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Structure-frequency correlation

Falush, D., Stephens, M., and Pritchard, J.K. (2003) Inference of population structure using multilocus genotype data linked loci and correlated allele frequencies. Genetics. 164, 1567-1587. [Pg.40]

Due to the biochemical importance of porphyrine systems their metal complexes have been modeled extensively. Metalloporphyrines are assumed to be planar but there is a relatively high degree of flexibility, and six low energy distortion modes have been described (Figure 3).127 MM with a variety of force fields has been used to compute the structural and dynamic properties,65 66 128-131 and these studies also include information on the orientation of the axial donors.132 133 Reaction dynamics related to the interaction of substrates with the metal site have also been modeled,134-136 and MM has been used to correlate structural and spectroscopic properties (primarily Raman frequencies).137 138... [Pg.307]

An interesting example where infrared O-H frequencies were used to correlate structures is for choline chloride dihydrate, which is postulated to have a semi-clathrate hydrate structure by analogy with the known crystal structure of tetraethyl ammonium fluoride pentahydrate [162]. [Pg.51]

The infrared spectra (11,12) can be used advantageously to provide a facile procedure to characterize polyamides in the untreated and treated states. Structure-frequency correlations have been established which indicate that the a form and y form can be clearly distinguished using two amide bands characteristic of the structure of the polyamide. These are ... [Pg.32]

In case of a new design, the designer must obtain the anticipated force input, i.e., excitation environment, for the structural system and correlate the frequency content of this information with the results of a natural frequency analysis of the structure. If natural frequencies occur in the frequency band of excitation, the potential of dynamic problems exists and should be addressed. [Pg.347]

The calculation of Qa and Qb can be performed using standard statistical mechanical techniques. The calculation of Qxs is a more difficult problem because there is usually little information about the structure of the TS. An approximation of the TS properties can be determined by examining the properties of the reactants and products as it is often possible to correlate vibrational frequencies between the two. The change over from reactant vibrational frequencies to those of the products can be modelled by using a suitable interpolation function which has adjustable parameters that can be altered in a fitting exercise. More recently, much use has... [Pg.141]

In solving for the molecular structure, try to correlate the frequencies in the table with those for bands indicated in the problem. [Pg.27]

Elliott and Malcolm (1956 ) and Downie et al. (1957) showed that the procedure of identification of a- or )3-structure by correlation with frequency ranges listed in Table 10.1 can lead to erroneous conclusions in special cases. The Miyazawa theory (to be discussed later) has made possible an analysis more sophisticated than the empirical method mentioned here. [Pg.189]

When the layer is inhomogeneons (domainlike), the use of this structure-frequency correlation strategy can be difficult. For example, in the IR spectra of 1-hexadecanol [526] L monolayers on pure water as the surface area decreases from 0.266 to 0.192 nm /molecule, the 5scisCH2 band broadens only slightly and shifts from 1465.0 0.2 to 1466.50 0.2 cm . This has been ascribed to the... [Pg.265]

Part of the power of 2D NMR comes from its ability to provide tremendous spectral dispersion however, the structural information present from the correlation of frequencies is equally important. Organic chemists have been performing elegant syntheses for... [Pg.1205]

Hammen equation A correlation between the structure and reactivity in the side chain derivatives of aromatic compounds. Its derivation follows from many comparisons between rate constants for various reactions and the equilibrium constants for other reactions, or other functions of molecules which can be measured (e g. the i.r. carbonyl group stretching frequency). For example the dissociation constants of a series of para substituted (O2N —, MeO —, Cl —, etc.) benzoic acids correlate with the rate constant k for the alkaline hydrolysis of para substituted benzyl chlorides. If log Kq is plotted against log k, the data fall on a straight line. Similar results are obtained for meta substituted derivatives but not for orthosubstituted derivatives. [Pg.199]

Figure IV-10 illustrates how F may vary with film pressure in a very complicated way although the v-a plots are relatively unstructured. The results correlated more with variations in film elasticity than with its viscosity and were explained qualitatively in terms of successive film structures with varying degrees of hydrogen bonding to the water substrate and varying degrees of structural regularity. Note the sensitivity of k to frequency a detailed study of the dispersion of k should give information about the characteristic relaxation times of various film structures. Figure IV-10 illustrates how F may vary with film pressure in a very complicated way although the v-a plots are relatively unstructured. The results correlated more with variations in film elasticity than with its viscosity and were explained qualitatively in terms of successive film structures with varying degrees of hydrogen bonding to the water substrate and varying degrees of structural regularity. Note the sensitivity of k to frequency a detailed study of the dispersion of k should give information about the characteristic relaxation times of various film structures.
A series of monographs and correlation tables exist for the interpretation of vibrational spectra [52-55]. However, the relationship of frequency characteristics and structural features is rather complicated and the number of known correlations between IR spectra and structures is very large. In many cases, it is almost impossible to analyze a molecular structure without the aid of computational techniques. Existing approaches are mainly based on the interpretation of vibrational spectra by mathematical models, rule sets, and decision trees or fuzzy logic approaches. [Pg.529]

The first step for any structure elucidation is the assignment of the frequencies (chemical shifts) of the protons and other NMR-active nuclei ( C, N). Although the frequencies of the nuclei in the magnetic field depend on the local electronic environment produced by the three-dimensional structure, a direct correlation to structure is very complicated. The application of chemical shift in structure calculation has been limited to final structure refinements, using empirical relations [14,15] for proton and chemical shifts and ab initio calculation for chemical shifts of certain residues [16]. [Pg.254]

Figure 8 Effects of spin diffusion. The NOE between two protons (indicated by the solid line) may be altered by the presence of alternative pathways for the magnetization (dashed lines). The size of the NOE can be calculated for a structure from the experimental mixing time, and the complete relaxation matrix, (Ry), which is a function of all mterproton distances d j and functions describing the motion of the protons, y is the gyromagnetic ratio of the proton, ti is the Planck constant, t is the rotational correlation time, and O) is the Larmor frequency of the proton m the magnetic field. The expression for (Rjj) is an approximation assuming an internally rigid molecule. Figure 8 Effects of spin diffusion. The NOE between two protons (indicated by the solid line) may be altered by the presence of alternative pathways for the magnetization (dashed lines). The size of the NOE can be calculated for a structure from the experimental mixing time, and the complete relaxation matrix, (Ry), which is a function of all mterproton distances d j and functions describing the motion of the protons, y is the gyromagnetic ratio of the proton, ti is the Planck constant, t is the rotational correlation time, and O) is the Larmor frequency of the proton m the magnetic field. The expression for (Rjj) is an approximation assuming an internally rigid molecule.

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See also in sourсe #XX -- [ Pg.27 ]




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