62 research outputs found

    Reduced coherence in double-slit diffraction of neutrons

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    In diffraction experiments with particle beams, several effects lead to a fringe visibility reduction of the interference pattern. We theoretically describe the intensity one can measure in a double-slit setup and compare the results with the experimental data obtained with cold neutrons. Our conclusion is that for cold neutrons the fringe visibility reduction is due not to decoherence, but to initial incoherence.Comment: 4 pages LaTeX, 2 figure

    On the speed of fluctuations around thermodynamic equilibrium

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    We study the speed of fluctuation of a quantum system around its thermodynamic equilibrium state, and show that the speed will be extremely small for almost all times in typical thermodynamic cases. The setting considered here is that of a quantum system couples to a bath, both jointly described as a closed system. This setting, is the same as the one considered in [N. Linden et al., Phys. Rev. E 79:061103 (2009)] and the ``thermodynamic equilibrium state'' refers to a situation that includes the usual thermodynamic equilibrium case, as well as far more general situations

    On the stability of quantum holonomic gates

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    We provide a unified geometrical description for analyzing the stability of holonomic quantum gates in the presence of imprecise driving controls (parametric noise). We consider the situation in which these fluctuations do not affect the adiabatic evolution but can reduce the logical gate performance. Using the intrinsic geometric properties of the holonomic gates, we show under which conditions on noise's correlation time and strength, the fluctuations in the driving field cancel out. In this way, we provide theoretical support to previous numerical simulations. We also briefly comment on the error due to the mismatch between real and nominal time of the period of the driving fields and show that it can be reduced by suitably increasing the adiabatic time.Comment: 7 page

    Locality and Causality in Hidden Variables Models of Quantum Theory

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    Motivated by Popescu's example of hidden nonlocality, we elaborate on the conjecture that quantum states that are intuitively nonlocal, i.e., entangled, do not admit a local causal hidden variables model. We exhibit quantum states which either (i) are nontrivial counterexamples to this conjecture or (ii) possess a new kind of more deeply hidden irreducible nonlocality. Moreover, we propose a nonlocality complexity classification scheme suggested by the latter possibility. Furthermore, we show that Werner's (and similar) hidden variables models can be extended to an important class of generalized observables. Finally a result of Fine on the equivalence of stochastic and deterministic hidden variables is generalized to causal models.Comment: revised version, 21 pages, submitted to Physical Review

    La colla di fibrina nelle ernioplastiche tension-free: nostra esperienza

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    Scopo di questo studio è dimostrare la possibilità, nell’ernioplastica secondo Lichtenstein, di fissare la mesh alle strutture muscolo-fasciali con colla di fibrina, evitando l’uso di punti di sutura. La fissazione della rete di prolene con Tissucol è stata effettuata in 28 pazienti, mentre nello stesso periodo la tecnica tradizionale di Lichtenstein è stata eseguita in altri 28 pazienti. I vantaggi dell’uso della colla di fibrina sono: nessun trauma chirurgico, perfetta fissazione della mesh, riduzione del dolore e della morbilità, abbassamento dei costi. La metodica è sicura e facilmente riproducibile. I risultati sono promettenti anche se la verifica va effettuata con casistiche più consistenti e follow-up più lungo

    A microscopic derivation of the quantum mechanical formal scattering cross section

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    We prove that the empirical distribution of crossings of a "detector'' surface by scattered particles converges in appropriate limits to the scattering cross section computed by stationary scattering theory. Our result, which is based on Bohmian mechanics and the flux-across-surfaces theorem, is the first derivation of the cross section starting from first microscopic principles.Comment: 28 pages, v2: Typos corrected, layout improved, v3: Typos corrected. Accepted for publication in Comm. Math. Phy
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