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Temperature interfacial

When film-forming reactions occur and activation control is the ratedetermining factor then the interfacial temperature again will determine the extent of corrosion. [Pg.327]

The work of Porter et al. has shown that for copper in phosphoric acid the interfacial temperature was the main factor, and furthermore this was the case for positive or negative heat flux. Activation energies were determined for this system they indicated that concentration polarisation was the rate-determining process, and by adjustment of the diffusion coefficient and viscosity for the temperature at the interface and the application of dimensional group analysis it was found that ... [Pg.328]

The present analysis is based on the assumption that the interfacial temperature is constant and the capillary pressure is determined by the following expression... [Pg.454]

This theory then indicates that the ratio Jhot uquid/7 s/(hydrocarbon) should exceed 1.00 for an RPT to occur. In fact, we might expect that the lower limit ratio of 1.00 might be somewhat higher since, in theory, when the hot liquid contacts the cold liquid, the interfacial temperature would be the more important value. [Pg.124]

This interfacial temperature is less than the bulk temperature of the hot... [Pg.124]

Only in the case of methanol is there a substantially different result. This is readily explained since the thermal conductivity of methanol is less than that for water and AT [in Eq. (1)] would be larger, so that the bulk methanol temperature must be higher to attain the necessary interfacial temperature to achieve an RPT. [Pg.125]

Henry and Fauske (1975, 1976) have proposed a model to describe the events leading to a large-scale vapor explosion in a free contact mode. Their initial, necessary conditions are that the two liquids, one hot and the other cold, must come into intimate contact, and the interfacial temperature [Eq. (1)] must be greater than the homogeneous nucleation temperature of the colder liquid. Assuming the properties of both liquids are not strong functions of temperature, the interface temperature is then invariant with time. Temperature profiles within the cold liquid may then be computed (Eckert and Drake, 1972) as... [Pg.195]

The heat fluxes and temperatures obtained were used to calculate the interfacial temperature between the polymer and the barrel. Eqs. 5.25 and 5.26 from Qengel [31] give the relationship needed to calculate the interface temperatures ... [Pg.150]

While a one-dimensional model for steady-state heat conduction might seem an oversimplifying assumption, values for a typical heat flux range from 0 up to 10 kW/m With a one-dimensional model, this translates to about a maximum 0.5 °C temperature gradient within the barrel metal in the radial direction. If a two-dimensional model is used, the temperature gradient will decrease even further, and thus have virtually no impact on the interfacial temperature calculations. [Pg.151]

Movements in the plane of the interface result from local variations of interfacial tension during the course of mass transfer. These variations may be produced by local variations of any quantity which affects the interfacial tension. Interfaeial motions have been ascribed to variations in interfacial concentration (H6, P6, S33), temperature (A9, P6), and electrical properties (AlO, B19). In ternary systems, variations in concentration are the major factor causing interfacial motion in partially miscible binary systems, interfacial temperature variations due to heat of solution effects are usually the cause. [Pg.246]

Assume an interfacial temperature Tt, then find the corresponding vapor pressure Pi and latent heat A. [Pg.206]

Immobilization has other advantages it can slow enzyme deactivation by inhibiting protease attack and minimizing shear, interfacial, temperature, or solvent denaturation. As for the scarcity of some potentially very useful enzymes, it may be only a temporary problem. The development of cloning techniques, and probably the very increase in demand will result in lower prices. One spectacular instance is sialyl aldolase (see Table I). Industrial production of this enzyme by the gene-cloned strain of Escherichia coli has been reported.1,2 Sialylaldolase is now available from Toyobo at a moderate price. [Pg.176]

The interfacial temperature must be higher than the system temperature because the solid molecules have less energy that those in the liquid and dissolved gas, so that heat is released as the molecules transform from fluid to solid. The heat raises the interfacial temperature to its equilibrium value, where it is limited by second law considerations. [Pg.174]

