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Horizontal strip

The total rate of heat release in the room is assumed to come from five sources the gas burner, the vertical wall area behind the burner, a horizontal strip of material corresponding to the vertical height og the ceiling jet at the ceiling-wall intersection, the wall... [Pg.575]

The first term is the effect from the gas burner, the second the contribution from the wall behind the burner and the third from the part of the horizontal strip which is pyrolysing. [Pg.578]

One long side of the compartment wall was split into a large number of thin, horizontal strips and the heat flux from the gas layer to the center of each strip calculated using the well known expression... [Pg.581]

In Figure 23.7, the bubble, cloud, and emulsion regions are represented by b,c + iv, and e, respectively. The control volume is a thin horizontal strip of height dx through tiie vessel. The overall depth of the bed is Lfl, which is related to the holdup of catalyst, Wcat. The performance equation may be used to determine Wcat for a given conversion /A (and production rate), or the converse. [Pg.585]

All of the tests to investigate the oxidizing properties of substances involve a conical pile or a horizontal strip type of burning procedure and apparatus [134, 136, 157, 158]. The substance is mixed with a known dried combustible material such as sawdust, cellulose, or sugar, in various ratios. The burning velocity of a horizontal strip or the burning time of a conical pile of the mixture... [Pg.87]

The transformation z = maps the left half of the s plane into the unit circle. Actually, a number of horizontal strips in the s plane are each mapped into the unit circle, one on top of the other. The mapping is, therefore, not unique. The primary strip from co = —coJ2 to co = coJ2, sketched in Fig. 19.8a, is the only one that we are interested in since. 4,, is periodic. [Pg.672]

The area under investigation has to be divided into rectangular subunits. Composite samples are then taken from both horizontal and vertical strips. The results obtained from the horizontal strips must be compared with those from the vertical strips with regard to their variability. The characterizing parameter of the variability is defined as ... [Pg.126]

V7. von Frijtag, C. A. J., and Reinhold, ]. G., Application of zone electrophoresis to analysis of serum proteins. Technique for horizontal strip method and evaluation of its precision and accuracy. Anal. Chem. 27, 1090 (1955). [Pg.89]

Fig. 15.4. Typical fs beam image of the Teramobile laser beam from Tautenburg observatory, a fundamental wavelength, 1 s exposure time, b in the blue-green band of the continuum, 180 s. The horizontal strips across the pictures are stars passing through the telescope held of view. Note the strongly non-linear altitude scale due to triangulation [24]... Fig. 15.4. Typical fs beam image of the Teramobile laser beam from Tautenburg observatory, a fundamental wavelength, 1 s exposure time, b in the blue-green band of the continuum, 180 s. The horizontal strips across the pictures are stars passing through the telescope held of view. Note the strongly non-linear altitude scale due to triangulation [24]...
Stream C is the main bypass stream and will be particularly significant in pull-through bundle exchangers, where the clearance between the shell and bundle is of necessity large. Stream C can be considerably reduced by using sealing strips horizontal strips that block... [Pg.669]

Vertical gaps) Let B be the baker s map with a < y. Figure 12.1.5 shows that the set S) consists of horizontal strips separated by vertical gaps of different sizes. [Pg.448]

In metal-poor environments, such as globular clusters and field stars at high galactic latitudes, these stars appear on a horizontal strip extending blueward of the giant branch. There is a clear correlation between position on this horizontal branch and cluster metallicity. Compare, for example, the horizontal branches in wCen ([Fe/H]= —1.62 Fig.5) and 47Tuc ([Fe/H]= -0.76 Fig.4). [Pg.75]

Figure 27-5. Diagram of a horizontal strip electrophoresis apparatus. Figure 27-5. Diagram of a horizontal strip electrophoresis apparatus.
Bandheads are prominent features of a Loomis-Wood plot. A family of straight and curved lines emanates from the bandhead of the mapped branch on the Loomis-Wood plot. The straight lines actually intersect at the bandhead and correspond to various orders of the mapped branch. The curved lines are generated e.g. when the post-head R-branch overlaps with the pre-head segment of itself or with the P-branch described by the same Fortrat equation. Another prominent feature of Loomis-Wood plots is a horizontal strip free of points, which surrounds the mapped branch. The width of this strip is determined by the widths of lines in the mapped branch (instrumental resolution, Doppler width, nonradiative decay width, or unresolved hyperfine splittings). The Loomis-Wood plot can provide a survey map of J-dependent linewidth variations that encode valuable information about unimolecular dynamics. [Pg.15]

