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- W2098094032 abstract "We analyze the response of a complex quantum-mechanical system (e.g., a quantum dot) to a time-dependent perturbation $ensuremath{phi}(t)$. Assuming the dot to be described by random-matrix theory for the Gaussian orthogonal ensemble, we find the quantum correction to the energy absorption rate as a function of the dephasing time ${t}_{ensuremath{varphi}}$. If $ensuremath{phi}(t)$ is a sum of $d$ harmonics with incommensurate frequencies, the correction behaves similarly to that for the conductivity $ensuremath{delta}{ensuremath{sigma}}_{d}({t}_{ensuremath{varphi}})$ in the $d$-dimensional Anderson model of the orthogonal symmetry class. For a generic periodic perturbation, the leading quantum correction is absent as in the systems of the unitary symmetry class, unless $ensuremath{phi}(ensuremath{-}t+ensuremath{tau})=ensuremath{phi}(t+ensuremath{tau})$ for some $ensuremath{tau}$, which falls into the quasi-1D orthogonal universality class." @default.
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- W2098094032 date "2003-03-05" @default.
- W2098094032 modified "2023-10-03" @default.
- W2098094032 title "Dynamic Localization in Quantum Dots: Analytical Theory" @default.
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- W2098094032 doi "https://doi.org/10.1103/physrevlett.90.096801" @default.
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