926 research outputs found

    Direct measurement of the quantum state of the electromagnetic field in a superconducting transmission line

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    We propose an experimental procedure to directly measure the state of an electromagnetic field inside a resonator, corresponding to a superconducting transmission line, coupled to a Cooper-pair box (CPB). The measurement protocol is based on the use of a dispersive interaction between the field and the CPB, and the coupling to an external classical field that is tuned to resonance with either the field or the CPB. We present a numerical simulation that demonstrates the feasibility of this protocol, which is within reach of present technology.Comment: Accepted for publication in Physical Review A (Rapid Communication). 4 pages, 2 figure

    Quantum to classical transition in a system with a mixed classical dynamics

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    We study how decoherence rules the quantum-classical transition of the Kicked Harmonic Oscillator (KHO). When the amplitude of the kick is changed the system presents a classical dynamics that range from regular to a strong chaotic behavior. We show that for regular and mixed classical dynamics, and in the presence of noise, the distance between the classical and the quantum phase space distributions is proportional to a single parameter χKeff2/4D3/2\chi\equiv K\hbar_{\rm eff}^2/4D^{3/2} which relates the effective Planck constant eff\hbar_{\rm eff}, the kick amplitude KK and the diffusion constant DD. This is valid when χ<1\chi < 1, a case that is always attainable in the semiclassical regime independently of the value of the strength of noise given by DD. Our results extend a recent study performed in the chaotic regime.Comment: 10 pages, 7 figure

    Quantum speed limit for physical processes

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    The evaluation of the minimal evolution time between two distinguishable states of a system is important for assessing the maximal speed of quantum computers and communication channels. Lower bounds for this minimal time have been proposed for unitary dynamics. Here we show that it is possible to extend this concept to nonunitary processes, using an attainable lower bound that is connected to the quantum Fisher information for time estimation. This result is used to delimit the minimal evolution time for typical noisy channels.Comment: results unchanged; new in this version: greater focus on geometrical interpretation of results, added references, improvements in style, comments on exclusion window left mainly for the supplemental material; main article: 7 pages (including references), 2 figures; supplemental material: 5 pages, 4 figure

    Interferometric sensing of the tilt angle of a Gaussian beam

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    We investigate interferometric techniques to estimate the deflection angle of an optical beam and compare them to the direct detection of the beam deflection. We show that quantum metrology methods lead to a unifying treatment for both single photons and classical fields. Using the Fisher information to assess the precision limits of the interferometric schemes, we show that the precision can be increased by exploiting the initial transverse displacement of the beam. This gain, which is present for both Sagnac and Mach-Zehnder-like configurations, can be considerable when compared to non-interferometric methods. In addition to the fundamental increase in precision, the interferometric schemes have the technical advantage that (i) the precision limits can be saturated by a sole polarization measurement on the field, and that (ii) the detection system can be placed at any longitudinal position along the beam. We also consider position-dependent polarization measurements, and show that in this case the precision increases with the propagation distance, as well as the initial transverse displacement.Comment: Comments are welcom

    Scaling laws for the decay of multiqubit entanglement

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    We investigate the decay of entanglement of generalized N-particle Greenberger-Horne-Zeilinger (GHZ) states interacting with independent reservoirs. Scaling laws for the decay of entanglement and for its finite-time extinction (sudden death) are derived for different types of reservoirs. The latter is found to increase with the number of particles. However, entanglement becomes arbitrarily small, and therefore useless as a resource, much before it completely disappears, around a time which is inversely proportional to the number of particles. We also show that the decay of multi-particle GHZ states can generate bound entangled states.Comment: Minor mistakes correcte
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