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2010
DOI: 10.1103/physrevb.82.035432
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Fingerprints of transverse and longitudinal coupling between induced open quantum dots in the longitudinal magnetoconductance through antidot lattices

Abstract: We propose numerical simulations of longitudinal magnetoconductance through a finite antidot lattice located inside an open quantum dot with a magnetic field applied perpendicular to the plane. The system is connected to reservoirs using quantum point contacts. We discuss the relationship between the longitudinal magnetoconductance and the generation of transversal couplings between the induced open quantum dots in the system. The system presents longitudinal magnetoconductance maps with crossovers ͑between tr… Show more

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Cited by 8 publications
(9 citation statements)
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“…where the self-energies S R and Σ L of the contact leads are numerically calculated using the recursive Green function method [31,[33][34][35][36]. With these propagators we computed the DOS and the local density of states (LDOS) as described in [31,35,37].…”
Section: The Model and Methodsmentioning
confidence: 99%
“…where the self-energies S R and Σ L of the contact leads are numerically calculated using the recursive Green function method [31,[33][34][35][36]. With these propagators we computed the DOS and the local density of states (LDOS) as described in [31,35,37].…”
Section: The Model and Methodsmentioning
confidence: 99%
“…This will not be analyzed in this work, since we are interested in the low magnetic field limit for emulating a bona fide mesoscopic system, in which the host lattice effects are not important. Note that mesoscopic effects can modify the electronic structure associated with the tight binding host lattice [43]. This suggests that the results of the QW-OQD transition for both low energies (E < 20 meV) and magnetic fields (φ/φ 0 < 0.05) cannot be extrapolated to the high energy and magnetic field regimes.…”
Section: The Qw-oqd Transitionmentioning
confidence: 99%
“…Assim, a matriz Tight Binding (para o caso 2D) deduzida a partir da equação de Schrödinger é uma matriz de blocos tridiagonais [7,22]. Nesta matriz, o bloco diagonal é formado pelas cadeias transversais e os blocos secundarios são as submatrizes que conectam longitudinalmente às cadeias transversais.…”
Section: Caso 2dunclassified
“…Na seção seguinte, partindo da equação de Schrödinger, equação (1), e utilizando-se de um procedimento de discretização, deduziremos a matriz Tight Binding mostrada na equação (2). Posteriormente faremos uma extensão deste procedimento e deduziremos a matriz Tight Binding para o caso 2D [7,22].…”
Section: Introductionunclassified