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Hartman-Fletcher effect for array of complex barriers

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abstract

We calculate the time taken by a wave packet to tunnel through a series of complex barrier potentials using stationary phase method to show its saturation (Hartman-Fletcher effect) with number of barriers in various situations. We numerically study the effect of the coupling between the elastic and inelastic channels, width of the individual barrier, separation between the consecutive barriers on the saturation of tunneling time. Nature of HF effect has further been investigated for more realistic barriers with random inelasticity and also for emissive inelastic channels.

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quant-ph 1

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2019 1

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CONDITIONAL 1

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Hartman effect from layered $PT$-symmetric system

quant-ph · 2019-08-04 · conditional · novelty 5.0

A closed-form tunneling time for layered alternating +iV and -iV barriers shows the Hartman effect for thick barriers and free propagation in the N-to-infinity limit.

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  • Hartman effect from layered $PT$-symmetric system quant-ph · 2019-08-04 · conditional · none · ref 18 · internal anchor

    A closed-form tunneling time for layered alternating +iV and -iV barriers shows the Hartman effect for thick barriers and free propagation in the N-to-infinity limit.