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Property of two-phase system

In a sense, all the present papers treat problems in interphase contacting. On the theoretical and observational sides, respectively, Davies and Kintner explore the properties of two-phase systems undergoing mass transfer. In a third study, both the descriptive and the theoretical properties of cocurrent two-phase flow systems are presented by Scott. Longitudinal dispersion (or axial mixing), which has only recently been identified and analyzed as a substantial factor in equipment performance, is reviewed by Levenspiel and Bischoff. [Pg.382]

Finally, an area which is in need of much further research is that of the dielectric properties of two-phase systems such as frozen foods, emulsions, whips and foams. It is well known that the dielectric behavior of particles of one dielectric property imbedded in a substrate of another, behave very differently from a distributive mixture of both. Fricke (1955) developed a model for randomly oriented oblate spheroids suspended in a continuous medium. It is expected that this model may be used successfully to model two-phase food systems, but to date there is very little literature reporting such studies. [Pg.229]

General definitions and relations for the rheological properties of two-phase systems, mainly dilute. [Pg.3]

The measurements of the local properties of two-phase systems during cultivation indicate that radial profiles of ds are fairly uniform. Also, their longitudinal variations are fairly moderate, except in the neighborhood of the aerator (1, 4). The same holds true for the spacial variations of the local relative gas holdups. At low superficial gas velocities the specific interfacial area, a, is fairly uniform also At high superficial gas velocities (turbulent or heterogeneous flow range) the radial profile of a has a shape of an error function, with its maximum in the column center (5). The behavior of these parameters near the aerator depends on the aerator itself and on the medium character. [Pg.501]

Mechanical properties of IPNs will differ, depending on the mechanism of the phase separation. For the case of nucleation, the traditional models may be used, which have been discussed in Chapter 4 for filled polymers. These models allow one to predict the properties of two-phased systems of the matrix-inclusion type. For IPNs which are decomposed according to the spinodal mechanism, the appearance of two interconnected phases and dual-phase continuity should be taken as a basis for calculations. [Pg.301]

Many equations have been proposed for the transport properties of two-phase systems and in-depth details of the existing models are discussed elsewhere [4]. Noticing that virtually all the early theories neglected the effects of the particle shape, their packing density, and the possible formation of anisotropic clusters, Lewis and Nielsen modified the Halpin-Tsai equation for the elastic modulus of composite materials by incorporating the maximum volume fraction of filler cpm while still maintaining a continuous matrix phase [33,34]. Transposed to thermal conductivity Lewis and Nielsen s equation becomes... [Pg.387]

Many equations have been proposed for the transport properties of two-phase systems and in-... [Pg.281]

To describe the dynamic mechanical properties of two-phase systems, mechanical models may be used. The most distributed is the Takayanagi model developed for two-phase polymer blends [ 176]. Two mechanical models describe the elastic properties of the heterogeneous systems, namely, the complex elastic modulus. The corresponding expressions for the moduli are ... [Pg.105]

The mechanical properties of two-phase polymeric systems, such as block and graft polymers and polyblends, are discussed in detail in Chapter 7. However, the creep and stress-relaxation behavior of these materials will be examined at this point. Most of the systems of practical interest consist of a combination of a rubbery phase and a rigid phase. In many cases the rigid phase is polystyrene since such materials are tough, yet low in price. [Pg.117]

This review focuses on how such constraints affect the properties of a polymeric material. In the case of one-phase systems, for example, the elastomeric properties in elongation assume particular importance. In the case of two-phase systems in which the chains are constrained by some type of rigid framework or surface,... [Pg.224]

A study carried out at the Lawrence Radiation Laboratory of the University of California by Vanderveen (Vl) strongly suggests another type of interaction model see also Vermeulen (V5). Vanderveen measured the drop size at different distances from the impeller of a baffled, stirred tank reactor in which two immiscible liquid phases were contacted, and found that a very substantial increase in drop size occurs at remote distances. The increase, which was attributed to coalescence, appeared to be dependent on the physical properties of the phase system. [Pg.280]

