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Size of droplets

The critical radius at Tg is a multiple of Droplets of size N > N are thermodynamically unstable and will break up into smaller droplets, in contrast to that prescribed by F N), if used naively beyond size N. This is because N = 0 and N = N represent thermodynamically equivalent states of the liquid in which every packing typical of the temperature T is accessible to the liquid on the experimental time scale, as already mentioned. In view of this symmetry between points N = 0 and N, it may seem somewhat odd that the F N) profile is not symmetric about. Droplet size N, as a one-dimensional order parameter, is not a complete description. The profile F N) is a projection onto a single coordinate of a transition that must be described by order parameters—the... [Pg.116]

Figure 2.32. Two adhesive droplets of size ai and a2. If the droplets are of the same nature = Ym = Ym and 6 i =... Figure 2.32. Two adhesive droplets of size ai and a2. If the droplets are of the same nature = Ym = Ym and 6 i =...
Values of x/SMD for n =3 are given in Table II. If time is allowed for droplets of size (x/SMD)(SMD) to vaporize, all of R fraction of the spray will have vaporized, and some portion of (1 — R) fraction as well. In view of the extreme range of Figure 1, it seems rather pointless to quibble over small differences in R. Assuming n = 3, if time is allowed for droplets of size 1.2285 SMD to vaporize, more than 99% of the spray is accounted for, which is substantially all of it, while if time is not allowed even for droplets... [Pg.112]

There are different ways of counting particles to obtain the distribution. One can simply count the number of particles smaller than a specific size. This means that in the curve, a droplet of 0.1 pm will count for one, just as a droplet of size 10 pm. However, the amount of oil present in the 10-pm droplet is 100, or one million times larger. Such a distribution therefore stresses the presence of small particles. Another way is to not use the number of particles but the total interfacial area present on the particles. Since the interfacial area of a small droplet is much smaller than that of larger droplets, smaller droplets are counted less extremely, and the resulting distribution is more realistic. Remember that the amount of surfactant needed to stabilize the interface is proportional to the total interfacial area present on the droplets, and the total energy needed to put into the emulsion is proportional to the total interfacial area. As a third option, one can use the volume of the particles smaller than a specific size. In this case the distribution gives that total amount of oil that is present in small, medium or larger droplets. It depends on the application which type of distribution should be used. [Pg.312]

Simple shear flow is the flow of the liquid of viscosity r]c over itself along a plane see Figure 15.6a. One encounters simple shear flow during flow through a tube, or flow over a planar surface. A droplet of size Rj subjected to simple shear flow, will be distorted due to the stress exerted on the droplet. The internal, coherent stress can be estimated with the help of the Laplace pressure in the droplets la/Rj, which is the pressure that the interface exerts and keeps the droplet together. The disruptive stress can be estimated through ... [Pg.318]

In contrast to the opaque, milky conventional emulsions and ml-nlemulslons, mlcroemulslons are isotropic, transparent or translucent, and thermodynamically stable. They form spontaneously when oil and water are mixed with surfactant and cosurfactant (usually 1-pen-tanol or 1-hexanol). Vigorous agitation, homogenization, or ultrason-Iflcatlon are not needed. Mlcroemulslons are postulated to conq>rlse dispersions of droplets of size smaller than 100 nm or blcontlnuous lamellar layers. Both structures are consistent with their transparency or translucency. Which structure is more applicable is the subject of some controversy, a discussion of which is beyond the scope of this paper. [Pg.87]

Emulsions. Ethiodol may also be emulsified by mixing with a small amount of phospholipid as emulsifying agent (910). The oil droplets of size 2 to 3 microns in the emulsion are rapidly and efficiently taken up by the RE system of the liver. The imaging quality of ethiodol emulsions is comparable to that of ethiodol liposomes. [Pg.575]

Entrainment reduction takes place in the vapor space. Here the velocity of the vapor stream is reduced to a velocity at which gravity settling of droplets of size Dp and larger can take place. These liquid droplets settle from the vapor stream when the vapor residence time in the vessel is equal to or greater than the time of droplet fall. For this condition,... [Pg.158]

Spritzel droplet formation occurs on or near burning stars if the conditions are favorable. In the case of stars which burn very fiercely and produce conditions where fine sprays of liquid droplets of sizes in the range of air colloids (smoke), the spritzels are formed near the star by a small nucleating droplet or particle accumulating the fine spray of material until a drop of 0.05 mm or larger is formed. This usually occurs within a distance of 5 mm from the burning surface. Accumulation of material by such a spritzel consists of aluminum which is in a molten state or is being melted. The molten mixture of salts which cover the surface of the aluminum constitutes the principle mass ofthe spritzel. [Pg.13]

The difference of the models presented by Reitz and Diwakar [9] and Reitz [10] lies in the handling of the product droplets. In the first approach, no distinction is made between the parent and product drops when their size is updated. In fact, the parent drop decays into products of identical size and no small drops are created. In the second approach, the product droplets and the parent droplets are treated differently while the size of the parent drop is still governed by the same rate equation, its mass decrease is compensated by the creation of product droplets of size r. With this breakup strategy there are more small droplets produced. [Pg.222]

Of slight relevance to controlled experiments aimed at characterizing spray interaction in the noncombusting context is the work of Snarski and Dunn [3] who carried out experiments with electrically charged liquid droplets, of size 50 pm. Correlation of droplet size with lateral velocity was used to detect the presence of droplets from the two sprays in the region of spray interaction. However, in these experiments the behavior of the droplets is primarily dictated by the electrical forces at play, thus making the results of limited applicability. [Pg.461]

One open area on droplet-based microfluidic research is the issue of droplet-wall interactions. For droplets of size comparable to the... [Pg.659]

From the above observation, a mother droplet of size smaller than the branch does not break for it fails to create the required pressure buildup for splitting. It can only flow into one of the chaimels at the T-junction that depends on the flow conditions in these branches. [Pg.1125]

One open area on droplet based microfluidics research is the issue of droplet-wall interactions. For droplets of size comparable to the microchannel width, the hydro-dynamic forces exerted by the wall on the droplet may exceed those exerted by the imposed channel flow. Under these situations, the droplet deformation, brecikup and coalescence criteria and rates may be strongly affected, which are yet to be theoretically well-resolved. [Pg.417]

The quantity of polymer expelled from the interface causes the bulk phases to become emiched in polymer. In fully phase-separated systems with a single flat interface this enrichment is extremely small. However, when such a system is stirred, or when full phase separation has not taken place yet and there is still a large amount of interface, the enrichment may become significant. The bulk phase concentration in a system of dispersed phase regions Qisp, far away from the interface (i.e., much farther than D), can be estimated by assuming a situation of phase broken up into droplets of size R and taking a fraction V / of the total volume ... [Pg.208]


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See also in sourсe #XX -- [ Pg.112 , Pg.114 ]




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Droplet size

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