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Attoclock revisited on electron tunnelling time

机译:Attoclock在电子隧道时间重新审视

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The last decade has seen an intense renewed debate on tunnelling time, both from a theoretical and an experimental perspective. Here, we review recent developments and new insights in the field of strong-field tunnel ionization related to tunnelling time, and apply these findings to the interpretation of the attoclock experiment Landsman etal. [Optica2014, 1, 343]. We conclude that models including finite tunnelling time are consistent with recent experimental measurements.Abbreviations: A: adiabatic; ADK: Ammosov, Delone and Krainov model (1, 2); CEO: carrier-envelope-offset phase ; CoM: centre of mass;CTMC: classical trajectory monte carlo simulation; FWHM: full width half maximum; IR: infrared; KR: Keldysh-Rutherford model; NA: non-adiabatic; PMD: photoelectron momentum distribution; PPT: Perelomov, Popov and Terent'ev model (3, 4); SAE: single active electron approximation; SCT: singleclassical trajectory; SFA: strong field approximation; TDSE: time-dependent Schrodinger equation
机译:过去十年来看,来自理论和实验视角的隧道时间有一种强烈的重新辩论。 在这里,我们审查了与隧道时间相关的强外地隧道电离领域的最新发展和新见解,并将这些调查结果应用于解释阁楼实验兰德斯队的解释。 [Optica2014,1343]。 我们得出结论,包括有限隧道时间的模型与最近的实验测量一致.Brabbriations:A:绝热; ADK:Ammosov,Delone和Krainov Model(1,2); CEO:载波信封偏移阶段; COM:质量中心; CTMC:古典轨迹蒙特卡罗模拟; FWHM:全宽半最大; 红外:红外线; KR:KELDYSH-RUTHERFORD模型; na:非绝热; PMD:光电子动量分布; PPT:Perelomov,Popov和Terent'ev模型(3,4); SAE:单主动电子近似; SCT:SingleClassical Trajectory; SFA:强田近似; TDSE:时间依赖的Schrodinger方程

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