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Saturated phases

Another interesting version of the MM model considers a variable excluded-volume interaction between same species particles [92]. In the absence of interactions the system is mapped on the standard MM model which has a first-order IPT between A- and B-saturated phases. On increasing the strength of the interaction the first-order transition line, observed for weak interactions, terminates at a tricritical point where two second-order transitions meet. These transitions, which separate the A-saturated, reactive, and B-saturated phases, belong to the same universality class as directed percolation, as follows from the value of critical exponents calculated by means of time-dependent Monte Carlo simulations and series expansions [92]. [Pg.422]

Figure 2-80. Typical P-V diagram for a pure substance showing isotherms and saturation (phases) envelope. Figure 2-80. Typical P-V diagram for a pure substance showing isotherms and saturation (phases) envelope.
Clausius (1850), in considering Regnault s data for the latent heat of steam, introduced a new specific heat, applicable to either phase of a saturated complex of two phases, viz., the amount of heat absorbed in raising the temperature of unit mass of a saturated phase by 1°, the pressure being at the same time varied so as to preserve the substance in a saturated state. In the case of a vapour, this is called the specific heat of saturated vapour (a). [Pg.186]

A general treatment of a diffusion-controlled growth of a stoichiometric intermetallic in reaction between two two-phase alloys has been introduced by Paul et al. (2006). A reaction couple in which a layer of Co2Si is formed during inter-diffusion from its adjacent saturated phases was used as a model system. In the discussion it has been emphasized that the diffusion couple is undoubtedly one of the most efficient and versatile techniques in solid-state science it is therefore desirable to have alternative theories that enable us to deduce the highest possible amount of information from the data that are relatively easily attainable in this type of experiments. [Pg.66]

Here, /x, /xjs>, and are, respectively, the chemical potentials of the supersaturated vapor (or the ambient phase such as the solution phase), the saturated phase, and the solid phase. From this, a generalized driving force maybe expressed as... [Pg.23]

The packing material first described for direct injection of biological samples was prepared by simply saturating the accessible adsorption sites of a Cis reversed-phase silica with human plasma proteins (105). After saturation, the human plasma proteins were denatured at the external surface, and their native conformation was destroyed. With this treatment, the proteins formed a hydrophilic layer with weak ion-exchange properties, which provided protection from contact with the sample proteins, whereas the alkyl ligands inside the pores remained unchanged and thus served for analyte retention. The retention behavior of the saturated phase did not alter with this treatment, but the efficiency was reduced dramatically. Such protein-coated columns have shown a lifetime of several months (106). [Pg.606]

The conjugate (inverse) of (11.160) gives the saturation two-phase heat capacity C which in this case coincides with Cya/3) (with each saturated phase adjusting to maintain constant total V) ... [Pg.389]

A quite related situation is the adsorption on activated carbon, either from an aqueous phase or from the air. Here, the surface layer of activated carbon can be considered as a phase with a large amount of irregularly shaped surface area of unknown chemical composition. With some goodwill, one can consider this random air- or water-saturated phase as a type of pseudo-liquid. Then, the adsorption constants are a type of partition coefficients between this effective surface phase and the surrounding water or air, but a direct calculation of the adsorption constants is impossible because of missing knowledge of the chemical surface composition [C16],... [Pg.138]

Although Poct sometimes can be related to the more easily measured capacity factor in HPLC, the most reliable values still are obtained from traditional shake-flask methods or the slow-stir technique (de Bruijn, 1990). Although slow and tedious, methods which equilibrate the solute directly between the mutually saturated phases can cover a log P... [Pg.110]

As a first example for saturated phases, we consider one phase of a two-phase, single-component system that is closed. The molar enthalpy, and hence the molar heat capacity, of a phase is a function of the temperature and pressure. However, the pressure of the saturated phase is a function of the temperature because, in the two-phase system, there is only one degree of freedom. The differential of the molar enthalpy is given by... [Pg.212]

The molar heat capacity of a saturated phase is thus determined to be... [Pg.212]

The determination of the molar heat capacity of a phase saturated with respect to other phases in a multicomponent system requires the application of sufficient conditions to define the heat capacity. Although expressions are developed here for the molar heat capacity of a saturated phase in general, the expressions can be evaluated only if the phase is pure. The molar enthalpy of a phase is a function of the temperature, pressure, and (C — 1) mole fractions, where C represents the number of components. Thus,... [Pg.213]

Two equations are possible when one of the mole fractions is held constant. If the mole fraction is one of the mole fractions of the saturated phase of interest, then Equation (9.9) becomes... [Pg.214]

