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Frank Grossmann

Researcher at Dresden University of Technology

Publications -  121
Citations -  2591

Frank Grossmann is an academic researcher from Dresden University of Technology. The author has contributed to research in topics: Semiclassical physics & Propagator. The author has an hindex of 25, co-authored 117 publications receiving 2427 citations. Previous affiliations of Frank Grossmann include University of Freiburg & Augsburg College.

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Coherent destruction of tunneling

TL;DR: The phenomenon of tunneling is investigated for a symmetric double-well potential perturbed by a monochromatic driving force and finds almost complete localization of the wave packet in one of the wells.
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Theory of an all-carbon molecular switch

TL;DR: In this paper, the authors studied electron transport across a carbon molecular junction consisting of a C60 molecule sandwiched between two semi-infinite metallic carbon nanotubes and showed that the Landauer conductance of this carbon hybrid system can be tuned within orders of magnitude not only by varying the tube-C60 distance, but also at fixed distances by changing the orientation of the buckminsterfullerene or rotating one of the tubes around its cylinder axis.
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A semiclassical correlation function approach to barrier tunneling

TL;DR: In this article, a time domain approach employing the semiclassical approximation to the quantum mechanical propagator, as applied to Gaussian wavepackets, is used to study the barrier penetration problem.
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A semiclassical hybrid approach to many particle quantum dynamics

TL;DR: A correlated approach for a mixed semiclassical many particle dynamics that could be applied to the well studied Secrest-Johnson model of atom-diatomic collisions and results close to the quantum ones for correlation functions as well as scattering probabilities could be gained with considerably reduced numerical effort.
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From the coherent state path integral to a semiclassical initial value representation of the quantum mechanical propagator

TL;DR: In this article, a derivation of the semiclassical propagator of Herman and Kluk (HK) is given based on the coherent state path integral technique, which reveals how the complex root-search problem underlying the SPA turns into a real initial value problem and provides an explanation for the advantages of the HK expression.