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Differential velocity

The origin of atmospheric turbulence is diurnal heating of the Earth s surface, which gives rise to the convection currents that ultimately drive weather. Differential velocities caused perhaps when the wind encounters an obstacle such as a mountain, result in turbulent flow. The strength of the turbulence depends on a number of factors, including geography it is noted that the best observation sites tend to be the most windward mountaintops of a range— downwind sites experience more severe turbulence caused by the disturbance of those mountains upwind. [Pg.2]

As discussed in Sects. 3.1.1-3.1.3, successful acquisition of Mossbauer spectra depends on accurate knowledge of the relative velocity of the source and sample. External vibrations that impart differential velocity components to the source and sample would degrade the quality of the Mossbauer spectrum. This degradation... [Pg.59]

The first section of the book explores emerging novel aspects of HPLC and related separation methods based on the differential velocity of analytes in a liquid medium under the action of either an electric field (capillary electromigration techniques) or a gravitational field (field-flow fractionation). The section focusing on applications highlights four significant areas in which HPLC is successfully employed chiral pharmaceutical, environmental analysis, food analysis, and forensic science. [Pg.696]

Differential In differential velocity centrifugation, the various subcellular organelles are... [Pg.16]

Fig. 1. Cell fractionation by differential velocity centrifugation, (a) Scheme for subcellular fractionation of a tissue sample, (b) appearance of a sample in the centrifuge tube before and after centrifugation. Fig. 1. Cell fractionation by differential velocity centrifugation, (a) Scheme for subcellular fractionation of a tissue sample, (b) appearance of a sample in the centrifuge tube before and after centrifugation.
In 1851, Stokes derived Eq. (4.1) from the model of solid spherical particles falling independently through a homogeneous liquid without Brownian motion, slippage, and wall effects. Slippage is an inconstant rate of fall wall effects refer to axial orientation in the outermost planes of fluid in contact with a surface, and the differential velocity of flow in the outermost and innermost planes of a fluid in a confining tube ... [Pg.75]

T P is the dynamic viscosity of a fluid in which there is a tangential force of 1 dyn/cm2 resisting the flow of two parallel fluid layers past each other when their differential velocity is 1 cm/s per centimeter of separation. When there is a possibility of confusion with the symbol for radian, rd may be used as the symbol for rad. [Pg.231]

For thicker layers, the attainment of equilibrium in the gas-mobile phase-adsorbent system to avoid complicating effects (solvent demixing, preadsorption) is more difficult. The solutes migrate in a nonequili-brated layer with differentiated velocity — more rapidly in the surface layer (because of the evaporation of solvent) and less rapidly closer to the carrier plate. [Pg.1262]

A serious drawback of DPD is the absence of a drag force between the central particle and the second one orbiting about the first particle. The dissipative force Fd representing the dot product of differential velocities between interacting particles and their relative position vector is then equal to zero. This relative motion may produce a net drag only when many particles are participating at the same time (Espanol 1998). This cumulative effect requires more particles to be involved and reduces the computational efficiency of the DPD method. [Pg.208]

If a liquid between two plates with parallel faces is considered (see Fig. 1.27) with the lower plate stationary (r = 0), while the upper plate moves with a constant velocity v to the right, the uppermost liquid layer moves with a velocity v, while the lowermost liquid layer is stationary. A velocity gradient is thereby produced in the liquid. This does not have to be linear, a differential velocity gradient perpendicular to the flow direction (x) is hence defined by dvx/dy. If the individual liquid layers slide over each other with different velocities without mixing, this flow is termed laminar (lat. lamen = the layer). [Pg.50]

As noted previously, we expect the macroscopic properties to depend on the orientation distribution. Because the latter will, in general, change in the presence of flow, it follows that properties, such as the viscosity, as measured in a standard shear rheometer, will have different values at different shear rates. In such a rheometer, the fluid is between two plane solid boundaries (as sketched in Fig. 2-9). The shear flow is induced by the movement of one of the boundaries (in its own plane) relative to the other. The shear rate is determined by the differential velocity (U) divided by the gap width d. The force Frequired for maintaining the velocity U is then measured. For a Newtonian fluid, the ratio... [Pg.54]


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See also in sourсe #XX -- [ Pg.90 ]




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