Search results for " NOISE"

showing 10 items of 659 documents

RELAXATION PHENOMENA IN CLASSICAL AND QUANTUM SYSTEMS

2012

Relaxation phenomena in three different classical and quantum systems are investigated. First, the role of multiplicative and additive noise in a classical metastable system is analyzed. The mean lifetime of the metastable state shows a nonmonotonicbehavior with a maximum as a function of both the additive and multiplicative noise intensities. In the second system, the simultaneous action of thermal and non-Gaussian noise on the dynamics of an overdamped point Josephson junction is studied. The effect of a Lévy noise generated by a Cauchy–Lorentz distribution on the mean lifetime of the superconductive metastable state, in the presence of a periodic driving, is investigated. We find resonan…

Josephson effectsquantum noisefluctuation phenomenarandom processeStochastic analysis methodBrownian motiontunneling phenomenaSettore FIS/03 - Fisica Della Materia
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Lifetime of the superconductive state in long Josephson junctions in presence of non-Gaussian noise sources

2012

The effects of Lévy noise sources on the transient dynamics of long Josephson junctions (LJJ) are investigated in the presence of both a periodical current signal and a noise source with Gaussian, Cauchy-Lorentz or Levy-Smirnov probability distributions. In particular, by numerically integrating the Sine-Gordon equation, the mean escape time (MET) from the superconductive metastable state is obtained as a function both of the frequency of the periodical force and amplitude of the noise signal. We find resonant activation (RA) and noise enhanced stability (NES). Significative changes in RA and NES are observed by using Lévy noise sources with different statistics. MET is also studied as a fu…

Josephson junctionJosephson junction; Lévy noise; resonant activation; noise enhanced stabilityresonant activationSettore FIS/03 - Fisica Della MateriaLévy noisenoise enhanced stability
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Co-occurrence of resonant activation and noise-enhanced stability in a model of cancer growth in the presence of immune response.

2006

We investigate a stochastic version of a simple enzymatic reaction which follows the generic Michaelis-Menten kinetics. At sufficiently high concentrations of reacting species, the molecular fluctuations can be approximated as a realization of a Brownian dynamics for which the model reaction kinetics takes on the form of a stochastic differential equation. After eliminating a fast kinetics, the model can be rephrased into a form of a one-dimensional overdamped Langevin equation. We discuss physical aspects of environmental noises acting in such a reduced system, pointing out the possibility of coexistence of dynamical regimes where noise-enhanced stability and resonant activation phenomena …

KineticsNoise intensityComputational methods in statistical physics and nonlinear dynamicNoise (electronics)Stability (probability)Quantitative Biology::Cell BehaviorImmune systemNeoplasmsChemical kinetics and dynamics.AnimalsHumansImmunologic FactorsComputer SimulationStatistical physicsQuantitative Biology - Populations and EvolutionCell ProliferationFluctuation phenomena random processes noise and Brownian motionStochastic ProcessesModels StatisticalStochastic processChemistryChemical kinetics in biological systemPopulations and Evolution (q-bio.PE)Models ImmunologicalImmunity InnateLangevin equationFOS: Biological sciencesNeoplastic cellBiological systemSignal TransductionPhysical review. E, Statistical, nonlinear, and soft matter physics
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Stochastic approach to highway traffic

2004

We analyze the characteristic features of jam formation on a circular one-lane road. We have applied an optimal velocity model including stochastic noise, where cars are treated as moving and interacting particles. The motion of N cars is described by the system of 2 N stochastic differential equations with multiplicative white noise. Our system of cars behaves in qualitatively different ways depending on the values of control parameters c (dimensionless density), b (sensitivity parameter characterising the fastness of relaxation), and α (dimensionless noise intensity). In analogy to the gas-liquid phase transition in supersaturated vapour at low enough temperatures, we observe three differ…

Langevin equationPhase transitionStochastic differential equationCritical phenomenaThermodynamicsStatistical physicsCritical exponentNoise (electronics)Multiplicative noiseDimensionless quantityMathematicsSPIE Proceedings
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Explicit Algorithms for a New Time Dependent Model Based on Level Set Motion for Nonlinear Deblurring and Noise Removal

2000

In this paper we formulate a time dependent model to approximate the solution to the nonlinear total variation optimization problem for deblurring and noise removal introduced by Rudin and Osher [ Total variation based image restoration with free local constraints, in Proceedings IEEE Internat. Conf. Imag. Proc., IEEE Press, Piscataway, NJ, (1994), pp. 31--35] and Rudin, Osher, and Fatemi [ Phys. D, 60 (1992), pp. 259--268], respectively. Our model is based on level set motion whose steady state is quickly reached by means of an explicit procedure based on Roe's scheme [ J. Comput. Phys., 43 (1981), pp. 357--372], used in fluid dynamics. We show numerical evidence of the speed of resolution…

