Search results for "Statistical Physics"

showing 10 items of 1402 documents

From microscopic to macroscopic description of Josephson dynamics in one-dimensional arrays of weakly-coupled superconducting islands

2015

Abstract By starting from a microscopic quantum mechanical description of Josephson dynamics of a one-dimensional array of N coupled superconductors, we obtain a set of linear differential equations for the system order parameter and for additional macroscopic physical quantities. With opportune considerations, we adapt this description to two coupled superconductors, obtaining the celebrated Feynman model for Josephson junctions. These results confirm the correspondence between the microscopic picture and the semi-classical Ohta’s model adopted in describing the superconducting phase dynamics in multi-barrier Josephson junctions.

SuperconductivityJosephson effectPhysicsJosephson junctionsFeynman’s modelDynamics (mechanics)General Physics and AstronomyFeynman's modelPhysics and Astronomy(all)lcsh:QC1-999Feynman's model; Josephson junctions; One-dimensional arrays; Physics and Astronomy (all)Pi Josephson junctionOne-dimensional arrayssymbols.namesakePhysics and Astronomy (all)Classical mechanicsLinear differential equationCondensed Matter::SuperconductivitysymbolsFeynman diagramStatistical physicsQuantumlcsh:PhysicsPhysical quantity
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Lifetime of the superconductive state in short and long Josephson junctions

2008

We study the transient statistical properties of short and long Josephson junctions under the influence of thermal and correlated fluctuations. In particular, we investigate the lifetime of the superconductive metastable state finding the presence of noise induced phenomena. For short Josephson junctions we investigate the lifetime as a function both of the frequency of the current driving signal and the noise intensity and we find how these noise-induced effects are modified by the presence of a correlated noise source. For long Josephson junctions we integrate numerically the sine-Gordon equation calculating the lifetime as a function of the length of the junction both for inhomogeneous a…

SuperconductivityPhysicsJosephson effectCondensed matter physicsCondensed Matter - SuperconductivityFOS: Physical sciencesBiasingCondensed Matter PhysicsSignalNoise (electronics)Settore FIS/03 - Fisica Della MateriaElectronic Optical and Magnetic MaterialsSuperconductivity (cond-mat.supr-con)MetastabilityCondensed Matter::SuperconductivityComputational methods in statistical physics and nonlinear dynamics Noise Fluctuations Josephson devices.Transient (oscillation)Maxima
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Quantum Monte Carlo Simulations of Models Related to High-Tc Superconductivity on a Transputer Network

1991

Much of the insight into the low temperature behaviour of two-dimensional quantum antiferromagnets has been recently obtained by extensive Monte Carlo. These models are relevant in the study of the magnetic behaviour of high Tc compounds containing copper-oxide layers. While of little technical importance, the physical properties of these models are certainly important for the understanding of the new type of behaviour that leads to superconductivity under certain conditions.

SuperconductivityPhysicsQuantum Monte CarloMonte Carlo methodGeneral Physics and AstronomyStatistical and Nonlinear PhysicsComputer Science ApplicationsComputational Theory and MathematicsDynamic Monte Carlo methodHigh tc superconductivityStatistical physicsQuantumMathematical PhysicsMonte Carlo molecular modelingTransputer networkInternational Journal of Modern Physics C
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Structure and pair correlations of a simple coarse grained model for supercritical carbon dioxide

2009

A recently introduced coarse-grained pair potential for carbon dioxide molecules is used to compute structural properties in the supercritical region near the critical point, applying Monte Carlo simulations. In this model, molecules are described as point particles, interacting with Lennard-Jones (LJ) forces and a (isotropically averaged) quadrupole–quadrupole potential, the LJ parameters being chosen such that gratifying agreement with the experimental phase diagram near the critical point is obtained. It is shown that the model gives also a reasonable account of the pair correlation function, although in the nearest neighbour shell some systematic discrepancies between the model predicti…

Supercritical carbon dioxideChemistryMonte Carlo methodBiophysicsThermodynamicsCondensed Matter PhysicsRadial distribution functionSupercritical fluidCritical point (thermodynamics)MoleculeStatistical physicsPhysical and Theoretical ChemistryMolecular BiologyPair potentialPhase diagramMolecular Physics
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Stochastic model for complex surface-reaction systems with application toNH3formation

1993

A stochastic model is introduced that is appropriate to describe surface-reaction systems. These reaction systems are well suited for the description via master equations using their Markovian behavior. In this representation an infinite chain of master equations for the distribution functions of the state of the surface, of pairs of surface sites, etc., arises. This hierarchy is truncated by a superposition approximation. The resulting lattice equations are solved in a small region which contains all of the structure-sensitive aspects and can be connected to continuous functions which represent the behavior of the system for large distances from a reference point. In the present paper, we …

Superposition principleContinuous-time stochastic processDistribution functionStochastic modellingLattice (order)Monte Carlo methodMaster equationDynamic Monte Carlo methodStatistical physicsMathematicsPhysical Review E
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Size and shape effects on the thermodynamic properties of nanoscale volumes of water

