产生兰格文噪声。从影响功能路径的整体描述开始,定义了一个简单的电子摩擦公式,该公式在所有电子温度下均有效。在低温下,形式主义与吸附物振动阻尼理论中出现的电子摩擦接触,而在与吸附物电子激发能相当的高温下,由于不同吸附物势能表面之间虚拟激发的支配作用,摩擦变得与温度密切相关。前者与解吸过程的电子摩擦模型有关,后者与由多个电子晶体管模型引起的解吸有关。本制剂包括两种方案。解吸既可以通过简单的拟解析Kramers速率方法进行计算,也可以通过Langevin方程的数值解来计算。将解吸级分的大小和解吸的时间尺度与实验结果进行比较。

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