357 research outputs found
Separability conditions from entropic uncertainty relations
We derive a collection of separability conditions for bipartite systems of
dimensions d X d which is based on the entropic version of the uncertainty
relations. A detailed analysis of the two-qubit case is given by comparing the
new separability conditions with existing criteria.Comment: 10 pages, 2 figure (Typos removed. To appear in Phys. Rev. A
Achieving the Holevo bound via a bisection decoding protocol
We present a new decoding protocol to realize transmission of classical
information through a quantum channel at asymptotically maximum capacity,
achieving the Holevo bound and thus the optimal communication rate. At variance
with previous proposals, our scheme recovers the message bit by bit, making use
of a series "yes-no" measurements, organized in bisection fashion, thus
determining which codeword was sent in log(N) steps, N being the number of
codewords.Comment: Updated version: added statement of the main theorem; 35 pages and 2
figure
A Protocol For Cooling and Controlling Composite Systems by Local Interactions
We discuss an explicit protocol which allows one to externally cool and
control a composite system by operating on a small subset of it. The scheme
permits to transfer arbitrary and unknown quantum states from a memory on the
network ("upload access") as well as the inverse ("download access"). In
particular it yields a method for cooling the system.Comment: 8 pages, 5 figures: in "Quantum Information and Many Body Quantum
Systems", proceedings, M. Ericsson and S. Montangero (eds.), Pisa, Edizioni
della Normale, p. 17 (2008
Time-Polynomial Lieb-Robinson bounds for finite-range spin-network models
The Lieb-Robinson bound sets a theoretical upper limit on the speed at which
information can propagate in non-relativistic quantum spin networks. In its
original version, it results in an exponentially exploding function of the
evolution time, which is partially mitigated by an exponentially decreasing
term that instead depends upon the distance covered by the signal (the ratio
between the two exponents effectively defining an upper bound on the
propagation speed). In the present paper, by properly accounting for the free
parameters of the model, we show how to turn this construction into a stronger
inequality where the upper limit only scales polynomially with respect to the
evolution time. Our analysis applies to any chosen topology of the network, as
long as the range of the associated interaction is explicitly finite. For the
special case of linear spin networks we present also an alternative derivation
based on a perturbative expansion approach which improves the previous
inequality. In the same context we also establish a lower bound to the speed of
the information spread which yields a non trivial result at least in the limit
of small propagation times.Comment: 10 pages, 5 figure
Enhancing Quantum Effects via Periodic Modulations in Optomechanical Systems
Parametrically modulated optomechanical systems have been recently proposed
as a simple and efficient setting for the quantum control of a micromechanical
oscillator: relevant possibilities include the generation of squeezing in the
oscillator position (or momentum) and the enhancement of entanglement between
mechanical and radiation modes. In this paper we further investigate this new
modulation regime, considering an optomechanical system with one or more
parameters being modulated over time. We first apply a sinusoidal modulation of
the mechanical frequency and characterize the optimal regime in which the
visibility of purely quantum effects is maximal. We then introduce a second
modulation on the input laser intensity and analyze the interplay between the
two. We find that an interference pattern shows up, so that different choices
of the relative phase between the two modulations can either enhance or cancel
the desired quantum effects.Comment: 10 pages, 4 figure
Thermodynamics of discrete quantum processes
We define thermodynamic configurations and identify two primitives of
discrete quantum processes between configurations for which heat and work can
be defined in a natural way. This allows us to uncover a general second law for
any discrete trajectory that consists of a sequence of these primitives,
linking both equilibrium and non-equilibrium configurations. Moreover, in the
limit of a discrete trajectory that passes through an infinite number of
configurations, i.e. in the reversible limit, we recover the saturation of the
second law. Finally, we show that for a discrete Carnot cycle operating between
four configurations one recovers Carnot's thermal efficiency.Comment: 14pages, 9 figure
Creating quantum correlations through local non-unitary memoryless channels
We show that two qubits, initially in a fully classical state, can develop
significant quantum correlations as measured by the quantum discord (QD) under
the action of a local memoryless noise (specifically we consider the case of a
Markovian amplitude-damping channel). This is analytically proven after
deriving in a compact form the QD for the class of separable states involved in
such a process. We provide a picture in the Bloch sphere that unambiguously
highlights the physical mechanism behind the effect regardless of the specific
measure of QCs adopted.Comment: 5 pages, 4 figure
Interferometric Quantum Cascade Systems
In this work we consider quantum cascade networks in which quantum systems
are connected through unidirectional channels that can mutually interact giving
rise to interference effects. In particular we show how to compute master
equations for cascade systems in an arbitrary interferometric configuration by
means of a collisional model. We apply our general theory to two specific
examples: the first consists in two systems arranged in a Mach-Zender-like
configuration; the second is a three system network where it is possible to
tune the effective chiral interactions between the nodes exploiting
interference effects.Comment: 15 pages, 5 figure
Quantum optomechanical piston engines powered by heat
We study two different models of optomechanical systems where a temperature
gradient between two radiation baths is exploited for inducing self-sustained
coherent oscillations of a mechanical resonator. Viewed from a thermodynamic
perspective, such systems represent quantum instances of self-contained thermal
machines converting heat into a periodic mechanical motion and thus they can be
interpreted as nano-scale analogues of macroscopic piston engines. Our models
are potentially suitable for testing fundamental aspects of quantum
thermodynamics in the laboratory and for applications in energy efficient
nanotechnology.Comment: 10 pages, 6 figure
- …