2017

Small systems are known to deviate from the classical thermodynamic description, among other things due to their large surface area to volume ratio compared to corresponding big systems. As a consequence, extensive thermodynamic properties are no longer proportional to the volume, but are instead higher order functions of size and shape. We investigate such functions for second moments of probability distributions of fluctuating properties in the grand-canonical ensemble, focusing specifically on the volume and surface terms of Hadwiger's theorem, explained in Klain, Mathematika, 1995, 42, 329–339. We resolve the shape dependence of the surface term and show, using Hill's nanothermodynamics…

Surface (mathematics)010304 chemical physicsChemistryGeneral Physics and AstronomyThermodynamics02 engineering and technology021001 nanoscience & nanotechnology01 natural sciencesVolume (thermodynamics)Surface-area-to-volume ratioPhase (matter)0103 physical sciencesPolygonCompressibilityTetrahedronProbability distributionStatistical physicsPhysical and Theoretical Chemistry0210 nano-technology
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Land surface processes: description, theoretical approaches, and physical laws underlying their measurements

1991

For more than a decade, evidence has accumulated from climate model experiments that the exchanges of momentum, heat, and moisture at the surface are phenomena that strongly influence the dynamics and thermodynamics of the atmosphere.

Surface (mathematics)010504 meteorology & atmospheric sciencesMoisture[SDV]Life Sciences [q-bio]0207 environmental engineering02 engineering and technology01 natural sciencesPhysics::GeophysicsAtmosphereMomentum[SDV] Life Sciences [q-bio]GeographyHeat flux13. Climate actionLatent heatClimate modelStatistical physics020701 environmental engineeringPhysics::Atmospheric and Oceanic PhysicsComputingMilieux_MISCELLANEOUS0105 earth and related environmental sciencesPhysical law
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Reaction coordinates and transition states in enzymatic catalysis

2017

Enzymatic reactions are complex chemical processes taking place in complex dynamic environments. Theoretical characterization of these reactions requires the determination of the reaction coordinate and the transition state ensemble. This is not an easy task because many degrees of freedom may be involved in principle. We present recent efforts to find good enzymatic reaction coordinates and the implications of these findings in the interpretation of enzymatic efficiency. In particular, we analyze different strategies based on the use of minimum free energy paths and direct localization of the dividing surface on multidimensional free energy surfaces. Another strategy is based on the genera…

Surface (mathematics)Chemical process010304 chemical physicsProcess (engineering)ChemistryDegrees of freedom010402 general chemistry01 natural sciencesBiochemistryTransition state0104 chemical sciencesComputer Science ApplicationsReaction coordinateCharacterization (materials science)Computational MathematicsComputational chemistry0103 physical sciencesMaterials ChemistryStatistical physicsPhysical and Theoretical ChemistryTransition path samplingWIREs Computational Molecular Science
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An empirical model for free surface energy of strained solids at different temperature regimes.

2006

Abstract We have developed an empirical formulation, based on the elastic theory, to calculate the variation of the surface free energy when a crystal is strained in the elastic regime. The model permits to obtain the variation of the surface energy at different strains and temperatures when are known the thermal dependence on the bulk and surface elastic constants. Molecular dynamics (MD) simulations were performed using the three low index surfaces of Al, to validate the accuracy of the model. The comparison between the empirical model and the MD simulations shows a good agreement for temperatures ranging between 0 and 900 K, and for deformation between −2% and 2%.

Surface (mathematics)ChemistryGeneral Physics and AstronomyThermodynamicsmodelingSurfaces and InterfacesGeneral ChemistryMolecular dynamicsCondensed Matter PhysicsSurface energySurfaces Coatings and FilmsStrain energyCrystalMolecular dynamicsPACS: 68.35.Md; 31.15.Qgsurface energyFree surface[ CHIM.MATE ] Chemical Sciences/Material chemistryThermalStatistical physicsDeformation (engineering)
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Digit replacement: A generic map for nonlinear dynamical systems

2016

A simple discontinuous map is proposed as a generic model for nonlinear dynamical systems. The orbit of the map admits exact solutions for wide regions in parameter space and the method employed (digit manipulation) allows the mathematical design of useful signals, such as regular or aperiodic oscillations with specific waveforms, the construction of complex attractors with nontrivial properties as well as the coexistence of different basins of attraction in phase space with different qualitative properties. A detailed analysis of the dynamical behavior of the map suggests how the latter can be used in the modeling of complex nonlinear dynamics including, e.g., aperiodic nonchaotic attracto…

Surface (mathematics)Computer scienceApplied MathematicsGeneral Physics and AstronomyFOS: Physical sciencesStatistical and Nonlinear PhysicsParameter spaceNonlinear Sciences - Chaotic Dynamics01 natural sciences010305 fluids & plasmasNonlinear systemSimple (abstract algebra)Aperiodic graphPhase space0103 physical sciencesAttractorOrbit (dynamics)Statistical physicsChaotic Dynamics (nlin.CD)010306 general physicsMathematical Physics
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