In the early works by Soviet scientists (primarily the followers of P. A. Rebinder and G. V. Vinogradov) and Western investigators (H. C. Booij, R. I. Tanner, J. M. Simmons, T. Kataoka, R. Osaki, et al.) published between 1966 and 1968, the vibration was proven to produce a powerful effect on rheological properties of two-phase disperse systems, filled polymers, rubbers as wellas dissolved and molten polymers. [Pg.43]

Considerable interest has developed in recent years concerning the morphology, phase relationships, and mechanical properties of two-phase, polyblend-like polymer systems that is, systems in which one polymer component appears as a discontinuous, dispersed phase in a... [Pg.374]

Indirectly related to the cell models of this section is the work of Davis and Brenner (1981) on the rheological and shear stability properties of three-phase systems, which consist of an emulsion formed from two immiscible liquid phases (one, a discrete phase wholly dispersed in the other continuous phase) together with a third, solid, particulate phase dispersed within the interior of the discontinuous liquid phase. An elementary analysis of droplet breakup modes that arise during the shear of such three-phase systems reveals that the destabilizing presence of the solid particles may allow the technological production of smaller size emulsion droplets than could otherwise be produced (at the same shear rate). [Pg.22]

In Sections 2 to 4 critical phenomena will be of primary importance since they make possible a systematic discussion of all types of phase behaviour in fluid mixtures and of the relationships between them. The definition of a critical point for a mixture is essentially the same as that for a pure component at a critical point all intensive properties of two phases in equilibrium become identical. Whereas pure substances are characterized by a critical point for the equilibrium gas-liquid, binary systems exhibit a critical line in the three-dimensional p-T-x space (where x denotes mole fraction), and systems with n components an ( — l)-dimensional critical surface in the ( i + l)-dimensional p-T-Xi-X2. .. Xn-i space for all kinds of fluid-fluid equilibria. [Pg.106]

Mat50itina, T.A. Ignatova, S.N. Fedotov, P.S. Spivakov, B.Ya. Thiebaut, D. Influence of composition and some physico-chemical properties of two-phase liquid systems on the stationary phase retention in a coil planet centrifuge. [Pg.338]

The ELDATA (ELectronic DATA) display is an ASCII file containing all the numerical data in a format similar to, but more explicit, than SELF (Chap. 3.5.2). Like in SELF, all the data points are displayed with their uncertainties. Additionally, the descriptors of the DOIs of property type, chemical system and reference appear in the file. In the case of two-phase systems, the data blocks are clearly shown. [Pg.220]

Because of the wide variety of two-phase systems and becanse of the potential problems related to inhibitor treatment, other properties of the inhibitor formulation become quite important each application will have its specific problems and requirements, inhibitor solubility is an important factor and usually will be dictated by the major phase present. [Pg.283]

Han, C.D., Kim, Y.W. Studies on melt spinning. 5. Elongational viscosity and spinnability of two-phase systems , J. Appl. Polym. Sci. 18(9) (1974), 2589-2603 Munstedt, H., Steffi, T., Malmberg, A. Correlation between rheological behaviour in uniaxial elongation and film blowing properties of various polyethylenes , Rheol. Acta 45(1) (2005), 14-22... [Pg.233]

The fluorinated surfactant-hydrocarbon surfactant mixtures have unique properties. In two-phase systems of water and a hydrocarbon solvent, the fluorinated surfactant reduces surface tension and the hydrocarbon surfactant decreases the interfacial tension. For example, an aqueous foam of mixed surfactants spreads on a hydrocarbon solvent because the fluorinated surfactant adsorbs preferentially at the air-water interface, whereas the hydrocarbon surfactant adsorbs at the water-oil interface (see Chapter 8, Fire-fighting Foams). [Pg.288]


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See also in sourсe #XX -- [ Pg.207 ]




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Phase properties

System properties

Systemic properties

Two-Phased Systems

Two-phase systems

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