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Volumetric properties mixtures

Critical Temperature The critical temperature of a compound is the temperature above which a hquid phase cannot be formed, no matter what the pressure on the system. The critical temperature is important in determining the phase boundaries of any compound and is a required input parameter for most phase equilibrium thermal property or volumetric property calculations using analytic equations of state or the theorem of corresponding states. Critical temperatures are predicted by various empirical methods according to the type of compound or mixture being considered. [Pg.384]

The fugacity coefficient is a function of pressure, temperature, and gas composition. It has the useful property that for a mixture of ideal gases (Pi = 1 for all i. The fugacity coefficient is related to the volumetric properties of the gas mixture by either of the exact relations (B3, P5, R6) ... [Pg.144]

Ehrlich, P., and P. C. Wu. 1973. Volumetric properties of supercritical ethane-n-heptane mixtures The isothermal compressibility in the critical region. AIChE J. 19 540. [Pg.523]

Numerical calculations of phase equilibria require thermodynamic data or cotestations of data. For pure componeats, the requisite data may include saturation pressures (or temperatures), hem capacities, latent hems, and volumetric properties. For mixtures, one requires a PVTx equation of state (for determitiation of 4>j), and/or en expression for the molar excess Gibbs eenrgy g (for deiermiention of y,). We have disoussed in Sections 1.3 and 1.4 the correlating capabilities of selected equations or mite and expressions for gR, and the behavior of the fogacily cnefficients and activity coefficients derived from them. [Pg.54]

The result of a calculation can be quite sensitive to the values for the k. Although these quantities can be correlated at times against combinations of properties for pure species i and / (e.g., critical-volume ratios), they are best treated as purely empirical parameters, values of which are (ideally) backed out of good experimental mixture data for the type of property which is to be represented. Thus, if accurate calculation of low-to-moderate-pressure volumetric properties is required, then the kif could be estimated from available data on mixture second virial coefficients for the constituent binaries. Alternatively, if application to multicomponent VLE calculations is envisioned, then the ki would be best estimated from available VLE data on the constituent binaries. (It... [Pg.74]

The original Virial EOS was applicable only to the gas phase. This limitation incited the development of extended forms, as the Benedict-Webb-Rubin (BWR) correlation (equation 5.5). This equation may contain sophisticated terms with a large number of parameters, mostly between 10 and 20, and need substantial experimental data for tuning. The extended Virial-type EOS s have lost much of their interest after the arrival of various cubic EOS in the last decades. Some formulations are still used for special applications, notably in gas processing and liquefaction, as BWR-Lee-Starling (BWR-LS) equation, one of the most accurate for hydrogen rich hydrocarbon mixtures. Note that extended Virial EOS may calculate not only volumetric properties, but also VLE. [Pg.164]

The inclusion in this volume of a chapter on the properties of gaseous mixtures may appear inappropriate there are however, close connections between the properties of liquid and gaseous mixtures. An obvious but nonetheless important point of contact is the study of vapour-liquid equilibrium. The thermodynamic analysis of vapour-pressure measurements requires a knowledge of the chemical potentials of the components of the gas mixture in equilibrium with the liquid. Even in experiments in which the properties of the vapour are not directly involved, the volumetric properties of a vapour phase must often be known in order to determine with precision the composition of the liquid mixture. [Pg.199]

Although the virial equation of state can be applied to moderately dense gases, the difficulty in determining third and fourth interaction virial coefficients makes its application to mixtures impractical. It has become increasingly common in dealing with moderately dense gas mixtures to use the experimental approaches and theories usually associated with liquid mixtures. For example, one can describe the volumetric properties of gas mixtures by the excess volume rather than in terms of virial coefficients. The focus is on excess functions rather than on the properties of the mixture. [Pg.226]

Volumetric Properties of Gaseous Mixtures Table 4 cont.)... [Pg.233]

The ideal-gas state for a mixture is reached by reducing pressure at constant temperature and constant composition. When this state is reached, molecules behave as point masses that exert no interactions. Neither the chemical nature of the gas, nor its composition (if mixture) has any effect on its volumetric properties. Therefore, the equation of state of the ideal-gas mixture is the same as for a pure fluid in the ideal-gas state ... [Pg.349]

Torres RB, Marchiore ACM, Volpe PLO (2006) Volumetric properties of binary mixtures of (water-1-organic solvents) at temperatures between T=288.15 K and T=303.15 K at p = 0.1 MPa, J Chem Thermodyn 38 526-541... [Pg.48]

Mix and compact the mixture with the selected aggregate gradation at five different bitumen contents (at the estimated content above, the estimated bitumen content 0.5% and the estimated bitumen content +1.0%). During compaction, keep densification data. Determine compaction and volumetric properties with respect to bitumen content. [Pg.237]

Provided that the bulk specific gravity (Gji,) and the effective specific gravity (G ) of the total aggregate, as well as the specific gravity of the bitumen (GJ, are known, the volumetric properties of bituminous mixture (asphalt mixture) may be determined. [Pg.242]

The maximum specific gravity (G ) of the loose hot bituminous mixture should be determined, at all binder contents, to calculate the volumetric properties of the compacted bituminous mixture. [Pg.244]

Nikolaides A.E and E. Manthos. 2008. The effect of volumetric properties of asphalt concrete mixture to wheel track rutting with respect to EN and BS rutting test methods. Proceedings of the 7th International RILEM Symposium on Advanced Testing and Characterization of Bituminous Materials. Rhodes, Greece. [Pg.397]

Bituminous mixture s volumetric properties (voids, etc.) Temperature of the bituminous mixture Compaction achieved Layer thickness Roughness (evenness) ... [Pg.433]


See other pages where Volumetric properties mixtures is mentioned: [Pg.144]    [Pg.149]    [Pg.1021]    [Pg.129]    [Pg.320]    [Pg.611]    [Pg.199]    [Pg.199]    [Pg.201]    [Pg.203]    [Pg.205]    [Pg.207]    [Pg.209]    [Pg.211]    [Pg.213]    [Pg.215]    [Pg.217]    [Pg.219]    [Pg.221]    [Pg.223]    [Pg.225]    [Pg.227]    [Pg.229]    [Pg.231]    [Pg.235]    [Pg.237]    [Pg.242]    [Pg.433]    [Pg.164]   
See also in sourсe #XX -- [ Pg.181 ]




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