475 research outputs found
Multiquantum well spin oscillator
A dc voltage biased II-VI semiconductor multiquantum well structure attached
to normal contacts exhibits self-sustained spin-polarized current oscillations
if one or more of its wells are doped with Mn. Without magnetic impurities, the
only configurations appearing in these structures are stationary. Analysis and
numerical solution of a nonlinear spin transport model yield the minimal number
of wells (four) and the ranges of doping density and spin splitting needed to
find oscillations.Comment: 11 pages, 2 figures, shortened and updated versio
Channel Blockade in a Two-Path Triple-Quantum-Dot System
Electronic transport through a two-path triple-quantum-dot system with two
source leads and one drain is studied. By separating the conductance of the two
double dot paths, we are able to observe double dot and triple dot physics in
transport and study the interaction between the paths. We observe channel
blockade as a result of inter-channel Coulomb interaction. The experimental
results are understood with the help of a theoretical model which calculates
the parameters of the system, the stability regions of each state and the full
dynamical transport in the triple dot resonances.Comment: 6 pages, 6 figure
Quasienergy spectrum and tunneling current in ac-driven triple quantum dot shuttles
The dynamics of electrons in ac driven double quantum dots have been
extensively analyzed by means of Floquet theory. In these systems, coherent
destruction of tunneling has been shown to occur for certain ac field
parameters. In the present work we analyze, by means of Floquet theory, the
electron dynamics of a triple quantum dot in series attached to electric
contacts, where the central dot position oscillates. In particular, we analyze
the quasienergy spectrum of this ac driven nanoelectromechanical system, as a
function of the intensity and frequency of the ac field and of external dc
voltages. For strong driving fields, we derive, by means of perturbation
theory, analytical expressions for the quasienergies of the driven oscillator
system. From this analysis we discuss the conditions for coherent destruction
of tunneling (CDT) to occur as a function of detuning and field parameters. For
zero detuning, and from the invariance of the Floquet Hamiltonian under a
generalized parity transformation, we find analytical expressions describing
the symmetry properties of the Fourier components of the Floquet states under
such transformation. By using these expressions, we show that in the vicinity
of the CDT condition, the quasienergy spectrum exhibits exact crossings which
can be characterized by the parity properties of the corresponding
eigenvectors
Magnetoswitching of current oscillations in diluted magnetic semiconductor nanostructures
Strongly nonlinear transport through Diluted Magnetic Semiconductor
multiquantum wells occurs due to the interplay between confinement, Coulomb and
exchange interaction. Nonlinear effects include the appearance of spin
polarized stationary states and self-sustained current oscillations as possible
stable states of the nanostructure, depending on its configuration and control
parameters such as voltage bias and level splitting due to an external magnetic
field. Oscillatory regions grow in size with well number and level splitting. A
systematic analysis of the charge and spin response to voltage and magnetic
field switching of II-VI Diluted Magnetic Semiconductor multiquantum wells is
carried out. The description of stationary and time-periodic spin polarized
states, the transitions between them and the responses to voltage or magnetic
field switching have great importance due to the potential implementation of
spintronic devices based on these nanostructures.Comment: 14 pages, 4 figures, Revtex, to appear in PR
Sublattice dynamics and quantum state transfer of doublons in two-dimensional lattices
We analyze the dynamics of two strongly interacting fermions moving in two-dimensional lattices under the action of a periodic electric field, both with and without a magnetic flux. Due to the interaction, these particles bind together forming a doublon. We derive an effective Hamiltonian that allows us to understand the interplay between the interaction and the driving, revealing surprising effects that constrain the movement of the doublons. We show that it is possible to confine doublons to just the edges of the lattice and to a particular sublattice if different sites in the unit cell have different coordination numbers. Contrary to what happens in one-dimensional systems, here we observe the coexistence of both topological and Shockley-like edge states when the system is in a nontrivial phase
Dynamical detection of Majorana fermions in current-biased nanowires
We analyze the current-biased Shapiro experiment in a Josephson junction
formed by two one-dimensional nanowires featuring Majorana fermions. Ideally,
these junctions are predicted to have an unconventional -periodic
Josephson effect and thus only Shapiro steps at even multiples of the driving
frequency. Taking additionally into account overlap between the Majorana
fermions, due to the finite length of the wire, renders the Josephson junction
conventional for any dc-experiments. We show that probing the current-phase
relation in a current biased setup dynamically decouples the Majorana fermions.
We find that besides the even integer Shapiro steps there are additional steps
at odd and fractional values. However, different from the voltage biased case,
the even steps dominate for a wide range of parameters even in the case of
multiple modes thus giving a clear experimental signature of the presence of
Majorana fermions.Comment: 5+10pages, 5+8 Figures, published in PRB (rapid
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