Search results for "Modeling and simulation"

showing 10 items of 1561 documents

Testing the stage-discharge relationship of a sharp crested sluice gate deduced by the momentum equation for a free-flow condition

2018

Abstract In this paper the stage-discharge relationship of a sharp crested sluice gate is deduced by applying the momentum equation for a free flow condition. The theoretically deduced stage-discharge formula was then calibrated using experimental flume data obtained in previous investigations carried out for a free-flow condition. The deduced stage–discharge relationship is characterized by a momentum coefficient which is empirically estimated by the ratio between the height of the orifice and the water depth in the section upstream the gate. The relative errors are always less than or equal to - 10% to +10% and 71.4% of the errors are less than or equal to ± 2%.

PhysicsInstrumentation0208 environmental biotechnologyMomentum equationComputer Science Applications1707 Computer Vision and Pattern Recognition02 engineering and technologyMechanics01 natural sciences010305 fluids & plasmas020801 environmental engineeringComputer Science ApplicationsPhysics::Fluid DynamicsFlumeWater depthSluice gateFree flowModeling and Simulation0103 physical sciencesStage (hydrology)Discharge measurementElectrical and Electronic EngineeringSluice gateInstrumentationBody orificeMomentum coefficient
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Modelling uncertainties in phase-space boundary integral models of ray propagation

2020

Abstract A recently proposed phase-space boundary integral model for the stochastic propagation of ray densities is presented and, for the first time, explicit connections between this model and parametric uncertainties arising in the underlying physical model are derived. In particular, an asymptotic analysis for a weak noise perturbation of the propagation speed is used to derive expressions for the probability distribution of the phase-space boundary coordinates after transport along uncertain, and in general curved, ray trajectories. Furthermore, models are presented for incorporating geometric uncertainties in terms of both the location of an edge within a polygonal domain, as well as …

PhysicsIntegral modelNumerical AnalysisApplied MathematicsMathematical analysisRegular polygonPerturbation (astronomy)01 natural sciences010305 fluids & plasmasModeling and SimulationPhase space0103 physical sciencesBoundary dataProbability distribution010306 general physicsParametric statistics
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Errata to “On the instability of an axially moving elastic plate” [Int. J. Solids Struct. 47 (2010) 91–99]

2010

PhysicsMechanical EngineeringApplied MathematicsMechanicsCondensed Matter PhysicsInstabilityClassical mechanicsMaterials Science(all)Mechanics of MaterialsModeling and SimulationModelling and SimulationGeneral Materials SciencestructAxial symmetryInternational Journal of Solids and Structures
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Control of quantum systems

1999

We propose a new control method for systems whose evolution is described by Schrödinger's equation (quantum dynamics). The goal of the control is to induce modifications of observable quantities — with possible effects at mesoscopic or macroscopic levels — by modifying the potential at the microscopic level. We illustrate the feasibility of the approach on a harmonic oscillator system.

PhysicsMesoscopic physicsApplied MathematicsQuantum dynamicsQuantum simulatorObservable01 natural sciences010305 fluids & plasmasOpen quantum systemClassical mechanicsModeling and SimulationQuantum process0103 physical sciencesQuantum operation010306 general physicsHarmonic oscillator
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Monte Carlo Simulation of Harmonic Generation in GaAs structures operating under large-signal Conditions

2007

By using a multiparticles Monte Carlo technique, with a self-consistently coupled one-dimensional Poisson solver, we investigate the dependence of the nonlinear carrier dynamics in GaAs n+nn+ micro e submicro-structures operating under very intense sub-terahertz signals by: (i) the frequency and the intensity of the excitation signal and (ii) the length of the n region.

PhysicsMonte Carlo simulation Semiconductors THzMonte Carlo methodSignalAtomic and Molecular Physics and OpticsSettore FIS/03 - Fisica Della MateriaElectronic Optical and Magnetic MaterialsComputational physicsPoisson solverNonlinear systemModeling and SimulationDynamic Monte Carlo methodHigh harmonic generationStatistical physicsElectrical and Electronic EngineeringCarrier dynamicsIntensity (heat transfer)
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Electrical analogous in viscoelasticity

2014

In this paper, electrical analogous models of fractional hereditary materials are introduced. Based on recent works by the authors, mechanical models of materials viscoelasticity behavior are firstly approached by using fractional mathematical operators. Viscoelastic models have elastic and viscous components which are obtained by combining springs and dashpots. Various arrangements of these elements can be used, and all of these viscoelastic models can be equivalently modeled as electrical circuits, where the spring and dashpot are analogous to the capacitance and resistance, respectively. The proposed models are validated by using modal analysis. Moreover, a comparison with numerical expe…

