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Mean diameter of droplets

For convenience of application, all the experimental data are interrelated in terms of the Sauter mean diameter, i.e.. the volume-surface mean diameter, D,2, which is defined as [Pg.115]

A quasi-linearized regression is made for the experimental data with Eq. (5.6), which yields [Pg.116]

A comparison between the measured data and the results calculated by Eq. (5.6), with the values obtained by the regression for the parameters involved, is illustrated in Fig. 5.4. The standard deviation of the calculation is SD=21.06 pm. If the intrinsic difficulties in the measurement of the spray droplet sizes mentioned above are taken into account, then the results shown in Fig. 5.4 indicate that Eq. (5.6) is acceptable for fitting experimental data. [Pg.116]

The following can be seen from the regressive equation and the results shown in Fig. 5.4  [Pg.116]

It should be noted that, generally, the properties of liquid should affect the mean diameter of spray droplets to some extent, both before and after the impingement. In the investigation on the dispersity of liquid in impinging streams described here, however, only water was tested as a process liquid while other liquids were not. This remains to be studied further. [Pg.117]


Ligament diameter depends mainly on the film thickness, and thus thinner liquid films break down into smaller droplets. Rizk and Lefebvre 9X observed SMD oc ts0A, where SMD is the Sauter mean diameter of droplets. York et al.[255 and Dombrowski and... [Pg.159]

Senda et al)335 415 also derived equations describing the thickness and diameter of the radial film formed on a hot surface as a function of the Weber number, and correlated the mean diameter of droplets resulted from the breakup of the radial film with the thickness of the radial film and the Weber number. [Pg.225]

It is observed in the investigation that the liquid to gas mass flow rate ratio, mJmA has little influence on the mean diameter of droplets, as indicated by the exponent of 0.09 on the ratio. In comparison with the results obtained by other researchers [80, 81], the influence exhibited in this investigation is much smaller. The structure of the nozzles of the type Caldyn CSL2 used in the present study being quite different from those used by the mentioned researchers may be the major reason for the difference described above. [Pg.117]

The average Sauter mean diameter of droplets is calculated from... [Pg.190]

Figure 7. Mean diameter of droplets and spread of size distribution N in isothermal spray. Measurements were made by laser diffraction meter across the spray at various axial locations. Figure 7. Mean diameter of droplets and spread of size distribution N in isothermal spray. Measurements were made by laser diffraction meter across the spray at various axial locations.
The mean diameter of droplets in microemulsions is below 0.22 mm they can be sterilized by filtration. The small size of droplet in microemulsions, for example, below 100 mn, yields a very large interfacial area, from which the drug can quickly be released into external phase when absorption (in vitro or in vivo) takes place, maintaining the concentration in the external phase close to initial levels. [Pg.1197]

A few distributions of VCM suspensions in water viewed by light microscopy into specially designed pressure cells appear in the literature (23,24), but no analyses of droplet size distribution under different conditions of reactor agitation or polymeric additive addition have been reported. A technique for fixing VCM emulsions by osmium tetroxide (25) may prove useful to study the VCM/water system in greater detail. Mersmann and Grossmann (26) have studied the dispersion of liquids in non-miscible two-phase systems, which include chlorinated liquids such as carbon tetrachloride in water. The influence of stirrer type and speed on the development of an equilibrium droplet size distribution is discussed. Different empirical relationships to calculate the Sauter mean diameter of droplet distributions from reactor operating parameters are also reviewed. [Pg.251]

For a longitudinal disturbance of wavelength 12 pm, the droplets have a mean diameter of about 3-4 pm. These very fine droplets are ideal for ICP/MS and can be swept into the plasma flame by a flow of argon gas. Unlike pneumatic forms of nebulizer in which the relative velocities of the liquid and gas are most important in determining droplet size, the flow of gas in the ultrasonic nebulizer plays no part in the formation of the aerosol and serves merely as the droplet carrier. [Pg.148]

We have an emulsion of oil in water that we need to separate. The oil droplets have a mean diameter of lO " m, and the specific gravity Of the oil is 0.91. Applying a sedimentation centrifuge to effect the separation at a spedd of 5,000 rpm, and assuming that the distance of a droplet to the axis of rotation is 0.1 m, determine the droplet s radial settling velocity. [Pg.594]

