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Coexistence surface

Next, an example of CG-KMC from pattern formation on surfaces is presented. Another application to relatively thick membranes was given in Snyder et al. (2004). In the example considered here, atoms adsorb from a fluid reservoir on a flat surface. Subsequently, they may desorb back to the fluid, diffuse on the surface, or be annihilated by a first-order surface reaction, as shown in Fig. 11a. Attractive interactions between atoms trigger a phase transition from a dilute phase (a low coverage) to a dense phase (a high coverage) (Vlachos et al., 1991), analogous to van der Waals loops of fluid vapor coexistence. Surface reactions limit the extent of phase separation the competition between microphase separation and reaction leads to nanoscopic patterns by self-organization under certain conditions (Hildebrand et al., 1998). [Pg.37]

HOS Hosokawa, H., Nakala, M., and Dobashi,T., Coexistence curve of polystyrene in metlyl-cyclohexane. VII. Coexistence surface and critical double point of binary system in T-p-tp space (experimental data by M. Nakata and T. Dobashi), J. Chem. Phys., 98, 10078, 1993. [Pg.230]

Figure 1 shows a schematic diagram of the coexistence surface for a binary mixture in T, / , x space. Any constant-pressure section of this diagram yields a... [Pg.241]

Figure 1 Schematic three-dimensional T, p, x diagram showing the coexistence surface shaded), constant pressure T, x sections and one constant temperature p, x section. The critical line is shown dashed (-------... Figure 1 Schematic three-dimensional T, p, x diagram showing the coexistence surface shaded), constant pressure T, x sections and one constant temperature p, x section. The critical line is shown dashed (-------...
T, X curve entirely analogous to the T, Vm, (or T, p) curve for a pure fluid. A constant-temperature cross-section yields a similar p, x coexistence curve. One can take these constant-pressure or -temperature sections including two-phase regions without complication because these variables are fields , variables that have the same values in the conjugate phases on opposite sides of the coexistence surface. In contrast a section at constant x would have no simple interpretation because the curve representing the intersection of the constant-jc plane with the coexistence surface represents points on tie-lines that do not lie in the plane and that terminate at a second phase with a different value of x. [Pg.241]

WEN Wentzel, N. and Gunton, J.D., Liquid-liquid coexistence surface for lysozyme Role of salt type and salt concentration, J. Phys. Chem. B, 111, 1478, 2007. [Pg.545]

Equation 6.43). Of interest here is that for 5 <, a surface phase separation occurs into liquid and gaseous phases. As long as both phases coexist, surface tension remains unchanged even though adsorption continues. In this way, long induction times with constant tension observed in some systems can be explained (Ferri and Stebe, 1999 Lin et al., 1991). Once the surface concentration reaches the value for which the gaseous phase disappears, tension decreases as further adsorption occurs. [Pg.330]

The presently available experimental information concerning pressure effects on polymer containing ternary system reveals an abnormal phenomena under demixing condition, (dT/dP) changed from positive to negative with different concentration of toluene (TL) in the ternary system. The purpose of this study is to determine the coexistence surface of the ternary system consisting of polymers with different pressures. The phase boundaries at normal pressure, chosen temperatures and the chosen compositions, various pressures are measured. Further, the pressure effects on (dT/dP) of ternary are compared with that of binary system without solvent. [Pg.215]

Azeotropies do not necessarily occur the foregoing are merely limitations on their occurrence. On the other hand, they can always be made to occur by a suitable choice of fields. With each point the two-phase coexistence surface we may associate a new coordinate system in which any number up to c of the coordinate axes is diosen parallel to... [Pg.312]


See other pages where Coexistence surface is mentioned: [Pg.466]    [Pg.230]    [Pg.10]    [Pg.283]    [Pg.170]    [Pg.158]    [Pg.170]    [Pg.437]    [Pg.241]    [Pg.258]    [Pg.2077]    [Pg.252]    [Pg.78]    [Pg.93]    [Pg.312]    [Pg.142]    [Pg.158]   
See also in sourсe #XX -- [ Pg.93 ]




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