PhysicsNumerical AnalysisEigenvalues analysiEigenvalues analysis Fractional calculus Fractional capacitor Viscoelastic modelsApplied MathematicsModal analysisMathematical analysisFinite-difference time-domain methodViscoelastic modelFractional calculuDashpotViscoelasticityFractional calculuslaw.inventionMathematical OperatorsFractional capacitorSettore ING-IND/31 - ElettrotecnicaSettore MAT/08 - Analisi NumericaSpring (device)lawModeling and SimulationElectrical networkCalculusSettore ICAR/08 - Scienza Delle Costruzioni
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Fractional-order theory of heat transport in rigid bodies

2014

Abstract The non-local model of heat transfer, used to describe the deviations of the temperature field from the well-known prediction of Fourier/Cattaneo models experienced in complex media, is framed in the context of fractional-order calculus. It has been assumed (Borino et al., 2011 [53] , Mongiovi and Zingales, 2013 [54] ) that thermal energy transport is due to two phenomena: ( i ) A short-range heat flux ruled by a local transport equation; ( ii ) A long-range thermal energy transfer proportional to a distance-decaying function, to the relative temperature and to the product of the interacting masses. The distance-decaying function is assumed in the functional class of the power-law …

PhysicsNumerical AnalysisField (physics)business.industryApplied MathematicsFractional derivatives; Fractional-order calculus; Fractional-order derivatives; Generalized entropies; Molecular dynamics simulations; Nonlocal; Relative temperatures; Thermal energy transportThermodynamicsContext (language use)Fractional derivativeFractional-order calculuFractional calculusRelative temperatureHeat fluxModeling and SimulationHeat transferGeneralized entropieMolecular dynamics simulationFractional-order derivativeBoundary value problembusinessConvection–diffusion equationNonlocalSettore ICAR/08 - Scienza Delle CostruzioniThermal energyThermal energy transport
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Modulational stability brought by cubic–quartic interactions of the nearest-neighbor in FK model subjected in a parametrized on-site potential

2022

Abstract This work extends to higher-order interactions the results of Ref. Nguetcho (2021), in which we discussed only on modulational instability in one-dimensional chain made of atoms, harmonically coupled to their nearest neighbors and subjected to an external on-site potential. Here we investigate the competition between cubic-quartic nonlinearities interactions of the nearest-neighbor and substrate’s deformability, and mainly discuss its impact on the modulational instability of the system. This makes it possible to adapt the theoretical model to a real physical system such as atomic chains or DNA lattices. The governing equation, derived from the modified Frenkel-Kontorova model, is …

PhysicsNumerical AnalysisGeneric propertyApplied MathematicsPhysical systemInstabilityk-nearest neighbors algorithmsymbols.namesakeModulational instabilityNonlinear systemModeling and SimulationQuartic functionsymbolsStatistical physicsNonlinear Schrödinger equationCommunications in Nonlinear Science and Numerical Simulation
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Bifurcations of phase portraits of a Singular Nonlinear Equation of the Second Class

2014

Abstract The soliton dynamics is studied using the Frenkel Kontorova (FK) model with non-convex interparticle interactions immersed in a parameterized on-site substrate potential. The case of a deformable substrate potential allows theoretical adaptation of the model to various physical situations. Non-convex interactions in lattice systems lead to a number of interesting phenomena that cannot be produced with linear coupling alone. In the continuum limit for such a model, the particles are governed by a Singular Nonlinear Equation of the Second Class. The dynamical behavior of traveling wave solutions is studied by using the theory of bifurcations of dynamical systems. Under different para…

PhysicsNumerical AnalysisNonlinear systemClassical mechanicsContinuum (measurement)Phase portraitDynamical systems theoryApplied MathematicsModeling and SimulationLattice (order)Parameterized complexityParametric statisticsHamiltonian systemCommunications in Nonlinear Science and Numerical Simulation
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On the correlation between phase-locking modes and Vibrational Resonance in a neuronal model

2018

International audience; We numerically and experimentally investigate the underlying mechanism leading to multiple resonances in the FitzHugh-Nagumo model driven by a bichromatic excitation. Using a FitzHugh-Nagumo circuit, we first analyze the number of spikes triggered by the system in response to a single sinusoidal wave forcing. We build an encoding diagram where different phase-locking modes are identified according to the amplitude and frequency of the sinusoidal excitation. Next, we consider the bichromatic driving which consists in a low frequency sinusoidal wave perturbed by an additive high frequency signal. Beside the classical Vibrational Resonance phenomenon, we show in real ex…

PhysicsNumerical AnalysisQuantitative Biology::Neurons and CognitionApplied MathematicsPerturbation (astronomy)phase locking modesLow frequencyneural networks01 natural sciences010305 fluids & plasmasComputational physicsCorrelationNonlinear systemnonlinear dynamicsSine waveAmplitude[NLIN.NLIN-PS]Nonlinear Sciences [physics]/Pattern Formation and Solitons [nlin.PS]Control theoryModeling and Simulation0103 physical sciencesVibrational resonance[ NLIN.NLIN-PS ] Nonlinear Sciences [physics]/Pattern Formation and Solitons [nlin.PS]010306 general physicsvibrational resonanceExcitation
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