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are available for heat transfer for a given rate of mass transfer in this<br />

type of equipment because of the low mass-transfer rate inherent in<br />

wetted-wall equipment. In addition, this type of equipment lends<br />

itself to annular-type cooling devices.<br />

Gilliland and Sherwood [Ind. Eng. Chem., 26, 516 (1934)] found<br />

that, for vaporization of pure liquids in air streams for streamline flow,<br />

kgDtube<br />

� Dg<br />

OTHER TOPICS FOR DISTILLATION AND GAS ABSORPTION EQUIPMENT 14-83<br />

FIG. 14-77 Mass-transfer rates in wetted-wall columns having turbulence promoters. To convert<br />

pound-moles per hour-square foot-atmosphere to kilogram-moles per second-square meter-atmosphere,<br />

multiply by 0.00136; to convert pounds per hour-square foot to kilograms per second-square meter, multiply<br />

by 0.00136; and to convert inches to millimeters, multiply by 25.4. (Data of Greenewalt and Cogan<br />

and Cogan, Sherwood, and Pigford, Absorption and Extraction, 2d ed., McGraw-Hill, New York, 1952.)<br />

PBM<br />

� P<br />

0.83 0.44 = 0.023NRe NSc (14-171)<br />

where Dg = diffusion coefficient, ft2 /h<br />

Dtube = inside diameter of tube, ft<br />

kg = mass-transfer coefficient, gas phase,<br />

lb⋅mol/(h⋅ft2 ) (lb⋅mol/ft3 )<br />

PBM = logarithmic mean partial pressure of inert gas, atm<br />

P = total pressure, atm<br />

NRe = Reynolds number, gas phase<br />

NSc = Schmidt number, gas phase<br />

Note that the group on the left side of Eq. (14-171) is dimensionless.<br />

When turbulence promoters are used at the inlet-gas section,<br />

an improvement in gas mass-transfer coefficient for absorption of<br />

water vapor by sulfuric acid was observed by Greenewalt [Ind. Eng.<br />

Chem., 18, 1291 (1926)]. A falling off of the rate of mass transfer<br />

below that indicated in Eq. (14-171) was observed by Cogan and<br />

Cogan (thesis, Massachusetts Institute of Technology, 1932) when a<br />

calming zone preceded the gas inlet in ammonia absorption (Fig.<br />

14-77).<br />

In work with the hydrogen chloride-air-water system, Dobratz,<br />

Moore, Barnard, and Meyer [Chem. Eng. Prog., 49, 611 (1953)]<br />

using a cocurrent-flow system found that Kg�G 1.8 (Fig. 14-78)<br />

instead of the 0.8 power as indicated by the Gilliland equation.<br />

Heat-transfer coefficients were also determined in this study. The<br />

radical increase in heat-transfer rate in the range of G = 30<br />

kg/(s⋅m2 ) [20,000 lb/(h⋅ft2 )] was similar to that observed by Tepe<br />

and Mueller [Chem. Eng. Prog., 43, 267 (1947)] in condensation<br />

inside tubes.<br />

FIG. 14-78 Mass-transfer coefficients versus average gas velocity—HCl<br />

absorption, wetted-wall column. To convert pound-moles per hour-square footatmosphere<br />

to kilogram-moles per second-square meter-atmosphere, multiply<br />

by 0.00136; to convert pounds per hour-square foot to kilograms per secondsquare<br />

meter, multiply by 0.00136; to convert feet to meters, multiply by 0.305;<br />

and to convert inches to millimeters, multiply by 25.4. [Dobratz et al., Chem.<br />

Eng. Prog., 49, 611 (1953).]

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