Search results for "Reynolds number"

showing 10 items of 94 documents

Testing a theoretical resistance law for overland flow on a stony hillslope

2020

Overland flow, sediments, and nutrients transported in runoff are important processes involved in soil erosion and water pollution. Modelling transport of sediments and chemicals requires accurate estimates of hydraulic resistance, which is one of the key variables characterizing runoff water depth and velocity. In this paper, a new theoretical power–velocity profile, originally deduced neglecting the impact effect of rainfall, was initially modified for taking into account the effect of rainfall intensity. Then a theoretical flow resistance law was obtained by integration of the new flow velocity distribution. This flow resistance law was tested using field measurements by Nearing for the …

010504 meteorology & atmospheric sciencesFlow (psychology)rainfall0207 environmental engineering02 engineering and technology01 natural sciencessymbols.namesakeWetted perimeteroverland flowdimensional analysiFroude numberSettore AGR/08 - Idraulica Agraria E Sistemazioni Idraulico-Forestali020701 environmental engineering0105 earth and related environmental sciencesWater Science and Technologyself-similarityReynolds numberLaminar flowstony hillslopeFlow velocityLawsymbolsvelocity profileEnvironmental scienceSurface runoffflow resistanceIntensity (heat transfer)
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2019

Abstract. The flow of fluids through porous media such as groundwater flow or magma migration is a key process in geological sciences. Flow is controlled by the permeability of the rock; thus, an accurate determination and prediction of its value is of crucial importance. For this reason, permeability has been measured across different scales. As laboratory measurements exhibit a range of limitations, the numerical prediction of permeability at conditions where laboratory experiments struggle has become an important method to complement laboratory approaches. At high resolutions, this prediction becomes computationally very expensive, which makes it crucial to develop methods that maximize …

010504 meteorology & atmospheric sciencesStratigraphyFinite differencePaleontologySoil ScienceReynolds numberGeologyMechanics010502 geochemistry & geophysics01 natural sciencesStencilNon-Newtonian fluidPhysics::GeophysicsPhysics::Fluid DynamicsPermeability (earth sciences)symbols.namesakeGeophysicsGeochemistry and PetrologyFluid dynamicsNewtonian fluidsymbolsPorous mediumGeology0105 earth and related environmental sciencesEarth-Surface ProcessesSolid Earth
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Larger cell or colony size in winter, smaller in summer – a pattern shared by many species of Lake Kinneret phytoplankton

2017

We examined an 8.5-year record (2004-2012) of cell size data for phytoplankton species from Lake Kinneret, Israel, sampled weekly or at 2-week intervals and determined microscopically by the same person. Many of the species abundant enough to be counted year-round showed a typical seasonal cell size pattern that repeated annually: cell diameter was maximal in winter and minimal in summer. This pattern was shared by species from different taxonomic groups including cyanobacteria, chlorophyta, and dinoflagellates. Similarly, in colonial species of diatoms, chlorophyta, and cyanobacteria the number of cells per colony was larger in winter and smaller in summer. We postulated that the seasonal …

0106 biological sciencesCell diameterCyanobacteriabiologyEcology010604 marine biology & hydrobiologytemperaturesinking velocityChlorophytachlorophytaAquatic Sciencebiology.organism_classificationdinoflagellate010603 evolutionary biology01 natural sciencescyanobacteriaCell sizeReynolds numberseasonal Stokes' equationPhytoplanktonSettore BIO/03 - Botanica Ambientale E ApplicataWater densitychlorophyta; cyanobacteria; dinoflagellates; Reynolds number; sinking velocity; seasonal Stokes' equation; temperatureTaxonomic rankWater Science and Technology
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Transition to turbulence in serpentine pipes

2017

Abstract The geometry considered in the present work (serpentine pipe) is a sequence of U-bends of alternate curvature. It is characterized by pipe diameter, d = 2a and bend diameter, D = 2c. The repeated curvature inversion forces the secondary flow pattern, typical of all flows in curved ducts, to switch between two mirror-like configurations. This causes (i) pressure drop and heat or mass transfer characteristics much different from those occurring either in a straight pipe or in a constant-curvature pipe, and (ii) an early loss of stability of the base steady-state flow. In the present work, four values of the curvature δ = a/c (0.2, 0.3, 0.4 and 0.5) were considered. For each value of …

