Abstract

We theoretically investigate tunneling through free-space or dielectric nanogaps between metallic nanocontacts driven by ultrashort ultrabroadband light pulses. For this purpose we develop a time-dependent quasiclassical theory being especially suitable to describe the tunneling process in the non-adiabatic regime, when tunneling can be significantly influenced by photon absorption as the electron moves in the classically forbidden region. Firstly, the case of driving by an ideal half-cycle pulse is studied. For different distances between the contacts, we analyze the main solutions having the form of a quasiclassical wave packet of the tunneling electron and an evanescent wave of the electron density. For each of these solutions the resulting tunneling probability is determined with the exponential accuracy inherent to the method. We identify a crossover between two tunneling regimes corresponding to both solutions in dependence on the field strength and intercontact distance that can be observed in the corresponding behaviour of the tunneling probability. Secondly, considering realistic temporal profiles of few-femtosecond pulses, we demonstrate that the preferred direction of the electron transport through the nanogap can be controlled by changing the carrier-envelope phase of the pulse, in agreement with recent experimental findings and numerical simulations. We find analytical expressions for the tunneling probability, determining the resulting charge transfer in dependence on the pulse parameters. Further, we determine temporal shifts of the outgoing electron trajectories with respect to the peaks of the laser field as a function of the pulse phase and illustrate when the non-adiabatical character of the tunneling process is particularly important.

Highlights

  • URL: http://nbn-resolving.de/urn:nbn:de:bsz:352-2-1n9ab5b5i6sqq4Together with quantum interference and entanglement, tunneling is one of the core phenomena characterizing the essence of quantum physics

  • One can notice that the temporal integral over the field for such a pulse does not vanish, and that is generally forbidden for light pulses propagating in the far field zone

  • Models like equation (38) may be used. They can be considered for a qualitative understanding of what happens during a single half cycle of a few-cycle pulses (FCPs)

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Summary

August 2021

Original content from this work may be used under the terms of the Creative Commons Attribution 4.0 licence. Any further distribution of this work must maintain attribution to the author(s) and the title of the work, journal citation and DOI. Keywords: non-adiabatic tunneling, quasiclassical approximation, ultrashort light pulses, nanocontacts

Introduction
Optimal complex trajectory and tunneling probability
Results for specific pulse shapes
Discussion of the relevant system parameters and approximations
Conclusion and outlook
Full Text
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