Level set (data structures)DeblurringOptimization problemApplied MathematicsConstrained optimizationWhite noiseComputational MathematicsRunge–Kutta methodssymbols.namesakeGaussian noisesymbolsAlgorithmImage restorationMathematicsSIAM Journal on Scientific Computing
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Environmental noise and nonlinear relaxation in biological systems

2009

We investigate the role of the environmental noise in three biological systems: (i) an ecosystem described by a Verhulst model with a multiplicative Lévy noise; (ii) polymer translocation, and (ii) individuals of Nezara viridula. Specifically the transient dynamics of the Verhulst model perturbed by arbitrary non-Gaussian white noise is investigated as a first biological system. For Cauchy stable noise, exact results for the probability distribution of the population density and nonlinear relaxation are derived. We find a transition induced by the multiplicative Lévy noise, from a trimodal probability distribution to a bimodal probability distribution in asymptotics, and a nonmonotonic beha…

Levy NoisePolymer translocationBiological systemSettore FIS/01 - Fisica SperimentaleEnvironmental noise
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Dynamic laser speckle analyzed considering inhomogeneities in the biological sample

2017

Dynamic laser speckle phenomenon allows a contactless and nondestructive way to monitor biological changes that are quantified by second-order statistics applied in the images in time using a secondary matrix known as time history of the speckle pattern (THSP). To avoid being time consuming, the traditional way to build the THSP restricts the data to a line or column. Our hypothesis is that the spatial restriction of the information could compromise the results, particularly when undesirable and unexpected optical inhomogeneities occur, such as in cell culture media. It tested a spatial random approach to collect the points to form a THSP. Cells in a culture medium and in drying paint, repr…

LightSurface PropertiesComputer scienceGaussianNormal DistributionBiomedical EngineeringCoffeaSample (statistics)01 natural sciencesPattern Recognition Automated010309 opticsBiomaterialsMicesymbols.namesakeSpeckle patternOpticsPosition (vector)NeoplasmsElectronic speckle pattern interferometry0103 physical sciencesImage Processing Computer-AssistedAnimalsbusiness.industryLasersQuantization (signal processing)Speckle noise04 agricultural and veterinary sciencesImage EnhancementAtomic and Molecular Physics and OpticsCulture MediaElectronic Optical and Magnetic MaterialsRAW 264.7 CellsSeedsLine (geometry)Cats040103 agronomy & agriculturesymbols0401 agriculture forestry and fisheriesbusinessBiological systemAlgorithmsJournal of Biomedical Optics
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Response Correlations of Linear Systems with White Noise Linearly Parametric Inputs

1996

Relationships between moments and correlations of the response of linear systems subjected to linearly parametric normal white noise inputs are here reported. They are obtained by extensively using the properties of the stochastic integral calculus.

Linear systemApplied mathematicsWhite noiseStochastic integralParametric statisticsMathematics
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Modeling of low-noise microwave HEMTs for CAD-oriented applications

1993

The simultaneous determination of noise, gain and scattering parameters through a computer-driven noise figure measuring system allowed the rapid and accurate characterization of several samples of low noise HEMTs of the same family. From the measured parameters an equivalent circuit model representing the behavior of the typical device is extracted by means of a decomposition approach. Comparison between the model performance and the set of measured parameters of all devices are reported for the FHR 02FH (by Fujitsu). The modeling procedure is mainly oriented to the CAD of (M)MIC low noise wideband amplifiers. © 1993 John Wiley & Sons, Inc.

Low-noiseEngineeringbusiness.industryGeneral EngineeringCircuit modelingnoise parametersCADMicrowave; Circuit modeling; Low-noise; HEMT; noise parametersNoise figureLow noiseNoiseScattering parametersDecomposition (computer science)Electronic engineeringEquivalent circuitbusinessMicrowaveMicrowaveHEMT
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Analysis of soliton dynamics and noise induced effects on the superconductive lifetime in long Josephson junctions.

2013

The influence of various noise sources on the transient dynamics of long Josephson junctions (LJJ) is investigated in the presence of an oscillating bias current signal and a noise source with Gaussian or non-Gaussian (i.e. Cauchy-Lorentz or Lévy-Smirnov) probability distributions. These systems are computationally analyzed integrating the perturbed Sine-Gordon equation describing the phase evolution. We found evidence of noise induced effects on trends of the mean escape time (MET) from the superconductive metastable state, varying different system parameters, as the bias frequency, noise intensity and junction length. In particular, we find resonant activation (RA) and noise enhanced stab…

Lévymean escape timesine-GordonJosephson junctionJosephson junction; sine-Gordon; washboard; Lévy; Gaussian noise; non-Gaussian noise; soliton; breather; mean escape time; noise enhanced stability; resonant activationbreatherwashboardresonant activationGaussian noisesolitonSettore FIS/03 - Fisica Della Materianon-Gaussian noisenoise enhanced stability
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