Search results for "statistical [methods]"

showing 10 items of 1664 documents

Hidden entanglement in the presence of random telegraph dephasing noise

2012

Entanglement dynamics of two noninteracting qubits, locally affected by random telegraph noise at pure dephasing, exhibits revivals. These revivals are not due to the action of any nonlocal operation, thus their occurrence may appear paradoxical since entanglement is by definition a nonlocal resource. We show that a simple explanation of this phenomenon may be provided by using the (recently introduced) concept of "hidden" entanglement, which signals the presence of entanglement that may be recovered with the only help of local operations.

PhysicsLocal OperationsQuantum PhysicsStatistical Mechanics (cond-mat.stat-mech)DephasingFOS: Physical sciencesQuantum entanglementQuantum PhysicsCondensed Matter PhysicsNoise (electronics)Settore FIS/03 - Fisica Della MateriaAtomic and Molecular Physics and OpticsAction (physics)EntanglementOpen quantum systemQuantum mechanicsQubitQuantum Physics (quant-ph)Condensed Matter - Statistical MechanicsMathematical Physics
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Determination of the origin and magnitude of logarithmic finite-size effects on interfacial tension: Role of interfacial fluctuations and domain brea…

2014

The ensemble-switch method for computing wall excess free energies of condensed matter is extended to estimate the interface free energies between coexisting phases very accurately. By this method, system geometries with linear dimensions $L$ parallel and $L_z$ perpendicular to the interface with various boundary conditions in the canonical or grandcanonical ensemble can be studied. Using two- and three-dimensional Ising models, the nature of the occurring logarithmic finite size corrections is studied. It is found crucial to include interfacial fluctuations due to "domain breathing".

PhysicsLogarithmCondensed matter physicsStatistical Mechanics (cond-mat.stat-mech)General Physics and AstronomyMagnitude (mathematics)ThermodynamicsFOS: Physical sciencesDomain (mathematical analysis)Surface tensionGrand canonical ensemblePerpendicularIsing modelBoundary value problemCondensed Matter - Statistical Mechanics
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Noise enhanced stability in magnetic systems

2009

In this paper noise enhanced stability in magnetic systems is studied by both an Ising-type model and a Preisach–Arrhenius model as well as a dynamic Preisach model. It is shown that in one nonequilibrium Ising system noise enhanced stability occurs and that dynamic Preisach model has the capability to predict the occurrence of noise enhanced stability in magnetic systems. On the contrary, in a Preisach–Arrhenius model of a single quadrant magnetic material, noise enhanced stability is not detected.

PhysicsMagnetic noiseCondensed matter physicsIsing systemGeneral Physics and AstronomyNon-equilibrium thermodynamicsSettore ING-IND/32 - Convertitori Macchine E Azionamenti ElettriciCondensed Matter::Disordered Systems and Neural NetworksElectric Machines Power Systems Electric TechnologyMagnetizationMagnetCondensed Matter::Statistical MechanicsIsing modelStatistical physics
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Phase transitions in nanosystems caused by interface motion: the Ising bipyramid with competing surface fields.

2005

The phase behavior of a large but finite Ising ferromagnet in the presence of competing surface magnetic fields +/- H_s is studied by Monte Carlo simulations and by phenomenological theory. Specifically, the geometry of a double pyramid of height 2L is considered, such that the surface field is positive on the four upper triangular surfaces of the bi-pyramid and negative on the lower ones. It is shown that the total spontaneous magnetization vanishes (for L -> infinity) at the temperature T_f(H), related to the "filling transition" of a semi-infinite pyramid, which can be well below the critical temperature of the bulk. The discontinuous vanishing of the magnetization is accompanied by a…

PhysicsMagnetizationPhase transitionStatistical Mechanics (cond-mat.stat-mech)Condensed matter physicsFOS: Physical sciencesIsing modelCritical exponentPower lawSpontaneous magnetizationCondensed Matter - Statistical MechanicsLandau theoryPyramid (geometry)Physical review. E, Statistical, nonlinear, and soft matter physics
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Search for an electric charge of the neutron

2018

The electrical neutrality of the neutron is linked to the electric charge quantization. It is not understood yet if the electric charge is quantized or not. Since the discovery of the neutron, many attempts have been made to measure its electric charge ${q}_{n}$ directly and indirectly. We present a method to search for a possible ${q}_{n}$ by means of an optical setup using ultracold neutrons. In a first run, a statistical sensitivity of $\ensuremath{\delta}{q}_{n}=2.4\ifmmode\times\else\texttimes\fi{}{10}^{\ensuremath{-}20}\text{ }\text{ }e/\sqrt{\mathrm{day}}$ is achieved. Possible improvements to increase this sensitivity down to $\ensuremath{\delta}{q}_{n}\ensuremath{\approx}1\ifmmode\…

PhysicsMeasurement methodpotential: electrostatic010308 nuclear & particles physicscharge: electricStatistical sensitivitymeasurement methodssensitivity01 natural sciencesElectric chargeelectric fieldcharge: quantizationn: energy eigenstateElectric field0103 physical sciencesoptical[PHYS.HEXP]Physics [physics]/High Energy Physics - Experiment [hep-ex]NeutronSensitivity (control systems)Atomic physics010306 general physicsmirrorstatisticalexperimental resultsn: charge: upper limit
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Nonlocal random motions: The trapping problem

