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Boundary layer density

Besides the material based characteristics, the difference of density of the used particle/substrate combination is a very important criterion. The difference of density influences the contrast of the radiographic tests. Tungsten carbides were used as mechanically resistant particles and titanium based alloys as substrate. The substrate material is marked by an advantageous relation of strength to density. This material is often used in aeronautics, astronautics, and for modification of boundary layers. The density of tungsten carbide (15.7 g/cm ) is about 3.5 times higher than the density of titanium (4.45-4.6 g/cm ). [Pg.543]

Besides the expressions for a surface derived from the van der Waals surface (see also the CPK model in Section 2.11.2.4), another model has been established to generate molecular surfaces. It is based on the molecular distribution of electronic density. The definition of a Limiting value of the electronic density, the so-called isovalue, results in a boundary layer (isoplane) [187]. Each point on this surface has an identical electronic density value. A typical standard value is about 0.002 au (atomic unit) to represent electronic density surfaces. [Pg.129]

Processing variables that affect the properties of the thermal CVD material include the precursor vapors being used, substrate temperature, precursor vapor temperature gradient above substrate, gas flow pattern and velocity, gas composition and pressure, vapor saturation above substrate, diffusion rate through the boundary layer, substrate material, and impurities in the gases. Eor PECVD, plasma uniformity, plasma properties such as ion and electron temperature and densities, and concurrent energetic particle bombardment during deposition are also important. [Pg.525]

When we consider many particles settling, the density of the fluid phase effectively becomes the bulk density of the slurry, i.e., the ratio of the total mass of fluid plus solids divided by the total volume. The viscosity of the slurry is considerably higher than that of the fluid alone because of the interference of boundary layers around interacting solid particles and the increase of form drag caused by particles. The viscosity of a slurry is often a function of the rate of shear of its previous history as it affects clustering of particles, and of the shape and roughness of the particles. Each of these factors contributes to a thicker boundary layer. [Pg.299]

Thin boundary layers provide the highest values of heat flow density. Because the boundary layer gradually develops upstream from the inlet point, the heat flow density is highest at the inlet point. Heat flow density-decreases and achieves its final value in the region of fully developed flow. The correction is noted in the equations by means of the quotients d/.L and d/x. [Pg.115]

The probability density function of u is shown for four points in Fig. 11.16, two points in the wall jet and two points in the boundary layer close to the floor. For the points in the wall jet (Fig. 11.16<2) the probability (unction shows a preferred value of u showing that the flow has a well-defined mean velocity and that the velocity is fluctuating around this mean value. Close to the floor near the separation at x/H = I (Fig. 11.16f ) it is hard to find any preferred value of u, which shows that the flow is irregular and unstable with no well-defined mean velocity and large turbulent intensity. From Figs. 11.15 and 11.16 we can see that LES gives us information about the nature of the turbulent fluctuations that can be important for thermal comfort. This type of information is not available from traditional CFD using models. [Pg.1049]

It is precisely the loosening of a portion of polymer to which the authors of [47] attribute the observed decrease of viscosity when small quantities of filler are added. In their opinion, the filler particles added to the polymer melt tend to form a double shell (the inner one characterized by high density and a looser outer one) around themselves. The viscosity diminishes until so much filler is added that the entire polymer gets involved in the boundary layer. On further increase of filler content, the boundary layers on the new particles will be formed on account of the already loosened regions of the polymeric matrix. Finally, the layers on all particles become dense and the viscosity rises sharply after that the particle with adsorbed polymer will exhibit the usual hydrodynamic drag. [Pg.10]

The fact that gases have a simple equation of state makes possible the use of absorptiometry with polychromatic beams to give information about the state of a gas under conditions (in detonation waves,16 boundary layers,17 or supersonic flow18) transient or difficult of access. Temperature measurements19 have also been made. The technique is a unique method for studying the fluidization of a finely divided solid by a gas. Bed density profiles, which reveal the character and effectiveness of fluidization, have been readily determined20 without disturbing the system as probes would inevitably do. [Pg.84]

It will be assumed that a fluid of density p and viscosity /r flows over a plane surface and the velocity of flow outside the boundary layer is us. A boundary layer of thickness S forms near the surface, and at a distance y from the surface the velocity of the fluid is reduced to a value ux. [Pg.668]

Calculate the thickness of the boundary layer at a distance of 150 mm from the leading edge of a surface over which oil, of viscosity 0.05 N s/m2 and density 1000 kg/m3 flows with a velocity of 0.3 m/s. What is the displacement thickness of the boundary layer ... [Pg.680]

In the case of stirring with a smooth disc, particle stresses found in the oil/wa-ter emulsion are similar and those in the enzyme resin lower than those in the floccular system (see Figs. 18, 19 and 20). This indicates that the enzyme particles are not subjected to the high energy density in the boundary layer of the disc to the same degree as in the floccular and emulsion system. [Pg.68]

Equation (23) implies that the current density is uniformly distributed at all times. In reality, when the entire electrode has reached the limiting condition, the distribution of current is not uniform this distribution will be determined by the relative thickness of the developing concentration boundary layer along the electrode. To apply the superposition theorem to mass transfer at electrodes with a nonuniform limiting-current distribution, the local current density throughout the approach to the limiting current should be known. [Pg.244]

Weder s experiments were carried out with opposing body forces, and large current oscillations were found as long as the negative thermal densification was smaller than the diffusional densification. [Note that the Grashof numbers in Eq. (41) are based on absolute magnitudes of the density differences.] Local mass-transfer rates oscillated by 50%, and total currents by 4%. When the thermal densification dominated, the stagnation point moved to the other side of the cylinder, while the boundary layer, which separates in purely diffusional free convection, remained attached. [Pg.266]

You want to perform an experiment that illustrates the wake behind a sphere falling in water at the point where the boundary layer undergoes transition from laminar to turbulent. (See Fig. 11-4.) If the sphere is made of steel with a density of 500 lbm/ft3, what should the diameter be ... [Pg.362]

It is notable that the velocity at a given current density is inversely proportional to concentration. If the global distribution of current is held uniform by ohmic resistance outside the boundary layer, the aggregate advances most rapidly where the solution is most depleted. [Pg.157]

The time constant defined by Eq. (3.8) depends on the solution conductivity and the boundary-layer thickness but is independent of the applied current density. [Pg.162]

Kanai, A., and Mtyata, H. Numerical simulation of bubbles in a boundary layer by Maker-Density-Function . Proceedings of the 3rd International Conference on Multiphase Flow, Lion, France (1998). [Pg.62]

A vertical block of wood is heated to produce volatiles. The volatiles mix with entrained air in the boundary layer as shown below. A spark of sufficient energy is placed at the top edge of the wood within the boundary layer. The temperature can be assumed uniform across the boundary layer at the spark. The entrained air velocity (va), air density (pa) and temperature (Ta) are given on the figure. All gases have fixed specific heat, cp= 1 J/g K. The wood is 10 cm wide by 10 cm high. The surface temperature (Ts) of the wood reaches 400 °C. [Pg.190]

By understanding the boundary layers and the general operating condition limits, plant operators can optimise performance. Small incremental adjustments to the dependent variables, current density and electrolyte concentrations will provide linear plots of the independent variables, voltage and current efficiency, in the safe operating zone. Non-linearity will occur when a limit is reached. [Pg.99]


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See also in sourсe #XX -- [ Pg.364 , Pg.368 , Pg.369 , Pg.383 , Pg.388 ]




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Density layers

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