Search results for "Reynolds"

showing 10 items of 120 documents

Energy oscillations and a possible route to chaos in a modified Riga dynamo

2010

Starting from the present version of the Riga dynamo experiment with its rotating magnetic eigenfield dominated by a single frequency we ask for those modifications of this set-up that would allow for a non-trivial magnetic field behaviour in the saturation regime. Assuming an increased ratio of azimuthal to axial flow velocity, we obtain energy oscillations with a frequency below the eigenfrequency of the magnetic field. These new oscillations are identified as magneto-inertial waves that result from a slight imbalance of Lorentz and inertial forces. Increasing the azimuthal velocity further, or increasing the total magnetic Reynolds number, we find transitions to a chaotic behaviour of th…

PhysicsEarth and Planetary Astrophysics (astro-ph.EP)Lorentz transformationChaoticFluid Dynamics (physics.flu-dyn)Magnetic Reynolds numberFOS: Physical sciencesAstronomy and AstrophysicsPhysics - Fluid DynamicsPhysics - Plasma PhysicsMagnetic fieldGeophysics (physics.geo-ph)Plasma Physics (physics.plasm-ph)Physics::Fluid DynamicsPhysics - Geophysicssymbols.namesakeAxial compressorSpace and Planetary ScienceQuantum electrodynamicsFictitious forcesymbolsSaturation (magnetic)DynamoAstrophysics - Earth and Planetary Astrophysics
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Hydrodynamical forces acting on particles in a two-dimensional flow near a solid wall

2000

The hydrodynamical forces acting on a single particle and on a random rigid array of particles suspended in a two-dimensional shear flow of Newtonian fluid near a rigid wall were studied numerically in the flow regime where the relevant Reynolds numbers are of the order of unity. The simulations were done with conventional finite volume method for single-particle cases and with lattice-Boltzmann method for many-particle cases. A set of comparison cases was solved with both methods in order to check the accuracy of the lattice-Boltzmann method. For the single-particle case analytic formulae for the longitudinal drag force and for the transverse lift force were found. A modification to Darcy'…

PhysicsFinite volume methodGeneral Physics and AstronomyReynolds numberMechanicsPhysics::Fluid Dynamicssymbols.namesakeClassical mechanicsFlow (mathematics)Hardware and ArchitectureDragsymbolsNewtonian fluidParticleTwo-dimensional flowShear flow
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Statistical analysis of the influence of forces on particles in EM driven recirculated turbulent flows

2011

The present paper contains an analysis of the statistical distribution of forces affecting non-conducting particles dispersed in an EM induced recirculated flow in induction furnaces. The simulation is conducted adopting the LES-based Euler-Lagrange approach in the limit of dilute conditions (one-way coupling). It is done by means of a development of OpenFOAM software code. The used Lagrange equation for particle tracking includes drag, EM, buoyancy, lift, acceleration and added mass forces. The relevant approximations for the forces are chosen on the basis of the statistical analysis of the non-dimensional parameters (particle Reynolds number, shear stress and acceleration parameter). The …

PhysicsHistoryBuoyancyTurbulenceReynolds numberMechanicsengineering.materialHomogenization (chemistry)Computer Science ApplicationsEducationPhysics::Fluid Dynamicssymbols.namesakeDragShear stressengineeringsymbolsStatistical physicsMagnetosphere particle motionAdded massJournal of Physics: Conference Series
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Transition to turbulence in toroidal pipes

2011

AbstractIncompressible flow in toroidal pipes of circular cross-section was investigated by three-dimensional, time-dependent numerical simulations using a finite volume method. The computational domain included a whole torus and was discretized by up to ${\ensuremath{\sim} }11. 4\ensuremath{\times} 1{0}^{6} $ nodes. Two curvatures $\delta $ (radius of the cross-section/radius of the torus), namely 0.3 and 0.1, were examined; a streamwise forcing term was imposed, and its magnitude was made to vary so that the bulk Reynolds number ranged between ${\ensuremath{\sim} }3500$ and ${\ensuremath{\sim} }14\hspace{0.167em} 700$. The results were processed by different techniques in order to confirm…

