Big Chemical Encyclopedia

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

Articles Figures Tables About

Log-linear

Fig. 1. Correlation of Dk with percent water (log-linear plot). 1 barrer = 10 cm O2 (at STP)-cm/(cm -s-mm Hg). Fig. 1. Correlation of Dk with percent water (log-linear plot). 1 barrer = 10 cm O2 (at STP)-cm/(cm -s-mm Hg).
Owing to the original determination from uv—vis spectral solvatochromic shifts, 7T, B, and are called solvatochromic parameters. General rules for estimation of these variables have been proposed (258). Examples of individual parameter investigations are available (260,261). As previously mentioned, individual LEER—LSER studies are performed on related materials. A common method to link these individual studies to group contribution methods, and thereby expand the appHcabiUty, is by expansion of solvatochromic parameters to log—linear relationships, such as... [Pg.254]

Construet, on log-linear graph paper, using asymptotes, and validate using MATLAB or a similar tool, the Bode diagrams for... [Pg.161]

Plot the Bode diagram on log-linear paper and determine... [Pg.194]

Using a log-linear profile of the wind speed, and assuming a surface roughness length of about 0.3 m, u is estimated from the 10-meter wind speed, u,o, as ... [Pg.316]

In the arithmetical methods a circular flow cross-section is divided into concentric rings and a central element. The areas of the elements are equal except for the outermost ring, which has only half of that area, A hypothesis is made for the velocity profile for each element. For example the log-linear rule assumes a velocity profile of... [Pg.1164]

TABLE 12.7 Measuring Point Distances for the Log-linear Rule Circular Cross-Section ... [Pg.1164]

W. Richter. Log-linear-regel—ein einfaches verfahren zut volumenstrommes.sung m rohrleitun-gen. Heiz. Litft. Hausteebnik, 20, 1969, pp, 407-409. [Pg.1175]

A log-linear plot of the idealized eontinuous MSMPR population density versus erystal size is shown in Figure 3.7. [Pg.69]

Figure 5.14 MSMPR size distriimtion on log-linear co-ordinates... Figure 5.14 MSMPR size distriimtion on log-linear co-ordinates...
It was shown in Chapter 3 that in the absenee of erystal aggregation, the produet erystal size distribution is log-linear, as illustrated in Figure 6.11(a). [Pg.167]

If, as is usually the case, there are insufficient data to allow the calculation of an empirical relationship between the SLIs and error probabilities, then a mathematical relationship has to be assumed. The usual form of the assumed relationship is log-linear, as shown below ... [Pg.238]

This assumption is based partly on experimental evidence that shows a log-linear relationship between the evaluation of the factors affecting performance on maintenance tasks, and actual performance on the tasks, Pontecorvo (1965). In order to calculate the constants A and B in the equation, at least two tasks with known SLIs and error probabilities must be available in the set of tasks being evaluated. [Pg.238]

Figure 11-11. Comparison of measured and calculated current density as a function of bias for an electron-only Sm/MEH-PPV/Ca structure (upper panel) and a hole-only AI/MEH-DSB/Au structure (lower panel). The main parts of the figure are linear-linear plots and the insets are log-linear plots. Figure 11-11. Comparison of measured and calculated current density as a function of bias for an electron-only Sm/MEH-PPV/Ca structure (upper panel) and a hole-only AI/MEH-DSB/Au structure (lower panel). The main parts of the figure are linear-linear plots and the insets are log-linear plots.
Figure 11-8. Linear-linear (upper panel) and log-linear (lower panel) plots of calculated current density as a (unction of bias voltage for 100 nm MliH-PPV devices with a 2.2 eV barrier to electron injection and 0.1, 0.2, 0.3, 0.4. 0.5. and 0.6 eV barriers to hole injection. Figure 11-8. Linear-linear (upper panel) and log-linear (lower panel) plots of calculated current density as a (unction of bias voltage for 100 nm MliH-PPV devices with a 2.2 eV barrier to electron injection and 0.1, 0.2, 0.3, 0.4. 0.5. and 0.6 eV barriers to hole injection.
Schild analysis is a very powerful method to quantify the potency of a competitive antagonist and to test whether the blockade of response by a molecule is consistent with simple competitive antagonism. Devised by Arunlakshana and Schild (1959), it is based on the principle that the antagonist-induced dextral displacement of a dose-response curve is due to its potency (Keq value, affinity) and its concentration in the receptor compartment. Since the antagonism can be observed and the concentration of antagonist is known, the Keq (denoted KB for antagonist) can be calculated. Die relationship between antagonism and concentration must be log-linear with a unit slope to adhere to true competitive kinetics. [Pg.1111]