FIGURE 441 Definition sketch for vertical plate (a), long horizontal strip (b), long horizontal circular cylinder (c), and short vertical cylinder with insulated ends ([Pg.273]

Figure 4.6 illustrates the meaning of Eqs. (4.20), (4.21), and (4.23). The values of u and i for each molecule determine a representative point, marked with a dot, in the u-v coordinate system of Fig. 4.6. The representative points for two different molecules might conceivably coincide this does not matter. The important thing is that every molecule is so represented. The total number of representative points is AT, the total number of molecules in the container. Then the number of molecules having an x component of velocity between the values u and u - - du is the number of representative points in the vertical strip at position u and of width du. This number is dn, and, by Eq. (4.20), is equal to Nf(u ) du. Similarly, the number of representative points in the horizontal strip at the position v and of width dv is the number of molecules having a y component of velocity between V and V + dv. The number of molecules that satisfies both conditions simultaneously is the number of representative points in the little rectangle formed by the intersection of the vertical and horizontal strips. By Eq. (4.23) this number of molecules is driuv = - /(w ) f(y ) du dv. The density of representative points at the position (u, v) is the number dn divided by the area of the little rectangle du dv ... Figure 4.6 illustrates the meaning of Eqs. (4.20), (4.21), and (4.23). The values of u and i for each molecule determine a representative point, marked with a dot, in the u-v coordinate system of Fig. 4.6. The representative points for two different molecules might conceivably coincide this does not matter. The important thing is that every molecule is so represented. The total number of representative points is AT, the total number of molecules in the container. Then the number of molecules having an x component of velocity between the values u and u - - du is the number of representative points in the vertical strip at position u and of width du. This number is dn, and, by Eq. (4.20), is equal to Nf(u ) du. Similarly, the number of representative points in the horizontal strip at the position v and of width dv is the number of molecules having a y component of velocity between V and V + dv. The number of molecules that satisfies both conditions simultaneously is the number of representative points in the little rectangle formed by the intersection of the vertical and horizontal strips. By Eq. (4.23) this number of molecules is driuv = - /(w ) f(y ) du dv. The density of representative points at the position (u, v) is the number dn divided by the area of the little rectangle du dv ...
An arrangement of conductors for a difficult site would generally consist of a grid of horizontal strips with vertical rods connected at the comers and sides of the grid. Hence the overall resistance will then be a function of equations (13.4) and (13.6) (or (13.5) if necessary). [Pg.369]

As an illustration, let us do the double integration over area involved in the geometric representation of hyperbolic functions (see Fig. 4.14). Referring to Fig. 10.3, it is clearly easier to first do the x integration over horizontal strips between the straight line and the rectangular hyperbola. The area is then... [Pg.187]

FIGURE 10.2 Evaluation of double integral J J f(x, y) dx dy. On left, horizontal strips are integrated over x between (y) and g2(y) and then summed over y. On right, vertical strips are integrated over y first. By Fubini s theorem, the alternative methods give the same result. [Pg.188]

I EC 707, 1981 [32], This standard comprises two sections. The first part exposes a horizontal strip specimen 125 x 10 x 4 mm to an incandescent bar heated to 950 C, and... [Pg.670]

SEM image of an array of SNAP nanowire sensors. Each device (horizontal strip) is contacted by two Ti electrodes (oriented vertically) that extend to larger pads (top and bottom image edges). Inset ... [Pg.251]


See other pages where Horizontal strip is mentioned: [Pg.1045]    [Pg.101]    [Pg.670]    [Pg.578]    [Pg.101]    [Pg.68]    [Pg.117]    [Pg.12]    [Pg.13]    [Pg.116]    [Pg.153]    [Pg.831]    [Pg.876]    [Pg.289]    [Pg.427]    [Pg.449]    [Pg.449]    [Pg.58]    [Pg.319]    [Pg.327]    [Pg.628]    [Pg.634]    [Pg.358]    [Pg.876]    [Pg.794]    [Pg.36]    [Pg.48]   
See also in sourсe #XX -- [ Pg.420 ]




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