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Packing data metal

A tower packed with metal Montz B1-300 structured packing is to be designed to absorb S02 from air by scrubbing with water. The entering gas, at an S02-free flow rate of 37.44 mol/m2-s of bed cross-sectional area, contains 20 mol% of S02. Pure water enters at a flow rate of 1976 mol/m2-s of bed cross-sectional area. The exiting gas is to contain only 0.5 mol% S02. Assume that neither air nor water will transfer between the phases and that the tower operates isothermally at 2 atm and 303 K. Equilibrium data for solubility of S02 in water at 303 K and 1 atm have been fitted by least squares to the equation (Seader and Henley, 1998) ... [Pg.318]

The transitory stage is followed by a stationary phase with a constant and higher rate of NO conversion. We measured the rate of conversion during this stationary stage. These data give a yield of 2 NO molecules converted per second and adsorption site. This value should be taken as a nominal number rather than an absolute value due to the lack of an independent evaluation method for the number of available adsorption sites. The above number was calculated from the number of copper atoms in a closely packed planar metal surface. [Pg.658]

Experimental data for some of the best random packings of metal and plastic are obtained in [95, 216] by using the method with absorption of CO2 in NaOH solution, at gas (air) veloc% 1 m/s. The geometrical characteristics of the investigated packings are presented in Table 2. [Pg.207]

Fig. 23. Comjnrison of the effective sur ce of RSR No 0.6 of plastic with extn lated data for the same packing of metal. Fig. 23. Comjnrison of the effective sur ce of RSR No 0.6 of plastic with extn lated data for the same packing of metal.
FIGURE 6.6 Figures show NH versus N scaling on transition metals and metal nitrides, OH versus O scaling on transition metals and metal oxides, and SH versus S scaling relations on transition metals and metal sulfides. Data points involve stepped transition metal surfaces (black), close-packed transition metal surfaces (blue), and the nitride, oxide, and sulfide surfaces (red). The dashed line shows the best fit to the points using the theoretical slope. Adapted from Fernandez et al. (2008). (See insert for color representation of the figure.)... [Pg.90]

Table 2.3 Percentage interlayer relaxations, Ad. for several (unreconstructed) close-packed hexagonal metal surfaces, as obtained from DFT (LDA and PBE) calculations and LEED analyses. All data is from Ref [67],... Table 2.3 Percentage interlayer relaxations, Ad. for several (unreconstructed) close-packed hexagonal metal surfaces, as obtained from DFT (LDA and PBE) calculations and LEED analyses. All data is from Ref [67],...
Table 2.4 Theoretical (DFT LDA and PBE) and experimental surface energies in millielectronvolts per angstrom square for some close-packed transition metal surfaces. All data is taken from Ref [67], except for the Pb results, which are from Ref [137],... Table 2.4 Theoretical (DFT LDA and PBE) and experimental surface energies in millielectronvolts per angstrom square for some close-packed transition metal surfaces. All data is taken from Ref [67], except for the Pb results, which are from Ref [137],...
Inorganic membranes (29,36) are generaUy more stable than their polymeric counterparts. Mechanical property data have not been definitive for good comparisons. IndustriaUy, tube bundle and honeycomb constmctions predominate with surface areas 20 to 200 m. Cross-flow is generaUy the preferred mode of operation. Packing densities are greater than 1000 /m. Porous ceramics, sintered metal, and metal oxides on porous carbon support... [Pg.154]

T] Check of 132 data points showed average deviation 14.6% from theory. Johnstone and Pig-ford [Ref. 105] correlation (5-22-D) has exponent on Nue rounded to 0.8. Assume gauze packing is completely wet. Thus, = a, to calculate Hq and Same approach may be used generally applicable to sheet-metal packings, but they will not be completely wet and need to estimate transfer area. [Pg.623]

Efficiency and pressure drop data for Siilzer BX metal gauze structured packing and for three test mixtures are shown in Fig. 14-7.5. For the ethyl benzene/styrene test mixture, the effect of operating pressure is shown. The high viscosity mixture, propylene glycoL/ethylene... [Pg.1400]

Available in metal only, compared more with tray type performance than other packing materials. About same HETP as Spraypak for available data. Used In towers 24 inches and larger. Shows some performance advantage over bubble cap trays up to 75 psia in fractionation service, but reduced advantages above this pressure or in vacuum service. [Pg.86]

Figure 9-26. SLE Data Chart for 1-in. metal Pall rings, aqueous systems, pressure drop only. Data from 15-84 in. dia. test columns with packed heights of 2-10 ft. Reproduced with permission of the American Institute of Chemical Engineers, Kister, H. Z. and Gill, D. R., Chemical Engineering Progress, V. 87, No. 2 (1991) p. 32 all rights reserved. Figure 9-26. SLE Data Chart for 1-in. metal Pall rings, aqueous systems, pressure drop only. Data from 15-84 in. dia. test columns with packed heights of 2-10 ft. Reproduced with permission of the American Institute of Chemical Engineers, Kister, H. Z. and Gill, D. R., Chemical Engineering Progress, V. 87, No. 2 (1991) p. 32 all rights reserved.
Hufton, J. R, J. L. Bravo, andj. R. Fair, Scale-up of Laboratory Data for Distillation Columns Containing Corrugated Metal-type Structured Packing, Ind. and Eng. Chem. Res., American Chem. Soc., V. 27, No. 11 (1988) p. 2096. [Pg.413]

Stedman Packing Available in metal only, usually used in batch and continuous distillation in small diameter columns not exceeding 24-inches dia. High fractionation ability per unit height, best suited for laboratory work. Conical and triangular types available. Not much industrial data available. [Pg.132]

Cannon Packing Available in metal only, low pressure drop, low HETP, flooding limit probably higher than Raschig rings. Not much literature data available. Used mostly in small laboratory or semi-plant studies. [Pg.132]

The chemical bonding and the possible existence of non-nuclear maxima (NNM) in the EDDs of simple metals has recently been much debated [13,27-31]. The question of NNM in simple metals is a diverse topic, and the research on the topic has basically addressed three issues. First, what are the topological features of simple metals This question is interesting from a purely mathematical point of view because the number and types of critical points in the EDD have to satisfy the constraints of the crystal symmetry [32], In the case of the hexagonal-close-packed (hep) structure, a critical point network has not yet been theoretically established [28]. The second topic of interest is that if NNM exist in metals what do they mean, and are they important for the physical properties of the material The third and most heavily debated issue is about numerical methods used in the experimental determination of EDDs from Bragg X-ray diffraction data. It is in this respect that the presence of NNM in metals has been intimately tied to the reliability of MEM densities. [Pg.40]


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See also in sourсe #XX -- [ Pg.249 , Pg.251 ]

See also in sourсe #XX -- [ Pg.249 , Pg.251 ]




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Packing data

Packing data Pall rings, metal

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