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Tunnel Ionization Dynamics of Bound Systems in Laser Fields: How Long Does It Take for a Bound Electron to Tunnel?

机译:束缚系统在激光场中的隧道电离动力学:束缚电子隧穿需要多长时间?

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A numerical method is developed by which the tunnel ionization dynamics of bound systems in laser fields can be isolated from the total wave function, as given by the time-dependent Schrodinger equation. The analysis of the numerical data for a step function field reveals the following definition for the tunnel time. It is the time it takes the ground state to develop the underbarrier wave function components necessary for reaching the static field ionization rate. This definition is generalized to time varying laser fields. The tunnel time is found to scale with the Keldysh tunnel time. Our Letter establishes the physical meaning of the tunnel time, its relation to the Keldysh tunnel time, and suggests how it can be measured.
机译:开发了一种数值方法,通过该方法可以将激光场中束缚系统的隧道电离动力学与总波函数隔离开,如时变薛定equation方程所给出的那样。对阶跃函数字段的数值数据的分析揭示了隧道时间的以下定义。现在是发展基态所需的时间,该基态是开发达到静电场电离速率所必需的下势垒波函数分量的时间。该定义被推广到时变激光场。发现隧道时间与Keldysh隧道时间成比例。我们的信函确定了隧道时间的物理含义,它与Keldysh隧道时间的关系,并提出了如何进行测量的建议。

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