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Properties, estimation surface tension

Equation (68) was developed with K-alkane data [13, 14] and limiting properties (d = 0.854, y = 35.4). Equation (68) was used with polyolefin densities (Eq. (48)] to estimate surface tensions, which are compared with other y values in Table 16 ... [Pg.260]

Parachor is the name (199) of a temperature-independent parameter to be used in calculating physical properties. Parachor is a function of Hquid density, vapor density, and surface tension, and can be estimated from stmctural information. Critical constants for about 100 organic substances have been correlated to a set of equations involving parachors and molar refraction (200). [Pg.253]

As the production methods of MWCNTs is very efficient [8] (see Chaps. 2 and 12), it is an advantage to implement a filling procedure after the synthesis. A promising approach to fill CNT cavities, could exploit the capillary properties that have been revealed by Ajayan and lijima [9]. Subsequent studies by Dujardin et al.[10] allowed the estimations of a surface tension threshold in order to select materials that are good candidates to wet and fill CNTs. [Pg.129]

The molten salt standard program was initiated at Rensselaer Polytechnic Institute (RPI) in 1973 because of difficulties being encountered with accuracy estimates in the NBS-NSRDS molten salt series. The density, surface tension, electrical conductivity, and viscosity of KNO3 and NaCl were measured by seven laboratories over the world using samples distributed by RPI. The data from these round-robin measurements of raw properties were submitted to RPI for evaluation. Their recommendations are summarized in Table 2. [Pg.122]

Yarin and Weiss[357] also determined the number and size of secondary droplets, as well as the total ejected mass during splashing. Their experimental observations by means of a computer-aided charge-coupled-device camera and video printer showed that the dependence of the critical impact velocity, at which splashing initiates, on the physical properties (density, viscosity, and surface tension) and the frequency of the droplet train is universal, and the threshold velocity may be estimated by ... [Pg.232]

Recently, Rebelo and coworkers [172] presented a method to estimate the critical temperatures of some ILs based on fhe temperature dependence of fheir surface tension and liquid densities. The molar enfhalpies of vaporization of a series of commonly used ILs were also determined for fhe firsf fime. The molar enfhalpies of vaporization of [C Cilm][Tf2N] ILs in fhe function of the alkyl chain length have been presented [214]. The critical properties (T(, P(, Vf), the normal boiling temperatures, and the acentric factors of 50 ILs were determined as well for fhe firsf fime [215]. [Pg.59]

In the new version, Chapter 10 focuses exclusively on van der Waals forces and their implications for macroscopic phenomena and properties (e.g., structure of materials and surface tension). It also includes new tables and examples and some additional methods for estimating Hamaker constants from macroscopic properties or concepts such as surface tension, the parameters of the van der Waals equation of state, and the corresponding state principle. [Pg.682]

In order to calculate the numerical values of transfer coefficients, values of the molecular properties are required. In the next section, we present estimation methods for viscosity, diffusivity, thermal conductivity and surface tension, for the high-pressure gas. [Pg.96]

Estimation of surface tension of liquids from related properties... [Pg.230]

A chemical s Tb, the temperature at which its vapor pressure equals the ambient pressure, and Tm, the temperature at which its solid and liquid forms are in equilibrium at ambient pressure, are easily located in references and databases. As a result, many of the correlations that have been constructed for property estimations use these parameters as independent variables. The Tb of a chemical can nonetheless provide an indication of the partitioning between gas and liquid phases,53 with the higher values denoting a lower tendency to exist in the vapor phase. The surface tension, y, of a chemical, the ratio of the work done to expand the surface divided by the increase in the surface area, is often used to estimate the VP of liquids in aerosols and in soil capillaries.28 The VP of a chemical is the pressure of a pure chemical vapor that is in equilibrium with the pure liquid or solid, and... [Pg.237]

Regarding the former question we do not yet have one comprehensive theory that on an ab initio basis can predict all interfacial tensions and their derivatives in terms of molecular properties. However, the field is not without promise. Favourites are molecular dynamic simulations (sec. 2.7) and lattice theories (sec. 2.10). These two techniques span complementary parts of the phase space cind are of comparable merit. For factual information, of which an abundance is available, the reader is referred to the tabulations in appendix 1. Nowadays there is little demand for simple empirical relations to estimate the surface tension. [Pg.200]


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See also in sourсe #XX -- [ Pg.51 ]




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