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Capacity diagram

Per Cent of Boilers Rated Capacity Developed Fig. 14.—Boiler efficiency-capacity diagram. Courtesy Babcock Wilcox.)... [Pg.15]

A typical capacity diagram or operating window is illustrated in Figure 12.14 based on the capacity guidelines, although specific applications warrant different capacity limits. [Pg.254]

Put All Capacity Limits Together to Generate a Capacity Diagram. [Pg.274]

Observations from the capacity diagram Several observations can be obtained from the capacity diagram or the operating window as shown in... [Pg.275]

Figure 6 Capacity diagrams, IN2 curves, and elastic and inelastic spectra defining seismic demand at the NC limit state for the bare and infilled frame presented in AD format. Figure 6 Capacity diagrams, IN2 curves, and elastic and inelastic spectra defining seismic demand at the NC limit state for the bare and infilled frame presented in AD format.
The capacity diagrams developed by Schmidt [9] are still used as practical working diagrams today. A valuable contribution for practical application was also the introduction of the term lower loading fine as well as the correlations from which the lower loading line can be analytically derived. [Pg.20]

Figure 2-4a. Capacity diagram F v,f1 — f( Fl) for random 15 mm metal PaU rings... Figure 2-4a. Capacity diagram F v,f1 — f( Fl) for random 15 mm metal PaU rings...
Figure 2-4b. Capacity diagram F v,f1 = f(Xpi) for random 15-50 mm metal Pall rings. The experimental values are based on the standard packing density Nq... Figure 2-4b. Capacity diagram F v,f1 = f(Xpi) for random 15-50 mm metal Pall rings. The experimental values are based on the standard packing density Nq...
Figure 2-22. Capacity diagram F v,fi = fCXpi) for random 25—50 mm Pall rings made of plastic... Figure 2-22. Capacity diagram F v,fi = fCXpi) for random 25—50 mm Pall rings made of plastic...
Figure 2-27. Capacity diagram F v,fi = f(XFi) for random 25—75 mm Hiflow rings made of ceramic... Figure 2-27. Capacity diagram F v,fi = f(XFi) for random 25—75 mm Hiflow rings made of ceramic...
Figure 2-31. Capacity diagram F YPI = f(XFi) for random Dtnpac, sizes 1 and 2, made of plastic... Figure 2-31. Capacity diagram F YPI = f(XFi) for random Dtnpac, sizes 1 and 2, made of plastic...
Figure 2-36. Capacity diagram F v,F1 = f(XFi) for stacked 25 and 50 mm metal Biatecki rings... Figure 2-36. Capacity diagram F v,F1 = f(XFi) for stacked 25 and 50 mm metal Biatecki rings...
Figure 2-37. Capacity diagram F v,f1 = fCXpi) for various structured packingss... Figure 2-37. Capacity diagram F v,f1 = fCXpi) for various structured packingss...
The capacity diagrams, showing the pressure drop parameter [1,8,9, 21, 29, 55], are very useful for estimating the pressure drop Ap/H. Mersmann [21, 55] and Reichelt [1] give an accuracy of 25% and 20%, respectively. According to Molzahn and Wolf [25] as well as Bla6 and Kurtz [42,43], the accuracy of the graphic correlations is 50%. [Pg.176]

The following Figs. 7-10, 7-11, 7-12 and 7-13 show the capacity diagrams for a number of different packed columns, using various systems, acc. to Table 7-1 [11,12,13,14]. They form the basis for the development of the author s own model for determining the flooding capacities in non-pulsed extraction columns [15]. [Pg.327]

Figure 7-10. Capacity diagram for 50 mm tube column stacked aligned with 50 mm metal Bialecki rings, valid for various test systems [2, 12]... Figure 7-10. Capacity diagram for 50 mm tube column stacked aligned with 50 mm metal Bialecki rings, valid for various test systems [2, 12]...

See other pages where Capacity diagram is mentioned: [Pg.1372]    [Pg.199]    [Pg.1195]    [Pg.176]    [Pg.1376]    [Pg.27]    [Pg.675]    [Pg.275]    [Pg.275]    [Pg.276]    [Pg.243]    [Pg.395]    [Pg.396]    [Pg.199]    [Pg.21]    [Pg.35]    [Pg.35]    [Pg.41]    [Pg.92]    [Pg.114]    [Pg.176]    [Pg.182]   
See also in sourсe #XX -- [ Pg.19 , Pg.35 , Pg.41 , Pg.92 , Pg.176 , Pg.182 , Pg.327 , Pg.328 ]




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