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Quantum ground-state cooling of two librational modes of a nanorotor. [PDF]

open access: yesNat Phys
Troyer S   +6 more
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Energy-speed relationship of quantum particles challenges Bohmian mechanics. [PDF]

open access: yesNature
Sharoglazova V   +4 more
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Tunnelling of Quantum Spins

Europhysics Letters (EPL), 1986
A WKB formalism is presented to describe the quantum dynamics, including tunnelling, of a single spin with large spin quantum number. This is of particular relevance to the treatment of Hamiltonians with a large anisotropy. For a wide class of Hamiltonians we obtain the eigenstates and tunnelling rates and show the universal dependence of the latter ...
J.L. Van Hemmen, A. Sütö
openaire   +1 more source

Quantum tunneling, dissipation, and fluctuations

Physical Review Letters, 1986
A theory of quantum tunneling with dissipation is constructed. The frequency-dependent transmission coefficient is calculated at zero and finite temperatures. A fluctuation-dissipation theorem for tunneling particles is derived.
, Bruinsma, , Bak
openaire   +2 more sources

Tunneling and Nonhyperbolicity in Quantum Dots

Physical Review Letters, 2002
We argue that many major features in electronic transport in realistic quantum dots are not explainable by the usual semiclassical approach, due to the contributions of the quantum-mechanical tunneling of the electrons through the Kolmogorov-Arnol'd-Moser islands.
Alessandro P S, De Moura   +4 more
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Photoinduced macroscopic quantum tunneling

Physical Review B, 1985
Recently there has been interest in macroscopic systems which can be described in terms of the quantum dynamics of the same collective variables which describe their classical behavior. In particular, there has been considerable interest in the following questions: (1) Is it possible to observe unambiguous evidence of the quantum-mechanical nature of a
, Chakravarty, , Kivelson
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Quantum complexity associated with tunneling

Quantum Information and Computation, 2019
We use a one dimensional model of a square barrier embedded in an infinite potential well to demonstrate that tunneling leads to a complex behavior of the wave function and that the degree of complexity may be quantified by use of a locally defined spatial entropy function defined by S=-\int |\Psi(x,t)|^2 \ln |\Psi(x,t)|^2 dx .
Ofir Flom   +4 more
openaire   +1 more source

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