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Patch size

Variation of element diameter between 0.5 and 1.5 m the overall patch size decreases with increasing diameter while the fringe period is unaffected. The first animation shows the effect with normalized peak intensity. The second animation shows the effect of increasing collecting power the peak intensity actually increases proportional to 17. ... [Pg.277]

Let us make this point clearer by the following hypothetical experiment. At some initial time t0 a droplet of dye is put on the surface of a turbulent fluid (Fig. 22.9). At some later time t] the large-scale fluid motion has moved the dye patch to a new location which can be characterized by the position of the center of mass of the patch. In addition, the patch has grown in size because of the small (turbulent) eddies, more precisely, those eddies with sizes similar to or smaller than the patch size. [Pg.1030]

Thus, observing the growth of a tracer patch would allow us to calculate the horizontal diffusion coefficient. The above expression would still hold if the growing effect of random motion with patch size were considered as inferred by the picture of a spectmm of turbulent structures of different size. The turbulent diffusivities, Ex and Ey, would then depend on ax or oy. [Pg.1031]

Although the definition of Eq. 22-41 seems to be a successful recipe for making even elliptical tracer clouds suitable for the 4/3 law, there is a more fundamental problem with Eq. 22-40. As shown in Box 22.3, this expression in combination with the corresponding law which relates diffusivity and growth of patch size (see Eq. 22-39) would be equivalent to the following power law for a2 as a function of elapsed time t ... [Pg.1033]

The growth rate of the patch size a2(t) determines the dilution of a chemical into the environment and thus the drop of the maximum concentration of the chemical. Therefore, the power law relating a2(t) and t is of great practical importance, for instance, to predict the behavior of a pollutant cloud in the environment. As it turns out, the specific power law which follows from Okubo s theory, Eq. 22-42, greatly exaggerates the effect of dilution compared to observations made in the field. The shear diffusion model which will be discussed next gives a more realistic picture. [Pg.1033]

Antennal morphologies that slow the air flow in the vicinity of the sensory hairs, such as pectinate antennae that typically pass only about 10 percent of the approaching air, will distort the flow in a particular way - they will cause spreading (divergence) of the air stream as it approaches an antenna. This distortion of the air means that a small patch of odorant molecules will strike a much larger number of sensory hairs than would be predicted on the basis of the undistorted patch size (Loudon and Davis, unpublished). [Pg.626]

For drugs absorbed via passive diffusion mechanisms (paracellular or transcellular), increasing the area of the patch should increase the amount of drug absorbed. However, patch size must always be considered with respect to patient comfort and acceptability and must not be too large so that these factors are compromised. Thus the size of adhesive patches is generally in the range 2-5 cm2, with 10-15 cm2 being the upper limit. [Pg.183]

Spatial autocorrelation analysis was used to quantify patterns in two-dimensional microscale distribution of chlorophyll a concentrations (pgChl-a l-1) and relative seawater excess viscosity rj (%). The objective is to link these parameters to a common patch size to quantify their spatial linkage. [Pg.176]

Date Moran s / Geary s c s2/ Mean Distribution Patch size (cm)... [Pg.184]

Spatial distribution across available habitat Critical patch size Habitat requirements... [Pg.94]

Drug Product Name Dose and Patch Size Dose Delivered Clinical Indication... [Pg.455]

Figure 16 shows an example of the excitation spectra measurement in the same bay. The continuous dot plot shows the fluorescent emission intensity obtained every 6 s. The upper half shows the results of excitation at 499 nm, and the lower half shows the results at 578 nm. The horizontal axis shows the distance in meters. The three filled circles show the chlorophyll a concentration of the sampled water (chlorophyll a was obtained by extraction in acetone). The results show a decrease where the vessel crossed the estuarine region. Thus, continuous measurement by this technique can determine the distribution of phytoplankton, including the patch size, and the small-scale variability. [Pg.290]

Ecosystem Effects mean patch size fractal number energy flow biotome movement persistence... [Pg.277]

Figure 10.7 Schematic representation of heterogeneous bivariate surfaces with chessboard, (a), random square patches, (b), ordered strips, (c) and random strips, (d), topography. The patch size in this figure is I = 4. Figure 10.7 Schematic representation of heterogeneous bivariate surfaces with chessboard, (a), random square patches, (b), ordered strips, (c) and random strips, (d), topography. The patch size in this figure is I = 4.
Pascucci, B., Stucki, M., Jonsson, Z.O., Dogliotti, E., and Htibscher, U. (1999) Long patch base excision repair with purified human proteins. DNA ligase I as patch size mediator for DNA polymerases delta and epsilon. [Pg.255]

The constants An are fixed by the initial conditions. It is clear that if L < Lc = 7x jD/g no growth occurs and the patch dies, so that Lc can be identified with the minimum patch-size able to support growth. Aside from unimportant geometric factors, the same behavior is found in higher dimensions. [Pg.128]


See other pages where Patch size is mentioned: [Pg.358]    [Pg.2373]    [Pg.251]    [Pg.272]    [Pg.540]    [Pg.258]    [Pg.99]    [Pg.1033]    [Pg.130]    [Pg.418]    [Pg.201]    [Pg.177]    [Pg.181]    [Pg.181]    [Pg.184]    [Pg.184]    [Pg.185]    [Pg.638]    [Pg.3845]    [Pg.444]    [Pg.444]    [Pg.231]    [Pg.95]    [Pg.785]    [Pg.231]    [Pg.9]    [Pg.157]    [Pg.262]    [Pg.263]    [Pg.274]    [Pg.24]    [Pg.198]    [Pg.2373]    [Pg.256]   
See also in sourсe #XX -- [ Pg.249 ]




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