6,733 research outputs found
Selective cloning of Gaussian states by linear optics
We investigate the performances of a selective cloning machine based on
linear optical elements and Gaussian measurements, which allows to clone at
will one of the two incoming input states. This machine is a complete
generalization of a 1 to 2 cloning scheme demonstrated by U. L. Andersen et al.
[Phys. Rev. Lett. vol. 94, 240503 (2005)]. The input-output fidelity is studied
for generic Gaussian input state and the effect of non-unit quantum efficiency
is also taken into account. We show that if the states to be cloned are
squeezed states with known squeezing parameter, then the fidelity can be
enhanced using a third suitable squeezed state during the final stage of the
cloning process. A binary communication protocol based on the selective cloning
machne is also discussed.Comment: 6 pages, 6 figure
Photon subtracted states and enhancement of nonlocality in the presence of noise
We address nonlocality of continuous variable systems in the presence of
dissipation and noise. Three nonlocality tests have been considered, based on
the measurement of displaced-parity, field-quadrature and pseudospin-operator,
respectively. Nonlocality of twin beam has been investigated, as well as that
of its non-Gaussian counterparts obtained by inconclusive subtraction of
photons. Our results indicate that: i) nonlocality of twin beam is degraded but
not destroyed by noise; ii) photon subtraction enhances nonlocality in the
presence of noise, especially in the low-energy regime.Comment: 12 pages, 7 figure
Continuous variable entanglement dynamics in structured reservoirs
We address the evolution of entanglement in bimodal continuous variable
quantum systems interacting with two independent structured reservoirs. We
derive an analytic expression for the entanglement of formation without
performing the Markov and the secular approximations and study in details the
entanglement dynamics for various types of structured reservoirs and for
different reservoir temperatures, assuming the two modes initially excited in a
twin-beam state. Our analytic solution allows us to identify three dynamical
regimes characterized by different behaviors of the entanglement: the
entanglement sudden death, the non-Markovian revival and the non-secular
revival regimes. Remarkably, we find that, contrarily to the Markovian case,
the short-time system-reservoir correlations in some cases destroy quickly the
initial entanglement even at zero temperature.Comment: 12 pages, 8 figure
A model independent approach to non dissipative decoherence
We consider the case when decoherence is due to the fluctuations of some
classical variable or parameter of a system and not to its entanglement with
the environment. Under few and quite general assumptions, we derive a
model-independent formalism for this non-dissipative decoherence, and we apply
it to explain the decoherence observed in some recent experiments in cavity QED
and on trapped ions.Comment: 12 pages, 3 figure
Stabilization in relation to wavenumber in HDG methods
Simulation of wave propagation through complex media relies on proper
understanding of the properties of numerical methods when the wavenumber is
real and complex. Numerical methods of the Hybrid Discontinuous Galerkin (HDG)
type are considered for simulating waves that satisfy the Helmholtz and Maxwell
equations. It is shown that these methods, when wrongly used, give rise to
singular systems for complex wavenumbers. A sufficient condition on the HDG
stabilization parameter for guaranteeing unique solvability of the numerical
HDG system, both for Helmholtz and Maxwell systems, is obtained for complex
wavenumbers. For real wavenumbers, results from a dispersion analysis are
presented. An asymptotic expansion of the dispersion relation, as the number of
mesh elements per wave increase, reveal that some choices of the stabilization
parameter are better than others. To summarize the findings, there are values
of the HDG stabilization parameter that will cause the HDG method to fail for
complex wavenumbers. However, this failure is remedied if the real part of the
stabilization parameter has the opposite sign of the imaginary part of the
wavenumber. When the wavenumber is real, values of the stabilization parameter
that asymptotically minimize the HDG wavenumber errors are found on the
imaginary axis. Finally, a dispersion analysis of the mixed hybrid
Raviart-Thomas method showed that its wavenumber errors are an order smaller
than those of the HDG method
Non-Gaussian quantum discord for Gaussian states
In recent years the paradigm based on entanglement as the unique measure of
quantum correlations has been challenged by the rise of new correlation
concepts, such as quantum discord, able to reveal quantum correlations that are
present in separable states. It is in general difficult to compute quantum
discord, because it involves a minimization over all possible local
measurements in a bipartition. In the realm of continuous variable (CV)
systems, a Gaussian version of quantum discord has been put forward upon
restricting to Gaussian measurements. It is natural to ask whether non-Gaussian
measurements can lead to a stronger minimization than Gaussian ones. Here we
focus on two relevant classes of two-mode Gaussian states: squeezed thermal
states (STS) and mixed thermal states (MTS), and allow for a range of
experimentally feasible non-Gaussian measurements, comparing the results with
the case of Gaussian measurements. We provide evidence that Gaussian
measurements are optimal for Gaussian states.Comment: 12 pages, 9 figures (3 appendices
Quantum contextuality in N-boson systems
Quantum contextuality in systems of identical bosonic particles is explicitly
exhibited via the maximum violation of a suitable inequality of
Clauser-Horne-Shimony-Holt type. Unlike the approaches considered so far, which
make use of single-particle observables, our analysis involves collective
observables constructed using multi-boson operators. An exemplifying scheme to
test this violation with a quantum optical setup is also discussed.Comment: 4 pages, 1 figure, LaTe
Characterization of qubit chains by Feynman probes
We address the characterization of qubit chains and assess the performances
of local measurements compared to those provided by Feynman probes, i.e.
nonlocal measurements realized by coupling a single qubit regis- ter to the
chain. We show that local measurements are suitable to estimate small values of
the coupling and that a Bayesian strategy may be successfully exploited to
achieve optimal precision. For larger values of the coupling Bayesian local
strategies do not lead to a consistent estimate. In this regime, Feynman probes
may be exploited to build a consistent Bayesian estimator that saturates the
Cram\'er-Rao bound, thus providing an effective characterization of the chain.
Finally, we show that ultimate bounds to precision, i.e. saturation of the
quantum Cram\'er-Rao bound, may be achieved by a two-step scheme employing
Feynman probes followed by local measurements.Comment: 8 pages, 5 figure
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