Equations (9.9), (9.10), (9.11), or (9.12) in conjunction with Equation (9.2) give expressions for the molar heat capacity of a saturated phase. However, each equation contains the quantity (dS/dXi)TtPtX, which in turn contains terms such as (H — Hk) when xk is taken to be the dependent mole fraction. Evaluation of such quantities requires the knowledge of the absolute values of the enthalpies. Therefore, such terms cannot be evaluated, and the values of the molar heat capacities cannot be calculated. The necessity of knowing the absolute values of the enthalpies arises from the fact that a number of moles of some components must be added to, and the same number of moles of other components must be removed from the 1 mole of saturated phase in order to change the mole fractions of the phase. However, if the saturated phase is pure, even though it is in equilibrium with other phases that are solutions, the molar enthalpy of the phase is not a function of the mole fractions and Equations (9.9)—(9.12) reduce to Equation (9.3). [Pg.214]

When Equation (10.105) is substituted in Equation (10.103) and Equation (10.106) in the similar equation for the second component, with appropriate values of the mole fraction, the two equations can be solved to give the values of a and b. We must emphasize that the values so obtained are valid only for the saturated phases, and the use of such values to obtain values of the excess chemical potentials in the homogenous regions of composition depend upon the validity of Equation (10.104). [Pg.259]

As the sap is boiled in an evaporator, the concentration of other substances also changes. Dissolved minerals and metals go through a saturation phase, and eventually precipitate as a scale-like substance on the surfaces of the evaporator. This scale, also termed "niter or "sugar sand, can take many forms, and is quite variable in composition (Table 4.5, Fig. 4.8). The type and amount of scale changes throughout the season, and is highly variable from one season to the next. [Pg.121]

In principle, Eq. (20) can be used to calculate the surface tension of condensed (or saturated) phase held together by long-range forces (as discussed before, largely of van der Waals force and hydrogen bonding). [Pg.396]

The filters used were from Millipore (various pore sizes, typically 0.22 p.m, with filters 0.15 mm in thickness). In order to render the outer part of the filter impermeable, the literature procedure [16] was used, except that no surfactants or glycerol were used in the process. Mutually saturated octanol and pH 7 buffer were prepared all subsequent references to octanol or buffered water pertain to these mutually saturated phases. [Pg.177]

Hints for super- or undersaturation of minerals can be found in the last paragraph of the initial solution calculations entitled saturation indices . Graphical representation of saturation proportions is often done by means of bar charts, whereas SI = 0 marks the point of intersection between the x-axis and the y-axis, and the bars of super-saturated phases point upwards and those for undersaturated phases downwards (example Fe-bearing mineral phases Fig. 37). [Pg.97]

Omeprazole carries a higher risk for interactions as it has a high affinity for CYP2C19 and a somewhat lower affinity for CYP3A4. Pantoprazole (which is further metabolized by non-saturable phase II reactions after initial metabolism by CYP isoenzymes) has a lower potential for interaction associated with CYP450 inhibition, It is also likely that, despite the limited information, esomeprazole, lansoprazole and rabeprazole also have weaker potential for interaction compared with omeprazole. Pantoprazole has been reported to be used without dose adjustments in critical care patients with organ dysfunction. [Pg.633]

Validation of the model involved application of the model to 1) measurements of natural brine macro- and micro-component concentrations to determine whether predicted saturated phases corresponded with naturally occurring precipitated phases, and 2) measurement of equilibrium saturation concentrations of Cu, Pb, Cd, and Zn in 2, 4, and 6 molal artificial brines of known composition to validate the predictive ability of the micro-component portion of the model. [Pg.699]

The relations between the surface tensions and interfacial tension given in 9.VIII G apply strictly only to immiscible liquids when the liquids are partly miscible, the surface tensions change. For this case Antonoff proposed a rule which is generally understood (but perhaps not correctly) to mean that the interfacial tension between the two saturated liquid layers is equal, or very approximately equal, to the difference between the surface tensions of the two [mutually saturated] phases or solutions [against their common vapour] ... [Pg.170]


See other pages where Saturated phases is mentioned: [Pg.1266]    [Pg.603]    [Pg.184]    [Pg.253]    [Pg.99]    [Pg.47]    [Pg.159]    [Pg.28]    [Pg.802]    [Pg.169]    [Pg.212]    [Pg.213]    [Pg.258]    [Pg.259]    [Pg.126]    [Pg.331]    [Pg.113]    [Pg.23]    [Pg.18]    [Pg.1089]    [Pg.172]    [Pg.50]    [Pg.213]    [Pg.1613]   
See also in sourсe #XX -- [ Pg.17 ]

See also in sourсe #XX -- [ Pg.213 ]




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Aqueous phase saturation

Aqueous-phase saturation profiles

Argon saturation, phase transitions

Irreducible wetting-phase saturations

Liquid phase saturation

Mobility phase saturations

Molar heat capacities of saturated phases

Nitrogen saturation, phase transitions

Phase pressure saturation formulation

Saturated phases, molar heat capacities

Saturation of the aqueous phase

Saturation two-phase flow

Vapor phase, saturated

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