Search results for "fluid"

showing 10 items of 5513 documents

Local porosity theory for electrical and hydrodynamical transport through porous media

1993

The current status of local porosity theory for transport in porous media is briefly reviewed. Local porosity theory provides a simple and general method for the geometric characterization of stochastic geometries with correlated disorder. Combining this geometric characterization with effective medium theory allows for the first time to understand a large variety of electrical and hydrodynamical flow experiments on porous rocks from a single unified theoretical framework. Rather than reproducing or rephrasing the original results the present review attempts instead to place local porosity theory within the context of other current developments in theory and experiment.

Statistics and ProbabilityPhysicsContext (language use)MechanicsCondensed Matter PhysicsPhysics::GeophysicsCharacterization (materials science)Theoretical physicsPermeability (earth sciences)Flow (mathematics)Simple (abstract algebra)Current (fluid)PorosityPorous mediumPhysica A: Statistical Mechanics and its Applications
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On multi-scale percolation behaviour of the effective conductivity for the lattice model with interacting particles

2015

Recently, the effective medium approach using 2x2 basic cluster of model lattice sites to predict the conductivity of interacting droplets has been presented by Hattori et al. To make a step aside from pure applications, we have studied earlier a multi-scale percolation, employing any kxk basic cluster for non-interacting particles. Here, with interactions included, we examine in what way they alter the percolation threshold for any cluster case. We found that at a fixed length scale k the interaction reduces the range of shifts of the percolation threshold. To determine the critical concentrations, the simplified model is used. It diminishes the number of local conductivities into two main…

Statistics and ProbabilityPhysicsPercolation critical exponentsCondensed matter physicsStatistical Mechanics (cond-mat.stat-mech)business.industryFOS: Physical sciencesPercolation thresholdConductivityCondensed Matter Physics01 natural sciencesDirected percolation010305 fluids & plasmasLattice (order)0103 physical sciencesMicroemulsionFixed length010306 general physicsbusinessThermal energyCondensed Matter - Statistical Mechanics
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Cavity losses for the dissipative Jaynes–Cummings Hamiltonian beyond rotating wave approximation

2007

A microscopic derivation of the master equation for the Jaynes-Cummings model with cavity losses is given, taking into account the terms in the dissipator which vary with frequencies of the order of the vacuum Rabi frequency. Our approach allows to single out physical contexts wherein the usual phenomenological dissipator turns out to be fully justified and constitutes an extension of our previous analysis [Scala M. {\em et al.} 2007 Phys. Rev. A {\bf 75}, 013811], where a microscopic derivation was given in the framework of the Rotating Wave Approximation.

Statistics and ProbabilityPhysicsQuantum PhysicsGeneral Physics and AstronomyDissipatorFOS: Physical sciencesStatistical and Nonlinear Physics01 natural sciences010305 fluids & plasmassymbols.namesakeJaynes–Cummings modelModeling and SimulationQuantum mechanics0103 physical sciencesMaster equationsymbolsDissipative systemRotating wave approximation010306 general physicsHamiltonian (quantum mechanics)Quantum Physics (quant-ph)Mathematical PhysicsRabi frequency
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Entanglement criteria for Dicke states

2013

Dicke states are a family of multi-qubit quantum states with interesting entanglement properties and have been observed in many experiments. We construct entanglement witnesses for detecting genuine multiparticle entanglement in the vicinity of these states. We use the approach of PPT mixtures to derive the conditions analytically. For nearly all cases, our criteria are stronger than all conditions previously known.

Statistics and ProbabilityPhysicsQuantum PhysicsGeneral Physics and AstronomyFOS: Physical sciencesStatistical and Nonlinear PhysicsQuantum entanglementQuantum Physics01 natural sciences010305 fluids & plasmasQuantum stateModeling and SimulationQuantum mechanics0103 physical sciences010306 general physicsQuantum Physics (quant-ph)Mathematical Physics
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Some results on the rotated infinitely deep potential and its coherent states

2021

The Swanson model is an exactly solvable model in quantum mechanics with a manifestly non self-adjoint Hamiltonian whose eigenvalues are all real. Its eigenvectors can be deduced easily, by means of suitable ladder operators. This is because the Swanson Hamiltonian is deeply connected with that of a standard quantum Harmonic oscillator, after a suitable rotation in configuration space is performed. In this paper we consider a rotated version of a different quantum system, the infinitely deep potential, and we consider some of the consequences of this rotation. In particular, we show that differences arise with respect to the Swanson model, mainly because of the technical need of working, he…

Statistics and ProbabilityPhysicsQuantum PhysicsHilbert spaceFOS: Physical sciencesCondensed Matter Physics01 natural sciences010305 fluids & plasmassymbols.namesakeTheoretical physicsLadder operatorQuantum harmonic oscillatorDeformed quantum mechanical systems Gazeau–Klauder coherent states Orthonormal bases0103 physical sciencessymbolsQuantum systemCoherent statesConfiguration space010306 general physicsHamiltonian (quantum mechanics)Quantum Physics (quant-ph)Settore MAT/07 - Fisica MatematicaEigenvalues and eigenvectors
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Resonant Transitions Due to Changing Boundaries

2019

The problem of a particle confined in a box with moving walls is studied, focusing on the case of small perturbations which do not alter the shape of the boundary (\lq pantography\rq). The presence of resonant transitions involving the natural transition frequencies of the system and the Fourier transform of the velocity of the walls of the box is brought to the light. The special case of a pantographic change of a circular box is analyzed in dept, also bringing to light the fact that the movement of the boundary cannot affect the angular momentum of the particle.