Pressure reduction is accompanied at the hydrate interface by a temperature decrease to the equilibrium temperature. Normally the pipeline cannot be depressured sufficiently rapidly for Joule-Thomson (isenthalpic) cooling to lower the temperature this would occur through a restriction such as a valve. If the pressure is reduced slowly, a vertical isothermal depressurization (AT = 0) results. Usually an intermediate pressure reduction rate causes the hydrate interfacial temperature to be significantly less than the surroundings, causing heat influx from the surroundings to melt hydrates from the pipe boundary inward. [Pg.672]

Finally, Fig. 8 indicates the sensitivity with respect to variation in activation energy for the by-product reaction. If the two parallel reactions did have differences of the order of + 10 kcal mol , then variation of gas phase composition (at fixed N and G) as per Fig. 4(a), would give a wide spread of absorbance behaviour, caused by differences in interfacial temperature. [Pg.452]

These equations permit the correct evaluation of the radial heat flux when the interfacial temperature gradients are negligible. Even when these gradients are important, the error introduced by the use of Equations 5 and 6 is not as significant as that due to the inexact calculation of the reaction rate (1). [Pg.235]

Cook and Moore35 studied gas absorption theoretically using a finite-rate first-order chemical reaction with a large heat effect. They assumed linear boundary conditions (i.e., interfacial temperature was assumed to be a linear function of time and the interfacial concentration was assumed to be a linear function of interfacial temperature) and a linear relationship between the kinetic constant and the temperature. They formulated the differential difference equations and solved them successively. The calculations were used to analyze absorption of C02 in NaOH solutions. They concluded that, for some reaction conditions, compensating effects of temperature on rate constant and solubility would make the absorption rate independent of heat effects. [Pg.50]

Mann and Moyes111 developed an approximate film theory to describe gas absorption and interfacial temperature behavior under very exothermic conditions. They used the theory to analyze their own experimental data for the sulfur trioxide dodecylbenzene system. They showed (both experimentally as well as theoretically) that in a highly exothermic reaction system the chemical absorption rate could be lower than the physical absorption rate because the depression of interfacial solubility can greatly reduce the absorption potential under reacting conditions. [Pg.50]

Chiang, S. H., S. J. Green, and A. Gandica. Measurement of Interfacial Temperature Change Accompanying Mass Transfer." personal communication, 1977. [Pg.56]

When the unknown interfacial temperature 7) is eliminated and the ratio Z of sensible and total heat transfers... [Pg.206]

Realistic analysis of fixed-bed reactor experiments requires calculation of interfacial states. Laboratory reactors are typically much shorter than full-scale units and operate with smaller axial velocities, producing significant departures of the iiiterfacial states from the measurable values in the mainstream fluid and consequent difficulties in establishing catalytic reaction models. Interfacial temperatures and partial pressures were calculated with jn and jo- and used in estimating reaction model parameters, in a landmark paper by Yoshida. Ramaswami. and Hougen (1962). Here we give an updated analysis of interfacial states in fixed-bed reactor operations for improved treatment of catalytic reaction data. [Pg.48]

In the absence of replicate observations, replic te residuals were used. The observational variance was estimated as the smallest residual mean square. S(d)/ n — p). obtained when the weighted observations of og R,/pHPu) were fitted with detailed polynomial functions of the interfacial temperature and the three partial pressures. [Pg.233]


See other pages where Temperature interfacial is mentioned: [Pg.29]    [Pg.450]    [Pg.230]    [Pg.973]    [Pg.154]    [Pg.117]    [Pg.190]    [Pg.446]    [Pg.239]    [Pg.51]    [Pg.29]    [Pg.285]    [Pg.287]    [Pg.983]    [Pg.233]    [Pg.450]    [Pg.1173]    [Pg.382]   
See also in sourсe #XX -- [ Pg.454 ]

See also in sourсe #XX -- [ Pg.442 , Pg.447 ]




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