In a drop extractor, liquid droplets of approximate uniform size and spherical shape are formed at a series of nozzles and rise eountercurrently through the continuous phase which is flowing downwards at a velocity equal to one half of the terminal rising velocity of the droplets. The flowrates of both phases are then increased by 25 per cent. Because of the greater shear rate at the nozzles, the mean diameter of the droplets is however only 90 per cent of the original value. By what factor will the overall mass transfer rate change ... [Pg.860]

Recently, Knoll and Sojka[263] developed a semi-empirical correlation for the calculation of the Sauter mean diameter of the droplets after primary breakup of flat-sheets in twin-fluid atomization of high-viscosity liquids ... [Pg.161]

Various correlations for mean droplet size generated by plain-jet, prefilming, and miscellaneous air-blast atomizers using air as atomization gas are listed in Tables 4.7, 4.8, 4.9, and 4.10, respectively. In these correlations, ALR is the mass flow rate ratio of air to liquid, ALR = mAlmL, Dp is the prefilmer diameter, Dh is the hydraulic mean diameter of air exit duct, vr is the kinematic viscosity ratio relative to water, a is the radial distance from cup lip, DL is the diameter of cup at lip, Up is the cup peripheral velocity, Ur is the air to liquid velocity ratio defined as U=UAIUp, Lw is the diameter of wetted periphery between air and liquid streams, Aa is the flow area of atomizing air stream, m is a power index, PA is the pressure of air, and B is a composite numerical factor. The important parameters influencing the mean droplet size include relative velocity between atomization air/gas and liquid, mass flow rate ratio of air to liquid, physical properties of liquid (viscosity, density, surface tension) and air (density), and atomizer geometry as described by nozzle diameter, prefilmer diameter, etc. [Pg.264]

It is obvious that re-atomization yields decrease the mean diameter of the liquid droplets and thus an increased interface area at the same time, it results in reduced average transfer coefficients, because heat and mass transfer coefficients between gas flow and particle or droplet are in positive correlation with the diameter of the particle or droplet, while coalescence of droplets yields influences opposite to those described above. In their investigation on the absorption of C02 into NaOH solution, Herskowits et al. [59, 60] determined theoretically the total interface areas and the mass transfer coefficients by comparing the absorption rates with and without reaction in liquid, employing the expression for the enhancement factor due to chemical reaction of second-order kinetics presented by Danckwerts [70],... [Pg.108]

Essentially, the impingement between the two opposing droplets-in-gas suspension streams does not change the mean diameter of the droplets. [Pg.118]

The Reynolds number of gas flow, Rea, exhibits a medium influence on the Sauter mean diameter of the droplets, both before and after the impingement while the liquid to gas mass flow rate ratio, mL/m. affects the same amount very weakly. [Pg.118]

The Sauter mean diameters of the spray droplets, D32, both before and after the impingement can be correlated and predicted with Eq. (5.6), which gives reasonable and acceptable fitting of the experimental data. [Pg.118]

According to Assumption (4) above, the specific interface area calculated from the Sauter mean diameter of spray droplets, a, is kept constant. Thus, the integral amount of S02 absorbed within the residence time of the gas and droplets in the effective volume of the reactor, t, can be obtained as... [Pg.176]

Sauter mean diameters of spray droplets with various concentrations of Ca(OH)2 (atomizing... [Pg.177]

The gas-film mass transfer coefficient, kG, was determined based on the Sauter mean diameter of spray droplets. The results show essentially no influence of initial concentration of SOz on kG, suggesting that the process is controlled by diffusion through gas film and that the method proposed for the determination of kG is feasible ... [Pg.186]

We now consider a concentrated emulsion with oil mass fraction equal to 75% sheared at 500 s 1 and 3000 s 1 (Fig. 4). The primary emulsion is polydisperse with a mean diameter of 57 pm. The two previously described regimes still exist. The first regime is particularly efficient in reducing the diameter since we can evaluate that one drop breaks into 160 droplets through the Rayleigh instability for an applied shear rate of 500 s 1 (dR=10.5 pm) and into 6000 droplets for an applied shear rate of 3000 s 1 (dR=3.1 pm). After this first step, the emulsion is already monodisperse. The second slow regime is less efficient since one drop breaks only into 3 and 6 droplets respectively. [Pg.200]


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Mean droplet diameter

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