Statistics and ProbabilityPhysicsQuantum PhysicsSettore FIS/02 - Fisica Teorica Modelli E Metodi MatematiciFOS: Physical sciencesBoundary (topology)Statistical and Nonlinear PhysicsBoundary conditionMechanics01 natural sciencesSettore FIS/03 - Fisica Della Materia010305 fluids & plasmastunneling0103 physical sciencesParticlemoving BoundarieQuantum Physics (quant-ph)010306 general physicsMathematical PhysicsOpen Systems & Information Dynamics
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Reading a Qubit Quantum State with a Quantum Meter: Time Unfolding of Quantum Darwinism and Quantum Information Flux

2019

Quantum non-Markovianity and quantum Darwinism are two phenomena linked by a common theme: the flux of quantum information between a quantum system and the quantum environment it interacts with. In this work, making use of a quantum collision model, a formalism initiated by Sudarshan and his school, we will analyse the efficiency with which the information about a single qubit gained by a quantum harmonic oscillator, acting as a meter, is transferred to a bosonic environment. We will show how, in some regimes, such quantum information flux is inefficient, leading to the simultaneous emergence of non-Markovian and non-darwinistic behaviours.

Statistics and ProbabilityPhysicsReading (computer)FluxStatistical and Nonlinear PhysicsQuantum Darwinism01 natural sciencesSettore FIS/03 - Fisica Della Materiaquantum non-Markovianity010305 fluids & plasmasQuantum stateQuantum mechanicsQubit0103 physical sciencesQuantum DarwinismQuantum systemcollision modelQuantum information010306 general physicsdecoherenceQuantumMathematical Physics
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(H,ρ)-induced dynamics and large time behaviors

2018

Abstract In some recent papers, the so called ( H , ρ ) -induced dynamics of a system S whose time evolution is deduced adopting an operatorial approach, borrowed in part from quantum mechanics, has been introduced. Here, H is the Hamiltonian for S , while ρ is a certain rule applied periodically (or not) on S . The analysis carried on throughout this paper shows that, replacing the Heisenberg dynamics with the ( H , ρ ) -induced one, we obtain a simple, and somehow natural, way to prove that some relevant dynamical variables of S may converge, for large t , to certain asymptotic values. This cannot be so, for finite dimensional systems, if no rule is considered. In this case, in fact, any …

Statistics and ProbabilityPhysicsTime evolutionCondensed Matter Physics01 natural sciences010305 fluids & plasmasTwo degrees of freedomsymbols.namesakeLattice (order)0103 physical sciencessymbols010306 general physicsHamiltonian (quantum mechanics)Self-adjoint operatorMathematical physicsPhysica A: Statistical Mechanics and its Applications
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Thermodynamic approach to vortex production and diffusion in inhomogeneous superfluid turbulence

2014

In this paper, we use a non-equilibrium thermodynamic framework to generalize a previous nonlocal model of counterflow superfluid turbulence to incorporate some new coupled terms which may be relevant in the evolution of inhomogeneous vortex tangles. The theory chooses as fundamental fields the energy density, the heat flux, and the averaged vortex line length per unit volume. The constitutive quantities are assumed to depend on the fundamental fields and on their first spatial derivatives, allowing us to describe thermal dissipation, vortex diffusion and a new contribution to vortex formation. The restrictions on the constitutive relations are deduced from the entropy principle, using the …

Statistics and ProbabilityPhysicsTurbulenceQuantum turbulenceCondensed Matter PhysicsQuantum turbulence quantized vortices heat transfer inhomogeneous vortex tangle vortex diffusion entropy fluxVortexSuperfluidityEntropy (classical thermodynamics)symbols.namesakeClassical mechanicsHeat fluxLagrange multiplierHeat transfersymbolsSettore MAT/07 - Fisica Matematica
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K-ϵ-L model in turbulent superfluid helium

2020

Abstract We generalize the K − ϵ model of classical turbulence to superfluid helium. In a classical viscous fluid the phenomenological eddy viscosity characterizing the effects of turbulence depends on the turbulent kinetic energy K and the dissipation function ϵ , which are mainly related to the fluctuations of the velocity field and of its gradient. In superfluid helium, instead, we consider the necessary coefficients for describing the effects of classical and quantum turbulence, involving fluctuations of the velocity, the heat flux, and the vortex line density of the quantized vortex lines. By splitting the several fields into a time-average part and a fluctuating part, some expressions…

Statistics and ProbabilityPhysicsTurbulenceQuantum turbulenceTurbulence modelingStatistical and Nonlinear PhysicsContext (language use)01 natural sciences010305 fluids & plasmasVortexPhysics::Fluid DynamicsQuantum electrodynamicsEnergy cascade0103 physical sciencesTurbulence kinetic energy010306 general physicsSuperfluid helium-4Physica A: Statistical Mechanics and its Applications
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