1991
DOI: 10.1103/physrevlett.67.516
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Coherent destruction of tunneling

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Cited by 1,055 publications
(1,076 citation statements)
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“…In addition, it is well known that the DWSL problem is analogous to the Hofstadter problem for the energy spectra of a Bloch electron under a static magnetic field [10]. In asymmetric double QWs, the phenomenon termed coherent destruction of tunneling has been discussed [11,12], in which tunneling is destroyed in a manner similar to that by DL, and further its relation with DL is understood from the viewpoint of group theory and the Landau-Zener problem [13]. Further, DL has been discussed in double-quantum-dot molecules [14] and one-dimensional lattices under the influence of ac electric and magnetic fields [15].…”
Section: Introductionmentioning
confidence: 99%
“…In addition, it is well known that the DWSL problem is analogous to the Hofstadter problem for the energy spectra of a Bloch electron under a static magnetic field [10]. In asymmetric double QWs, the phenomenon termed coherent destruction of tunneling has been discussed [11,12], in which tunneling is destroyed in a manner similar to that by DL, and further its relation with DL is understood from the viewpoint of group theory and the Landau-Zener problem [13]. Further, DL has been discussed in double-quantum-dot molecules [14] and one-dimensional lattices under the influence of ac electric and magnetic fields [15].…”
Section: Introductionmentioning
confidence: 99%
“…Such time-dependent driving fields have most interesting implications for quantum systems like, for instance, the effect of coherent destruction of tunneling [6,7], the effect of quantum stochastic resonance [8][9][10][11][12][13][14][15][16], or the occurrence of quantum steps in hysteresis loops [13,17], to name but a few (for recent reviews, see [4,5,14,18]). Such driving fields may also be used to control and reduce decoherence in open quantum systems [19,20].…”
mentioning
confidence: 99%
“…A perturbation theory for the Floquet equation (6) for ∆, Γ Ω yields that the driving results in a renormalized hopping matrix element ∆ → ∆ eff = J 0 (A/ Ω )∆, where J 0 denotes the zeroth-order Bessel function. Then, G 1N and G N1 vanish if the condition J 0 (A/ Ω ) = 0 is fulfilled [25,26]. Consequently, the dc current (4) and the zero-frequency noise (9) also vanish.…”
Section: Current and Noise Suppression In Two-terminal Devicesmentioning
confidence: 99%
“…the suppression of the tunnelling dynamics in an isolated bistable potential by the purely coherent influence of an oscillating bias [12,13]. The crucial point there is that the long-time dynamics in a periodically driven quantum system is no longer dominated by the energies, but rather by the so-called quasienergies [13][14][15].…”
Section: Introductionmentioning
confidence: 99%