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Boiling empirical correlations

Likewise, the microscopic heat-transfer term takes accepted empirical correlations for pure-component pool boiling and adds corrections for mass-transfer and convection effects on the driving forces present in pool boiling. In addition to dependence on the usual physical properties, the extent of superheat, the saturation pressure change related to the superheat, and a suppression factor relating mixture behavior to equivalent pure-component heat-transfer coefficients are correlating functions. [Pg.96]

This method for vertical thermosiphon reboilers is based on semi-empirical correlations of experimental data and is stated to predict heat transfer coefficients 30 percent, which is about the same range of accuracy for most boiling coefficient data. The advantage of this method is that it has had significant design experience in the industry to support it. It is also adaptable to other types of reboilers used in the industry. See Figures 10-110 and 10-111. [Pg.182]

To give a qualitative description of various boiling mechanisms and facilitate the empirical correlation of data, it is necessary to employ dimensional analysis. [Pg.85]

Based on what has been discussed so far, it is recommended that one use an empirical correlation for pool boiling of liquid metals based on data of experimental conditions that match or closely simulate the conditions in question. [Pg.110]

So far the pressure drop in two-phase flow in pipes and rod bundles has often been predicted by empirical correlations, despite the development of analytical models as described in the previous sections. Thus, in the highly subcooled boiling region,... [Pg.224]

As was shown before, the Leidenfrost temperature is the second transformation of heat transfer mechanisms. Empirical correlations have been established by film boiling data obtained from water at high pressure levels. For a wide range of steam-water mixture velocities, the correlation for hFB reported by Bishop et al. (1965), as shown in Eq. (4-37), is recommended for use in design. [Pg.306]

The rate of bubble collapse Rcl is primarily important in the first transition zone where the bulk liquid is subcooled. A number of studies have been published on subcooled boiling as well as the prediction of the point of net vapor generation, characteristics defining Transition Zone I, and the onset of nucleation. These studies all result in empirical correlations, and have not led to quantitative conclusions which can be generalized. The radial velocity... [Pg.41]

The most important tool in the arsenal of the product innovators is the ability to make predictions on which structure would lead to what properties, as well as what structure modifications would lead to what property modifications. The reverse research from a given set of properties to material that has these properties is even more important in creating new products and in modifying existing products. In most cases of molecular properties, it is more realistic to depend on empirical correlations between structure and properties. Forward and reverse searches are currently only available for simple physical-chemical properties, such as boiling points and densities such a facility is still not available for biological properties, such as narcotic and antibiotic activities. The development of such search engines would have a tremendous impact on the productivity of product innovators. [Pg.240]

Inasmuch as nucleate boiling is the most common type of boiling, it has received much attention in the past. Until about 1950 the usual method of study was to attempt empirical correlations with the scanty data on boiling. None of the resulting equations was successful enough to warrant widespread adoption. [Pg.13]

MISCELLANEOUS. Some workers have made empirical correlations to which, at present, no physicochemical significance can be attributed. In this category are the correlations of Howes and Nash (84) (with permanganate oxidation rate), Francis (62) (with functions of density-boiling point boiling point-aniline point), Bonino (18), Glocker (71), and Ubbelohde (219) (with Raman spectrum), and Petrov (161) (with pour point). [Pg.191]

Feed analyses in terms of component compositions are usually not available for complex hydrocarbon mixtures with a final normal boiling point above about 38°C (100°F) (n-pentane). One method of handling such a feed is to break it down into pseudocomponents (narrow-boiling fractions) and then estimate the mole fraction and K value for each such component. Edmister [Ind. Eng. Chem., 47,1685 (1955)] and Maxwell (Data Book on Hydrocarbons, Van Nostrand, Princeton, N.J., 1958) give charts that are useful for this estimation. Once K values are available, the calculation proceeds as described above for multicomponent mixtures. Another approach to complex mixtures is to obtain an American Society for Testing and Materials (ASTM) or true-boiling point (TBP) curve for the mixture and then use empirical correlations to construct the atmospheric-pressure equihbrium flash vaporization (EFV) curve, which can then be corrected to the desired operating pressure. A discussion of this method and the necessaiy charts is presented in a later subsection Petroleum and Complex-Mixture Distillation. [Pg.16]

The thermodynamic functions of the solubilities of many gases in molecular liquids at room temperature have been tabulated [22]. The enthalpy of sorption is negative (exothermic) if the sorption energy exceeds the energy needed to make a hole of molecular size in the polymer or molecular liquid, and positive (endothermic) otherwise. In rough empirical correlations [21], S and AHS are usually related to the boiling temperature, critical temperature, or Lennard-Jones 6-12 potential energy parameter of the gas molecule. AHS can also be modeled atomistically [23-25], and by statistical thermodynamic equation-of-state theories (Section 3.E and Ref. [26]). [Pg.595]

General empirical correlations. In this approach, no attempt is made to base the correlations on nucleate pool-boiling correlations combined in some way with forced convective correlations. Rather, the data are correlated independently using a number of dimensionless groups. [Pg.1086]

General Empirical Correlations. The correlations described above were either fluid specific or related to correlations for forced convection evaporation and/or pool nucleate boiling, respectively. An alternative approach is to develop correlations based only on the data for forced convective boiling. The most widely used correlation of this form is that of Shah [265], who correlated data for convective flow boiling in both vertical and horizontal pipes in the form... [Pg.1090]


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Boiling correlations

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