L. A. Goodman, Some useful extensions of the usual correspondence analysis approach and the usual log-linear models approach in the analysis of contingency tables. Int. Statistical Rev., 54 (1986) 243-309. [Pg.158]

The log-linear model (LLM) is closely related to correspondence factor analysis (CFA). Both methods pursue the same objective, i.e. the analysis of the association (or correspondence) between the rows and columns of a contingency table. In CFA this can be obtained by means of double-closure of the data in LLM this is achieved by means of double-centring of the logarithmic data. [Pg.201]

Fig. 32.11. Log-linear model (LLM) biplot computed from the data in Table 32.10. Conventions are the same as in Fig. 32.10. The areas of circles (representing years) and of squares (representing categories) are made proportional to the row- and column-totals in Table 32.10. Fig. 32.11. Log-linear model (LLM) biplot computed from the data in Table 32.10. Conventions are the same as in Fig. 32.10. The areas of circles (representing years) and of squares (representing categories) are made proportional to the row- and column-totals in Table 32.10.
Next by employing the volume criterion, the best grid point in the operability region was determined using the time intervals indicated by the information indices and the log-linear formula for the selection of the sampling times. A total of 20, 40 and 80 data points were used and the results are shown in Table 12.2. As seen, the grid point (4, 370) was consistently selected as best. [Pg.204]

The log-linear interpolation for the determination of the sampling times is very useful in such cases. [Pg.210]

NOTE The dotted lines at-e used to connect sequential time points. The solid line is a ilnear regression fit of the log-linear terminal elimination phase. [Pg.131]

Advanced Log-Linear Models Using SAS0 by Daniel Zelterman... [Pg.333]

For hydrophobic, (virtually) nonionizable substances [i.e., those that show no ionic species of significance in the pH range 1 to 10 (e.g., diazepam)], solubility can usually be improved by addition of nonpolar solvents. Aside from solubility, stability is also affected by solvents in either a favorable or a nonfavorable direction [6], Theoretical equations for solubility in water [7] and in binary solvents [8] have been reported in literature, but in general the approach in preformulation is pseudoempirical. Most often the solubility changes as the concentration of nonpolar solvent C2, increases. For binary systems it may simply be a monotonely changing function [9], as shown in Fig. 2. The solubility is usually tied to the dielectric constant, and in a case such as that shown by the squares, the solubility is often log-linear when plotted as a function of inverse dielectric constant, E, that is,... [Pg.176]

Nevertheless, the avena coleoptile exhibits a curvature to unilateral UV-illumina-tion with a satisfactory log-linear response/time relationship38) (the bending mode is similar to that observed for the second positive curvature which develops from the coleoptile base cf. 2.2). Fig. 5 338) shows that the double-peaked action spectrum does not match neither flavin (Fig. 5 5,16S)) nor carotenoid absorption (Fig. 5 4,183)), most likely excluding both as photoreceptors. The growth hormone auxin (cf. 2.4 and Scheme 1) has been discussed to be a possible photoreceptor. However, in this case, this is not supported by the action spectrum either. [Pg.11]

Yalkowsky has shown that the solubility of a compound in a cosolvent mixture (S ) can be estimated through a log-linear solubility relation ... [Pg.349]

The 210Pb input from the atmosphere must have been constant over the past 150 years due to the relative constancy in the maritime climate (temperature and soil moisture influences the radon emanation rate) and the resulting constancy in the input source for 210Pb. Therefore, the deviations from a single log-linear relationship of the unsupported 210Pb activity with the dry mass of sediment accumulation must be due to some property of the watershed. The three different relationships shown in... [Pg.335]

Plot a log/linear curve of activity vs time and analyse it into its components. Deduce the half -lives and... [Pg.475]


See other pages where Log-linear is mentioned: [Pg.318]    [Pg.393]    [Pg.1164]    [Pg.76]    [Pg.76]    [Pg.173]    [Pg.244]    [Pg.187]    [Pg.190]    [Pg.502]    [Pg.83]    [Pg.583]    [Pg.201]    [Pg.343]    [Pg.718]    [Pg.198]    [Pg.199]    [Pg.330]    [Pg.1148]   
See also in sourсe #XX -- [ Pg.318 ]




SEARCH



Log-linear model

Log-linear modeling

© 2024 chempedia.info