PhysicsHopf bifurcationTurbulenceMechanical EngineeringReynolds numberTorusMechanicstransition to turbulence periodic flow quasi-periodic flow computational fluid dynamics curved pipe toroidal pipeCondensed Matter PhysicsSecondary flowVortexVortex ringsymbols.namesakeMechanics of MaterialsIncompressible flowsymbolsSettore ING-IND/19 - Impianti NucleariJournal of Fluid Mechanics
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Experimental and numerical investigations of a two-body floating-point absorber wave energy converter in regular waves

2019

Abstract This paper presents experimental and numerical studies on the hydrodynamics of a two-body floating-point absorber (FPA) wave energy converter (WEC) under both extreme and operational wave conditions. In this study, the responses of the WEC in heave, surge, and pitch were evaluated for various regular wave conditions. For extreme condition analysis, we assume the FPA system has a survival mode that locks the power-take-off (PTO) mechanism in extreme waves, and the WEC moves as a single body in this scenario. A series of Reynolds-averaged Navier–Stokes (RANS) simulations was performed for the survival condition analysis, and the results were validated with the measurements from exper…

PhysicsMechanical Engineering02 engineering and technologyMechanicsVortex shedding01 natural sciences010305 fluids & plasmasNonlinear systemFlow separation020303 mechanical engineering & transports0203 mechanical engineeringDrag0103 physical sciencesWave heightWave tankRogue waveReynolds-averaged Navier–Stokes equationsJournal of Fluids and Structures
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Relative importance of second-order terms in relativistic dissipative fluid dynamics

2013

In Denicol et al., Phys. Rev. D 85, 114047 (2012), the equations of motion of relativistic dissipative fluid dynamics were derived from the relativistic Boltzmann equation. These equations contain a multitude of terms of second order in Knudsen number, in inverse Reynolds number, or their product. Terms of second order in Knudsen number give rise to non-hyperbolic (and thus acausal) behavior and must be neglected in (numerical) solutions of relativistic dissipative fluid dynamics. The coefficients of the terms which are of the order of the product of Knudsen and inverse Reynolds numbers have been explicitly computed in the above reference, in the limit of a massless Boltzmann gas. Terms of …

PhysicsNuclear and High Energy PhysicsNuclear Theoryta114Lattice Boltzmann methodsFluid Dynamics (physics.flu-dyn)Reynolds numberFOS: Physical sciencesPhysics - Fluid DynamicsNonlinear Sciences::Cellular Automata and Lattice GasesBoltzmann equationPhysics::Fluid DynamicsNuclear Theory (nucl-th)High Energy Physics - Phenomenologysymbols.namesakeClassical mechanicsHigh Energy Physics - Phenomenology (hep-ph)Boltzmann constantsymbolsDissipative systemFluid dynamicsKnudsen numberDirect simulation Monte CarloPhysical Review D
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Turbulence structure and budgets in curved pipes

2013

Abstract Turbulent flow in curved pipes was investigated by Direct Numerical Simulation. Three curvatures δ (pipe radius a /curvature radius c ) were examined: δ  = 0 (straight pipe), simulated for validation and comparison purposes; δ  = 0.1; and δ  = 0.3. The friction velocity Reynolds number (based on the pipe radius a ) was 500 in all cases, yielding bulk Reynolds numbers of ∼17,000, ∼15,000 and ∼12,000 for δ  = 0, 0.1 and 0.3, respectively. The computational domain was ten pipe radii in length and was resolved by up to 20 × 10 6 hexahedral finite volumes. The time step was chosen equal to a wall time unit; 1 Large Eddy TurnOver Time (LETOT) was thus resolved by 500 time steps and simul…