2014

L\'evy stable (jump-type) processes are examples of intrinsically nonlocal random motions. This property becomes a serious obstacle if one attempts to model conditions under which a particular L\'evy process may be subject to physically implementable manipulations, whose ultimate goal is to confine the random motion in a spatially finite, possibly mesoscopic trap. We analyze thisissue for an exemplary case of the Cauchy process in a finiteinterval. Qualitatively, our observations extend to general jump-type processes that are driven by non-gaussian noises, classified by the integral part of the L\'evy-Khintchine formula.For clarity of arguments we discuss, as a reference model, the classic …

PhysicsMesoscopic physicsQuantum PhysicsProperty (philosophy)Statistical Mechanics (cond-mat.stat-mech)General Physics and AstronomyFOS: Physical sciencesInterval (mathematics)Mathematical Physics (math-ph)Lévy processCauchy processMathematics::ProbabilityObstacleStatistical physicsQuantum Physics (quant-ph)Reference modelBrownian motionMathematical PhysicsCondensed Matter - Statistical Mechanics
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Two-dimensional spectroscopy for the study of ion Coulomb crystals

2015

Ion Coulomb crystals are currently establishing themselves as a highly controllable test-bed for mesoscopic systems of statistical mechanics. The detailed experimental interrogation of the dynamics of these crystals however remains an experimental challenge. In this work, we show how to extend the concepts of multi-dimensional nonlinear spectroscopy to the study of the dynamics of ion Coulomb crystals. The scheme we present can be realized with state-of-the-art technology and gives direct access to the dynamics, revealing nonlinear couplings even in the presence of thermal excitations. We illustrate the advantages of our proposal showing how two-dimensional spectroscopy can be used to detec…

PhysicsMesoscopic physicsQuantum PhysicsQuantum decoherenceCiencias FísicasNONLINEAR DYNAMICSFOS: Physical sciencesGeneral Physics and AstronomyStatistical mechanics//purl.org/becyt/ford/1.3 [https]Molecular physicsQUANTUM OPTICSIonCrystal//purl.org/becyt/ford/1 [https]AstronomíaNonlinear systemTRAPPED IONSTWO DIMENSIONAL SPECTROSCOPYAtomic physicsQuantum Physics (quant-ph)Quantum statistical mechanicsSpectroscopyCIENCIAS NATURALES Y EXACTAS
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Semiquantum molecular dynamics simulation of thermal properties and heat transport in low-dimensional nanostructures

2012

We present a detailed description of the semi-quantum approach to the molecular dynamics simulation of stochastic dynamics of a system of interacting particles. Within this approach, the dynamics of the system is described with the use of classical Newtonian equations of motion in which the quantum effects are introduced through random Langevin-like forces with a specific power spectral density (the color noise). The color noise describes the interaction of the molecular system with the thermostat. We apply this technique to the simulation of the thermal properties of different low-dimensional nanostructures. Within this approach, we simulate the specific heat and heat transport in carbon n…

PhysicsMolecular dynamicsClassical mechanicsThermal conductivityQuantum dynamicsAnharmonicityEquations of motionSemiclassical physicsInteratomic potentialCondensed Matter PhysicsQuantum statistical mechanicsElectronic Optical and Magnetic MaterialsPhysical Review B
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Molecular correlations in a supercooled liquid

1998

We present static and dynamic properties of molecular correlation functions S_{lmn,l'm'n'}(q,t) in a simulated supercooled liquid of water molecules, as a preliminary effort in the direction of solving the molecular mode coupling theory (MMCT) equations for supercooled molecular liquids. The temperature and time dependence of various molecular correlation functions, calculated from 250 ns long molecular dynamics simulations, show the characteristic patterns predicted by MMCT and shed light on the driving mechanism responsible for the slowing down of the molecular dynamics. We also discuss the symmetry properties of the molecular correlation functions which can be predicted on the basis of t…

PhysicsMolecular dynamicsStatistical Mechanics (cond-mat.stat-mech)Basis (linear algebra)Soft Condensed Matter (cond-mat.soft)FOS: Physical sciencesMoleculeThermodynamicsCondensed Matter - Soft Condensed MatterSupercoolingCondensed Matter - Statistical MechanicsSymmetry (physics)Physical Review E
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Finite-size tests of hyperscaling.

1985

The possible form of hyperscaling violations in finite-size scaling theory is discussed. The implications for recent tests in Monte Carlo simulations of the d = 3 Ising model are examined, and new results for the d = 5 Ising model are presented.

PhysicsMonte Carlo methodCondensed Matter::Statistical MechanicsSquare-lattice Ising modelMonte Carlo method in statistical physicsIsing modelStatistical physicsScaling theoryCondensed Matter::Disordered Systems and Neural NetworksMonte Carlo molecular modelingPhysical review. B, Condensed matter
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