Sherwood diagram

Mozenski and Kucharski [2] examined the pressure-drop, overload limit, and flooding limit of a column (0.5 m diameter) packed with Pall rings (35 mm diameter) and Bialecki rings (35 mm and 50 mm diameter) sprayed with propylene carbonate up to 15 bar. Some specific correlations have been proposed and compared with literature data for atmospheric pressure, particularly with the use of the Sherwood diagram for loading-and flooding capacities. 

Fig. 6. The Sherwood diagram the price at which a material can be economically recovered scales with the concentration (National Research Council, 1987).

Pf.rcfntagf. of Mf.tal Loadings in Hazardous Wastes That Can in Principle Be Recovered Based on the Price-Concentration Relationship in the Sherwood Diagram (Allen and Behmanesh, 1993)... 

Figure 24.27 Schematic diagram illustrating the basic design of an x-ray photoelectron spectrometer using a retarding lens system and a hemispherical electrostatic analyser. (From P. M. A. Sherwood in Spectroscopy, vol. 3. B. P. Straughan and S. Walker, eds. London Chapman and Hall, Ltd., 1976.)...

An operating diagram, with equilibrium data of Sherwood, Evans, and Longcor (toe. cit) is plotted in Fig. 8.6. Since the solutions arc fairly dilute and the operating line not greatly curved, graphical integration is not necessary. If Eq. (8.27) in conjunction with... 

FIGURE 9.2 Schematic diagram showing the spatial distribution of the Sherwood number downstream of a sudden expansion. The flow separates (S) from the wall at the expansion point and reattaches (R) downstream. The Sherwood number is reduced near the separation point (radial velocity away from the wall) and elevated near the reattachment point (radial velocity toward the wall). 

FIGURE 9.5 Schematic diagram showing the spatial distribution of the Sherwood number along the inner (I — toward the center of curvature) and outer (O — away from the center of curvature) walls of a curved vessel. In the entry region, before the secondary flow has developed, the Sherwood number follows a Leveque distribution. As the secondary flow evolves, the Sherwood number becomes elevated on the outer wall where the radial velocity of the secondary flow is toward the wall, and diminished on the inner wall where radial velocity of the secondary flow is away from the wall. 

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