Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Bulk parameters relationships

QSAR are useful In the design of pesticides and medicinal drugs, and In environmental problems such as the prediction of toxicity and blodegradablllty. An empirical relationship can be properly used only for Interpolation whereas one based solidly on well-established theory can be used at least to some extent for extrapolation as well. It seems of real Importance, then, to determine the nature and slgmiflcance of steric and bulk parameters In QSAR. [Pg.249]

Show the relationships between the different types of bulk parameter. [Pg.108]

Charton, M., and B.I. Charton Significance of Volume and Bulk Parameters in Quantitative Structure-Activity Relationships. J. Org. Chem. 44,2284-2288 (1979). [Pg.66]

Some of the earliest techniques for compound selection were essentially visual and as such have considerable appeal compared with the (apparently) more complex statistical and mathematical methods. The first method to be reported came from a study of the relationships between a set of commonly used substituent constants (Craig 1971). The stated purpose of this work was to examine the interdependence of these parameters and, as expected, correlations (see Box 2.1) were found between the hydrophobidty descriptor, %, and a number of bulk parameters such as molecular volume and parachor. Why should interdependence between substituent constants be important There are a number of answers to this question, as discussed further in this book, but for the present it is sufficient to say that interdependence between parameters is required so that clearer, perhaps mechanistic, conclusions might be drawn from correlations. As part of the investigation Craig plotted various parameters together, for example the plot of ct vs. n shown in Fig. 2.2 such plots have... [Pg.35]

Capillary pressure increases as pore radius decreases, so that the very small pores in a catalyst layer can have very high capillary pressure. It is important to emphasize that, even for very homogeneous porous media, these relationships cannot be applied on a microscopic level to the entire media due to the complex and highly varied pore structure in PEFCs, and attempts at modeling the effects are considered global and meant to capture the qualitative trends using bulk parameters derived that are representative of the bulk media. Therefore, these parameters must be derived experimentally and are highly dependent on material properties, and in fuel cells, interfacial effects are not treated in the... [Pg.251]

This simulation can be achieved in terms of a source—sink relationship. Rather than use the gas concentration around the test object as a target parameter, the test object can be surrounded by a sink of ca 2-7T soHd angle. The solar panel is then maintained at its maximum operating temperature and irradiated by appropriate fluxes, such as those of photons. Molecules leaving the solar panel strike the sink and are not likely to come back to the panel. If some molecules return to the panel, proper instmmentation can determine this return as well as their departure rates from the panel as a function of location. The system may be considered in terms of sets of probabiUties associated with rates of change on surfaces and in bulk materials. [Pg.368]

NMR interpretation has made significant advances with diffusion-editing pulse sequences and two-dimensional inversion of diffusivity and T2 relaxation [7,40-44]. The 2D inversion can also be used to compare Tj and T2 relaxation with each other [42]. Distributions of these two characteristic parameters can now be displayed on a 2D map and the relationship between them more easily visually interpreted. The 2D distribution map can be interpreted by comparing the measured distribution with the line for the bulk diffusivity of water and the correlation lines for the hydrocarbon components in crude oils, shown in Figure 3.6.10 as dashed lines [40-46]. Figure... [Pg.335]

In principle, the FIAM does not imply that the measured flux. / s should be linear with the metal ion concentration. The linear relationship holds under submodels assuming a linear (Henry) isotherm and first-order internalisation kinetics [2,5,66], but other nonlinear functional dependencies with for adsorption (e.g. Langmuir isotherm [11,52,79]) and internalisation (e.g. second-order kinetics) are compatible with the fact that the resulting uptake is a function (not necessarily linear) of the bulk free ion concentration cjjjj, as long as these functional dependencies do not include parameters corresponding with the speciation of the medium (such as or K [11]). [Pg.190]