020209 energyPrandtl number02 engineering and technologySerpentine pipeCondensed Matter PhysicCurvature01 natural sciences010305 fluids & plasmasPhysics::Fluid Dynamicssymbols.namesakeEngineering (all)Computational fluid dynamic0103 physical sciences0202 electrical engineering electronic engineering information engineeringSecondary flowSettore ING-IND/19 - Impianti NucleariPhysicsPressure dropTurbulenceGeneral EngineeringReynolds numberMechanicsCondensed Matter PhysicsSecondary flowTransition to turbulenceClassical mechanicsHeat fluxFlow conditioningsymbolsBifurcation
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On the variations of acoustic absorption peak with particle velocity in micro-perforated panels at high level of excitation.

2010

The acoustic behavior of micro-perforated panels (MPP) is studied theoretically and experimentally at high level of pressure excitation. A model based on Forcheimer's regime of flow velocity in the perforations is proposed. This model is valid at relatively high Reynolds numbers and low Mach numbers. The experimental method consists in measuring the acoustical pressure at three different positions in an impedance tube, the two measurement positions usually considered in an impedance tube and one measurement in the vicinity of the rear surface of the MPP. The impedance tube is equipped with a pressure driver instead of the usual loudspeaker and capable of delivering a high sound pressure lev…

Absorption (acoustics)Materials scienceAcoustics and UltrasonicsAcoustics[ PHYS.COND.CM-MS ] Physics [physics]/Condensed Matter [cond-mat]/Materials Science [cond-mat.mtrl-sci]FOS: Physical sciencesPhysics - Classical PhysicsPolypropylenes01 natural sciences010305 fluids & plasmasAbsorption[SPI]Engineering Sciences [physics]symbols.namesakeMotionArts and Humanities (miscellaneous)0103 physical sciencesPressureParticle velocitySound pressure010301 acoustics[ PHYS.MECA.ACOU ] Physics [physics]/Mechanics [physics]/Acoustics [physics.class-ph][SPI.ACOU]Engineering Sciences [physics]/Acoustics [physics.class-ph][ SPI.ACOU ] Engineering Sciences [physics]/Acoustics [physics.class-ph]Construction MaterialsAirFluid Dynamics (physics.flu-dyn)Classical Physics (physics.class-ph)Reynolds numberPhysics - Fluid DynamicsAcousticsModels TheoreticalSound intensity[PHYS.MECA.ACOU]Physics [physics]/Mechanics [physics]/Acoustics [physics.class-ph]Mach numberFlow velocityNonlinear DynamicsSteelFacility Design and Construction[PHYS.COND.CM-MS]Physics [physics]/Condensed Matter [cond-mat]/Materials Science [cond-mat.mtrl-sci]symbolsLinear ModelsAcoustic impedanceNoisePorosityThe Journal of the Acoustical Society of America
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Experimental investigation of holes interaction effect on the sound absorption coefficient of micro-perforated panels under high and medium sound lev…

2011

Abstract This paper experimentally investigates the holes interaction effect on the sound absorption coefficient of micro-perforated panels under high and medium sound levels. The theoretical formulations are based on a semi-empirical approach and the use of Fok’s function to model the acoustic surface impedance. For the high sound level regime, an empirical power law involving three coefficients is adapted. It is shown theoretically and experimentally that these coefficients can lead to optimized absorption performance and particularly, a formula relating the critical Reynolds number (Reynolds number value after which the absorption coefficient decreases with the increase of sound level) a…

Absorption (acoustics)Materials scienceAcoustics and Ultrasonicsbusiness.industryPerforation (oil well)Reynolds numberMechanicssymbols.namesakeNonlinear systemNoise reduction coefficientOpticsAttenuation coefficientsymbolsNoise controlSound pressurebusinessApplied Acoustics
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Existence and Singularities for the Prandtl Boundary Layer Equations

2000

Prandtl's boundary layer equations, first formulated in 1904, resolve the differences between the viscous and inviscid description of fluid flows. This paper presents a review of mathematical results, both analytic and computational, on the unsteady boundary layer equations. This includes a review of the derivation and basic properties of the equations, singularity formation, well-posedness results, and infinite Reynolds number limits.

