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Parameter cross-correlations

A typical cross-section of the parameter cross correlations is shown in Table 2. [Pg.247]

The practice of estabHshing empirical equations has provided useflil information, but also exhibits some deficiencies. Eor example, a single spray parameter, such as may not be the only parameter that characterizes the performance of a spray system. The effect of cross-correlations or interactions between variables has received scant attention. Using the approach of varying one parameter at a time to develop correlations cannot completely reveal the tme physics of compHcated spray phenomena. Hence, methods employing the statistical design of experiments must be utilized to investigate multiple factors simultaneously. [Pg.333]

Elucidation of the stereostructure - configuration and conformation - is the next step in structural analysis. Three main parameters are used to elucidate the stereochemistry. Scalar coupling constants (mainly vicinal couplings) provide informa-hon about dihedral bond angles within a structure. Another way to obtain this information is the use of cross-correlated relaxation (CCR), but this is rarely used for drug or drug-like molecules. [Pg.209]

As seen from the above theoretical developments, accessing geometrical (and stereochemical) information implies at least an estimation of the dynamical part of the various relaxation parameters. The latter is represented by spectral densities which rest on the calculation of the Fourier transform of auto- or cross-correlation functions. These calculations require necessarily a model for describing molecular reorientation... [Pg.101]

Radial velocities were measured by cross-correlation, using a synthetic spectrum as template. Individual spectra were shifted to rest wavelength and coadded. Effective temperatures were derived from the (V — I)o colours by means of the Alonso calibration [8], We assumed log g = 2.0 for all stars (estimated from isochrones) and with these parameters we fed the spectra to our automatic procedure for the determination of abundances [9], We found that the S/N ratio was too low to be able to determine reliably the microturbulent velocities, the weak Fe I lines could not be measured on many spectra. This resulted in a marked dependence of derived abundances on microturbulent velocities. It is well known that microturbulence is not a truly independent parameter but correlates with surface gravity and, more mildly also with effective temperature. By considering the large sample of stars studied by [10] one can be convinced that for all stars with 1.5 < logg < 3.0 (20 stars) there is no marked dependence from either Tefi or log g, and the mean value of the microturbulent velocity is 1.6 kms 1. For this reason we fixed the microturbulent velocity at 1.6 kms-1. [Pg.233]

The final assumption is that each affinity fluctuation is correlated only with fluctuation of its associated external parameters and that cross correlations of the type... [Pg.427]

Fig. 7.1 Flow chart for structure determination with NMR, focusing on the most useful structural NMR parameters NOE,J coupling, dipolar coupling, cross-correlated relaxation rate, and chemical shifts. Fig. 7.1 Flow chart for structure determination with NMR, focusing on the most useful structural NMR parameters NOE,J coupling, dipolar coupling, cross-correlated relaxation rate, and chemical shifts.
Since the discovery of the nuclear Overhauser effect (NOE, see previous section) [4, 5] and scalar coupling constants [36, 37] decades ago, NMR-derived structure calculations of biomolecules largely depended on the measurement of these two parameters [38]. Recently it became possible to use cross-correlated relaxation (CCR) to directly measure angles between bond vectors [39] (see also Chapt 7). In addition, residual dipolar couplings of weakly aligned molecules were discovered to measure the orientation of bond vectors relative to the alignment tensor (see Sect 16.5). Measurement of cross-correlated relaxation was described experimentally earlier for homonuclear cases [40, 41] and is widely used in solid-state NMR [42 14]. [Pg.362]

DR. JACK VRIESENGA (Syracuse University) You pointed out the dangers involved in extracting entropies and enthalpies from NMR data, not only as a result of the cross-correlation between the two, but also their correlation to other NMR parameters. I thought it might be useful for you to comment on the effect of pressure on the other NMR parameters, besides the kinetic control For example, you commented about the role played by the outer-sphere relaxation in the interpretation of NMR relaxation data. How would this be affected by pressure ... [Pg.64]

Table 2.1. Intramolecular Motions in Proteins and the Values of the Parameters that Characterize Them Mass of Structural Element (m), Amplitude (A), Characteristic Time (r), Activation Energy ( ,), and Cross-Correlation (< X1-ZX2 ... Table 2.1. Intramolecular Motions in Proteins and the Values of the Parameters that Characterize Them Mass of Structural Element (m), Amplitude (A), Characteristic Time (r), Activation Energy ( ,), and Cross-Correlation (< X1-ZX2 ...
J-splitting, when it exists, imposes the definition of new spin quantities. These quantities also evolve according to relaxation phenomena and may interfere (by relaxation) with the usual magnetization components. This latter interference stems precisely from cross-correlation rates, i.e., relaxation parameters which involve two different mechanisms, for instance the dipolar interaction and the so-called Chemical Shift Anisotropy (27,28) (csa)... [Pg.17]