Lu et al. [7] extended the mass-spring model of the interface to include a dashpot, modeling the interface as viscoelastic, as shown in Fig. 3. The continuous boundary conditions for displacement and shear stress were replaced by the equations of motion of contacting molecules. The interaction forces between the contacting molecules are modeled as a viscoelastic fluid, which results in a complex shear modulus for the interface, G = G + mG", where G is the storage modulus and G" is the loss modulus. G is a continuum molecular interaction between liquid and surface particles, representing the force between particles for a unit shear displacement. The authors also determined a relationship for the slip parameter Eq. (18) in terms of bulk and molecular parameters [7, 43] ... [Pg.70]

Table 7.3 Relationship between molecular parameters (A2, p) of sodium caseinate (0.5 wt%) + dextran sulfate complexes at pH = 6.0 formed in the bulk and at the interface of a protein foam, and the corresponding properties (J43, Q of the bilayer and mixed emulsions (20 vol% oil, 0.5 wt% sodium caseinate) containing 0.1 or 1.0 wt% dextran sulfate (Jourdain et aL, 2008 Semenova et al., 2009). Table 7.3 Relationship between molecular parameters (A2, p) of sodium caseinate (0.5 wt%) + dextran sulfate complexes at pH = 6.0 formed in the bulk and at the interface of a protein foam, and the corresponding properties (J43, Q of the bilayer and mixed emulsions (20 vol% oil, 0.5 wt% sodium caseinate) containing 0.1 or 1.0 wt% dextran sulfate (Jourdain et aL, 2008 Semenova et al., 2009).
In MLC, the mobile phase consists of surfactants at concentrations above their critical micelle concentration (CMC) in an aqueous solvent with an alkyl-bonded phase (52). Retention behavior in MLC is controlled by solute partitioning from the bulk solvent into micelles and into stationary phase as well as on direct transfer from the micelles in the mobile phase into the stationary phase. Eluent strength in MLC is inversely related to micelle concentration. A linear relationship exists between the inverse of retention factor and micelle concentration. Similar to what is observed in RPLC, a linear relationship exists between retention in MLC and , the volume fraction of the organic modifier. Modeling retention in MLC is much more complicated than in RPLC. The number of parameters is important. Micelles are obviously a new domain in both liquid chromatography and electrophoresis. Readers interested in the topic will appreciate Ref. 53, a special volume on it. [Pg.26]

Figure 3 Relationship between local and bulk densities at two supercritical temperatures (T7TC = 1.02, 1.145) for an infinitely dilute mixture of Lennard-Jones atoms with potential parameters chosen so as to simulate pyrene in carbon dioxide (see Table II). Molecular dynamics simulation. Figure 3 Relationship between local and bulk densities at two supercritical temperatures (T7TC = 1.02, 1.145) for an infinitely dilute mixture of Lennard-Jones atoms with potential parameters chosen so as to simulate pyrene in carbon dioxide (see Table II). Molecular dynamics simulation.
Equations (1.72)—(1.78) provide relationships between characteristic parameters of the interface (qM, qs, Cd, Cu and surface concentrations of ionic species) and macroscopic magnitudes such as the surface tension, the applied potential and the bulk concentration of electrolyte. However, they provide no information about the double-layer structure. Next, some theoretical models about the structural and geometrical description of the electrical double layer are discussed briefly. [Pg.21]


See other pages where Bulk parameters relationships is mentioned: [Pg.107]    [Pg.108]    [Pg.113]    [Pg.88]    [Pg.241]    [Pg.1935]    [Pg.178]    [Pg.466]    [Pg.228]    [Pg.150]    [Pg.221]    [Pg.70]    [Pg.34]    [Pg.173]    [Pg.160]    [Pg.164]    [Pg.276]    [Pg.7]    [Pg.23]    [Pg.410]    [Pg.53]    [Pg.22]    [Pg.259]    [Pg.227]    [Pg.32]    [Pg.235]    [Pg.213]    [Pg.82]    [Pg.614]    [Pg.631]    [Pg.294]    [Pg.178]    [Pg.57]    [Pg.518]    [Pg.448]    [Pg.274]   
See also in sourсe #XX -- [ Pg.260 ]




SEARCH



Bulk parameters

© 2024 chempedia.info