Applied MathematicsMathematical analysisPrandtl numberComputational MechanicsReynolds numberBoundary layer thicknessPhysics::Fluid Dynamicssymbols.namesakeBoundary layerInviscid flowBlasius boundary layersymbolsTurbulent Prandtl numberReynolds-averaged Navier–Stokes equationsMathematicsZAMM
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Flows and mixing in channels with misaligned superhydrophobic walls.

2014

Aligned superhydrophobic surfaces with the same texture orientation reduce drag in the channel and generate secondary flows transverse to the direction of the applied pressure gradient. Here we show that a transverse shear can be easily generated by using superhydrophobic channels with misaligned textured surfaces. We propose a general theoretical approach to quantify this transverse flow by introducing the concept of an effective shear tensor. To illustrate its use, we present approximate theoretical solutions and Dissipative Particle Dynamics simulations for striped superhydrophobic channels. Our results demonstrate that the transverse shear leads to complex flow patterns, which provide a…

Chemical Physics (physics.chem-ph)Materials scienceDissipative particle dynamicsFluid Dynamics (physics.flu-dyn)Reynolds numberFOS: Physical sciencesPhysics - Fluid DynamicsMechanicsCondensed Matter - Soft Condensed MatterFluid transportVortexPhysics::Fluid DynamicsTransverse planesymbols.namesakeClassical mechanicsShear (geology)DragPhysics - Chemical PhysicssymbolsSoft Condensed Matter (cond-mat.soft)Pressure gradientPhysical review. E, Statistical, nonlinear, and soft matter physics
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Stability of melt flow due to a traveling magnetic field in a closed ampoule

2004

The linear three-dimensional instability of the flow due to a low frequency traveling magnetic field in a regular cylinder is studied numerically for height-to-diameter ratios in the range [0.5:2.5]. The first instability has the form of an azimuthal wave with wave numbers between 1 and 6 depending on the aspect ratio. It is shown that the flow is stable if the Reynolds number is below 290. Even stronger stationary flows may be obtained in a flattened cylinder.

ChemistryReynolds numberLaminar flowMechanicsCondensed Matter PhysicsInstabilityMagnetic fieldPhysics::Fluid DynamicsInorganic Chemistrysymbols.namesakeClassical mechanicsHele-Shaw flowFlow (mathematics)Materials ChemistrysymbolsWavenumberCylinderJournal of Crystal Growth
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Viscous-Inviscid Interactions in a Boundary-Layer Flow Induced by a Vortex Array

2014

In this paper we investigate the asymptotic validity of boundary layer theory. For a flow induced by a periodic row of point-vortices, we compare Prandtl's solution to Navier-Stokes solutions at different $Re$ numbers. We show how Prandtl's solution develops a finite time separation singularity. On the other hand Navier-Stokes solution is characterized by the presence of two kinds of viscous-inviscid interactions between the boundary layer and the outer flow. These interactions can be detected by the analysis of the enstrophy and of the pressure gradient on the wall. Moreover we apply the complex singularity tracking method to Prandtl and Navier-Stokes solutions and analyze the previous int…

Complex singularitieApplied MathematicsPrandtl numberFluid Dynamics (physics.flu-dyn)Mathematics::Analysis of PDEsFOS: Physical sciencesReynolds numberPhysics - Fluid DynamicsMathematical Physics (math-ph)MechanicsEnstrophyVortexPhysics::Fluid Dynamicssymbols.namesakeBoundary layerFlow separationBoundary-layer separationSingularityInviscid flowsymbolsSettore MAT/07 - Fisica MatematicaMathematical PhysicsViscous-inviscid interactionsMathematicsActa Applicandae Mathematicae
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