Figure 3. Comparison of normalized MM influence spectra for SD (left panel) and OKE (rightpanel) in room-temperature acetonitrile. The SD spectrum isfor a perturbation in the partial charges of a dipolar diatom in with Br2-like nonelectrostatic potential parameters. Both spectra are decomposed into rotational, translational and rot.-trans. cross correlation components. The imaginary-requency portions of the spectra are plotted along the negative real axis. The SD results arefrom Ref. and the OKE results from Ref. Figure 3. Comparison of normalized MM influence spectra for SD (left panel) and OKE (rightpanel) in room-temperature acetonitrile. The SD spectrum isfor a perturbation in the partial charges of a dipolar diatom in with Br2-like nonelectrostatic potential parameters. Both spectra are decomposed into rotational, translational and rot.-trans. cross correlation components. The imaginary-requency portions of the spectra are plotted along the negative real axis. The SD results arefrom Ref. and the OKE results from Ref.
For the case of toluene experiments in the gas phase and in CF2CI-CFCI2 are displayed in Figs, lb and 3b. In the inset of Fig. lb the signal is shown on a shorter timescale together with the solution experiment and the cross correlation function of pump and probe pulses. The time resolved traces have been modelled as in the case of benzene. In the case of toluene the initial fast rise is less pronounced (Ain = 0.25 0.05) than for benzene. This is likely a consequence of the different FC-factors of the different FC-active modes involved which also may depend somewhat upon the probe wavelength. For toluene in the gas phase rfyR = 8.710.9 ps and rVET =500180 ps have been determined. As in the case of benzene the parameters A inn = 0.25+0.05 and t( x < 0.8 ps were kept constant for the gas phase and the solution experiment in the analysis. For toluene in solution we found t%]r = 4.710.8 ps and tvet= 2 2 ps, respectively. [Pg.274]

General base catalysis of the reaction of a nucleophile (HNu) is kinetically equivalent to general acid catalysis of the reaction of the deprotonated nucleophile (Nu ). A distinction can be made employing cross-correlation effects where the value of the Bronsted a is measured as a function of another parameter such as the nucleophilicity of the attacking nucleophile. [Pg.299]

The thermodynamic state functions obtained by non-linear regression in both experiments are identical within the error limits and are considered reliable contrary to the parameters of higher complexation that suffer from dramatically increased errors and their cross correlation. [Pg.300]

Describes accuracy where cross-correlation squared parameter was not calculated nd = not determined. dCross-correlation parameter squared nd = not determined. [Pg.146]

Table 16-1 shows results for the dielectric constant e(0), Kirkwood -factor gK, and the static dipole cross-correlation parameter g° = ( M(0) 2) /(Np ) — 1 where M(f) = IFit) is the system s collective dipole at time t, for a selected set of thermodynamic states. The experimental values for e(0) are shown within parentheses. The overall trend of these quantities with density and temperature is consistent with the expectation of a higher degree of dipolar correlation at higher densities and/or lower temperatures. At liquid-like densities (states 10-12), where polarizability effects are known to be important, the simulated model underestimates e(0), a feature common to most non-polarizable water models. Given the error bars and differences in thermodynamic states, our estimates for e(0) for states 10-12 are... [Pg.442]


See other pages where Parameter cross-correlations is mentioned: [Pg.555]    [Pg.247]    [Pg.555]    [Pg.247]    [Pg.725]    [Pg.1515]    [Pg.285]    [Pg.120]    [Pg.188]    [Pg.195]    [Pg.112]    [Pg.144]    [Pg.245]    [Pg.121]    [Pg.141]    [Pg.142]    [Pg.147]    [Pg.179]    [Pg.292]    [Pg.269]    [Pg.117]    [Pg.2]    [Pg.250]    [Pg.116]    [Pg.316]    [Pg.36]    [Pg.229]    [Pg.312]    [Pg.254]    [Pg.97]    [Pg.102]    [Pg.258]   
See also in sourсe #XX -- [ Pg.247 ]




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Correlator cross

Cross parameters

Cross-correlation

Parameter correlation

Parameters correlated

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