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Drop detachment

Drop Diameter. In extraction equipment, drops are initially formed at distributor no22les in some types of plate column the drops are repeatedly formed at the perforations on each plate. Under such conditions, the diameter is determined primarily by the balance between interfacial forces and buoyancy forces at the orifice or perforation. For an ideal drop detaching as a hemisphere from a circular orifice of diameter and then becoming spherical ... [Pg.69]

The model is based on the assumption that the drop detachment does not take place until the velocity v of the drop is larger than the velocity of the dispersed phase in the nozzle, and also until the buoyancy force equals the force due to interfacial tension. [Pg.335]

The improvement in this model (K2) takes the dispersed-phase viscosity into consideration and predicts better than the earlier models for situations when the dispersed phase is viscous. A typical set of values is shown in Fig. 25, from which it is seen that the model predicts better results in high flow range only. At lower flow rates, the predicted values are higher because the drop detaches at the nozzle tip itself and the application of Harkins and Brown s (H2) correction becomes important, which has been neglected in the model. [Pg.342]

When the drop detachment takes place farther from the nozzle, the surface-tension term in Eq. (157) must be dropped. [Pg.351]

The weight of a mercury drop detached from a capillary tube of radius 0-0852 cm. was found to be 0 1704 gm. Since p = 13 53 for mercury the radius of the mercury drop is 0 1469 cm. Hence... [Pg.15]

Chatterjee J (2002) Critical Eotvos munbers for buoyancy-induced oU drop detachment based on shape analysis. Adv Colloid Interface Sci 98 265-283... [Pg.138]

Several additional points might be noted about the use of the Bashforth-Adams tables to evaluate 7. If interpolation is necessary to arrive at the proper (3 value, then interpolation will also be necessary to determine (x/bl. . This results in some loss of accuracy. With pendant drops or sessile bubbles (i.e., negative /3 values), it is difficult to measure the maximum radius since the curvature is least along the equator of such drops (see Figure 6.15b). The Bashforth-Adams tables have been rearranged to facilitate their use for pendant drops. The interested reader will find tables adapted for pendant drops in the material by Padday (1969). The pendant drop method utilizes an equilibrium drop attached to a support and should not be confused with the drop weight method, which involves drop detachment. [Pg.283]

Equation (46), one form of the Gibbs equation, is an important result because it supplies the connection between the surface excess of solute and the surface tension of an interface. For systems in which y can be determined, this measurement provides a method for evaluating the surface excess. It might be noted that the finite time required to establish equilibrium adsorption is why dynamic methods (e.g., drop detachment) are not favored for the determination of 7 for solutions. At solid interfaces, 7 is not directly measurable however, if the amount of adsorbed material can be determined, this may be related to the reduction of surface free energy through Equation (46). To understand and apply this equation, therefore, it is imperative that the significance of r2 be appreciated. [Pg.327]

The correction represented by the sample at S, is not perfect because the time delay tp is not infinitely small. In the case of the DME we can improve this by means of the excitation signal shown in Figure 5.8a, which is a modification of the original. Here we use two drops, one in which we apply a pulse, and one where no pulse is employed. The difference in the two signals just prior to drop detachment represents a much better estimate of the current due to the... [Pg.156]

Figure D3.6.8 Drop growth at the tip of a capillary and subsequent drop detachment during adsorption kinetics measurements using the drop volume technique (DVT). Figure D3.6.8 Drop growth at the tip of a capillary and subsequent drop detachment during adsorption kinetics measurements using the drop volume technique (DVT).
Initially, a drop with a specific volume is very rapidly formed at the tip of the syringe. The drop volume is slightly smaller than the critical volume that corresponds to the equilibrium interfacial tension at which the drop would ordinarily detach. The drop will therefore remain attached to the tip surface. As surface-active material adsorbs at the liquid interface, the interfacial tension decreases and the drop will eventually detach. The time required between drop formation and drop detachment is the so-called drop detachment time. If the time required to form the drop is small compared to the drop detachment time, then the drop detachment time can be set equal to the effective age of the interface. Gradually, reducing the drop volume will increase the time required for the drop to detach. The drop detachment time and thus the age of the interface can be varied between 10 sec and 30 min. [Pg.643]