PhysicsPlug flowGeneral Computer ScienceTurbulenceDirect Numerical SimulationGeneral EngineeringDirect numerical simulationCurved pipeReynolds numberLaminar flowMechanicsCurved pipe;Direct Numerical Simulation;Turbulence budget;Turbulent flowCurvatureVortexTurbulent flowPhysics::Fluid Dynamicssymbols.namesakeClassical mechanicsTurbulence budgetsymbolsShear velocitySettore ING-IND/19 - Impianti Nucleari
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High Reynolds number Navier-Stokes solutions and boundary layer separation induced by a rectilinear vortex array

2008

Numerical solutions of Prandtl’s equation and Navier Stokes equations are considered for the two dimensional flow induced by an array of periodic rec- tilinear vortices interacting with an infinite plane. We show how this initial datum develops a separation singularity for Prandtl equation. We investigate the asymptotic validity of boundary layer theory considering numerical solu- tions for the full Navier Stokes equations at high Reynolds numbers.

PhysicsPrandtl numberMathematical analysisMathematics::Analysis of PDEsReynolds numberNon-dimensionalization and scaling of the Navier–Stokes equationsunsteady separationReynolds equationPhysics::Fluid DynamicsFlow separationsymbols.namesakeBoundary layerPrandtl equation interactive viscous–inviscid equation.Navier Stokes solutionsymbolszero viscosity limitNavier–Stokes equationsReynolds-averaged Navier–Stokes equationsSettore MAT/07 - Fisica Matematica
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Induction mechanisms in a von Kármán swirling flows of liquid Gallium

2004

International audience; Using in situ magnetic field measurements, we study the induction mechanisms in a swirling flow of liquid Gallium generated inside a cylinder, in the gap between two coaxial rotating discs. The von Kármán flow generated in this manner has both helicity and differential rotation. Magnetic Reynolds numbers Rm up to 7 (based on the disc rim speed) are generated. We study the magnetic induction when an external field is applied successively along the axis, in the azimuthal direction or tranverse to the axis of rotation. In the first two cases, both the flow and the magnetic field are axisymmetric, and an effective mechanism of conversion from poloidal to toroidal field e…

Physics[PHYS.MECA.MEFL]Physics [physics]/Mechanics [physics]/Mechanics of the fluids [physics.class-ph]TurbulenceRotational symmetryGeneral Physics and AstronomyReynolds numberGeometryMechanics01 natural sciences010305 fluids & plasmasElectromagnetic inductionMagnetic field[SPI.MECA.MEFL]Engineering Sciences [physics]/Mechanics [physics.med-ph]/Fluids mechanics [physics.class-ph]Physics::Fluid Dynamicssymbols.namesake0103 physical sciencessymbolsDifferential rotationMean flow[PHYS.MECA.MEFL]Physics [physics]/Mechanics [physics]/Fluid mechanics [physics.class-ph]Electrical and Electronic Engineering010306 general physicsAxial symmetry
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LES of the flow around two cylinders in tandem

2008

The flow around an arrangement of two-in-tandem cylinders exhibits a remarkably\ud complex behaviour that is of interest for many engineering problems, such as environmental\ud flows or structural design. In the present paper, a Large Eddy Simulation using a staggered\ud Cartesian grid has been performed for the flow around two-in-tandem cylinders of diameter\ud D=20mm and height H=50mm submerged in an open channel with height h=60 mm. The two\ud axes have a streamwise spacing of 2D. The Reynolds number is 1500, based on the cylinder\ud diameter and the free-stream velocity u�. The results obtained show that no vortex shedding\ud occurs in the gap between the two cylinders where the separat…

Physicsbusiness.industryMechanical EngineeringReynolds numberMechanicsStructural engineeringVortex sheddingOpen-channel flowCylinder (engine)law.inventionPhysics::Fluid Dynamicssymbols.namesakeFlow (mathematics)TAlawsymbolsPotential flow around a circular cylinderMean flowbusinessLarge eddy simulation
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