From the data presented (Miller et al. 1994a) it can be concluded that the drop detachment time t is the characteristic parameter for the observed hydrodynamic effects at small drop times and... [Pg.156]

We start with the most elementary process - the formation of a drop, which flows out slowly from a small aperture with diameter dq (tap, pipette etc.) under the influence of the gravity force. The diameter D of the drop, whose moment of birth is simply the instant when the drop detaches itself from the aperture, can be found if we equate the weight npigD /S of the drop to the surface tension force ndol, acting on the perimeter of the outlet aperture ... [Pg.575]

Let us consider the change of the initial drop spectrum, which is described by distribution (21.3), under the influence of mass exchange (evaporation of methanol or water), coagulations, breakup, and deposition of drops on the pipe wall. As was mentioned earlier, it is not feasible to take into account the flux of drops detached from the wall, because of the absence of reliable data. [Pg.682]

The diameter of the droplet, formed during mechanisms 1 and 2 can be estimated from Equation 9.3. The balance between the two main force is approximated, the gravitational force is pulling the drop down when the surface tension is holding it to the tip at the instant of drop detach-ment. Moreover, as seen in Equation 9.3, the size of the droplets produced with mechanisms 1 and 2 are mainly dependent on the nozzle diameter. ... [Pg.181]

A further method relies on the fact that the natural drop time of a dropping mercury electrode is proportional to the interfacial tension [18]. Again, drop birth can be detected electrically by the sudden change in impedance, so the method is easily automated. Unlike the other methods there is no adequate theory describing the mechanism of drop detachment, so the proportionality constant is again obtained by calibration with a solution of known properties. The method is extremely sensitive to vibrations and impurities, and consequently it is difficult to obtain results better than 1%. Also as a dropping mercury electrode is used, the system is dynamic and may not be in equilibrium if the rate of adsorption is slow. Similarly, capacitance measurements will be frequency dependent if adsorption is slow compared with the period of a.c. perturbation, and this provides a useful check of whether equilibrium is obtained. [Pg.176]

For precise measurements, the use of a correction factor is extremely important when using this method. That is, the surface tension can be written as y = Xobs// where /obs is the observed surface tension obtained from equation 11.6 and / is a correction factor (defined in this manner so that / < 1). The need for this correction factor arises from the fact that a portion of the liquid contained in the drop remains attached to the tube when the drop detaches itself (as shown schematically in Figure 11.3), and thus the measured drop weight is less than the actual drop weight. Values of this correction factor have been empirically tabulated as a function of by Harkins and Brown (4), as well as Lando and Oakley (5). [Pg.221]

Even when the determination of the interfacial tension through this method is empirical, the results obtained proved to be very well correlated with the ones obtained by other measuring techniques as sphere and cyUnder tensiometry. The main factors restricting the general apphcabiUty of the drop detachment technique are the lack of suflScient experimental drop correction factor data for < 0.25 and situations... [Pg.191]


See other pages where Drop detachment is mentioned: [Pg.109]    [Pg.390]    [Pg.391]    [Pg.337]    [Pg.7]    [Pg.158]    [Pg.632]    [Pg.636]    [Pg.124]    [Pg.515]    [Pg.271]    [Pg.152]    [Pg.51]    [Pg.52]    [Pg.154]    [Pg.156]    [Pg.347]    [Pg.842]    [Pg.448]    [Pg.607]    [Pg.360]    [Pg.226]    [Pg.286]    [Pg.190]    [Pg.65]    [Pg.183]    [Pg.814]    [Pg.515]   
See also in sourсe #XX -- [ Pg.156 ]




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