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Molecular shape classifying

Table IV shows the values for both polyols. The hydration numbers are a consequence of molecular shape. Following Samoilov, we classified both compunds as negatively hydrated since their hydration time ratios are less than one, with sorbitol being more negatively hydrated. Table IV shows the values for both polyols. The hydration numbers are a consequence of molecular shape. Following Samoilov, we classified both compunds as negatively hydrated since their hydration time ratios are less than one, with sorbitol being more negatively hydrated.
Step 3 Locate the atoms and classify the molecular shape (according to Fig. 3.1). [Pg.254]

The difficulty of encoding the shape into numbers increases with the shape complexity. Comparison of the shapes of two objects, or two molecules, is intuitive to the human brain, but the task becomes far from trivial when the complexity of the problem increases, i.e. when comparing and classifying several compounds or sorting a set of compounds according to their molecular shape. [Pg.103]

A principal attribute of the cytochrome P450 system is the unprecedented broad substrate specificity it displays, which explains its pivotal role in xenobiotic metabolism. It catalyzes efficiently the metabolism of thousands of structurally diverse chemicals with markedly different molecular shape and size. It achieves this very broad substrate specificity by existing as a superfamUy of enzymes. Each family is subdivided further into subfamilies that may contain one or more enzymes. Enzymes that share a structural similarity of at least 40% belong to the same family, which is indicated by Arabic numbers, whereas if the structural similarity exceeds 55%, then they are classified within the same subfamily, which is denoted by capital letters finally, enzymes belonging to the same subfamily are denoted by Arabic numbers. Eor example, the CYPl family comprises two subfamilies, namely CYPIA and CYPIB the former consists of two enzymes, CYPlAl and CYP1A2, whereas within the... [Pg.1926]

The complexes included in this study can be classified into two categories according to the possibilities for rotational isomerism. First of all, clathrates of o -CyD These clathrates can have rotational isomers and show broad peaks above 300 K. The second category consists of/5-CyD or /-CyD clathrates. Unlike the first group, these complexes cannot have rotational isomers. The molecular structure of CyD is toroidal with an inner aperture of about 0.50 nm in diameter, an outer 1.35 nm and height of 0.85 nm. As the shortest Fe-Fe solid ferrocene is 0.59 nm(20), the molecular size of assumed to be about 0.60 nm. A molecular model for not be in symmetry, but molecular shape is rather... [Pg.800]

Given the failure of the Lorentz-Berthelot rules, in order to increase the predictability of mixture models (be it equations of state or computer simulations) different combining rules have been proposed and investigated. Schnabel et have recently provided a quantitative assessment of eleven combining rules in terms of their performance in describing binary mixtures classified by the molecular shape and polarity of the components. Of particular interest is a... [Pg.252]

Similarity Searching There are two types of similarity searching procedures— also called LEVS— that are classified according to the dimensionality of their feature descriptors. 2-D methods employ structural FPs or vector-based descriptors as described in Sects. 1.2.1 and 1.2.2, while the corresponding 3-D methods involve matching pharmacophores [153, 220-223] or molecular shapes [224-226]. Since 3-D methods appear to contain more stiuctural information such as stereochemistry, which in many cases is important for activity, it is surprising that 2-D methods tend to outperform or at least perform comparably to 3-D methods. There are... [Pg.64]

This was the first example of classification based on molecular shape and gave some indication of the physical properties of molecules that were classified as symmetric compared with those that were labelled asymmetric. However, chirality is not the only manifestation of molecular symmetry, and so a more complete classification of molecular shape has been developed the system of point groups. To classify the symmetry of a molecule we derive its point group, which carries much more geometric information than Pasteur s symmetric or asymmetric designation. [Pg.46]

In a typical problem, we will be asked to consider a number of geometrical arrangements of the cluster A, where A is an atom or a fragment, predict the one which constitutes the global minimmn, and explain why this particular geometry is favored over the others. The molecular shapes which will be at the focus of our attention will be linear or chain, two-dimensional cyclic, and three-dimensional polyhedral geometries. Hence, restricting our attention fo an sp AO basis, we classify our AO s.in such a way so as to differentiate between Surface AO s and Needle AO s as follows ... [Pg.80]

The different classes of glycosteroids, classified by molecular shape... [Pg.14]

Plastics are long chain, high molecular weight polymers which can be formed under application of heat and pressure into desired shapes and contours by a variety of processing techniques. Plastic resins are classified either as thermoplastics, if the material can be reprocessed under heat and pressure, or as thermosets if the material, once formed, cannot be reprocessed. [Pg.233]

The various types of successful approaches can be classified into two groups empirical model calculations based on molecular force fields and quantum mechanical approximations. In the first class of methods experimental data are used to evaluate the parameters which appear in the model. The shape of the potential surfaces in turn is described by expressions which were found to be appropriate by semiclassicala> or quantum mechanical methods. Most calculations of this type are based upon the electrostatic model. Another more general approach, the "consistent force field method, was recently applied to the forces in hydrogen-bonded crystals 48> 49>. [Pg.14]


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See also in sourсe #XX -- [ Pg.313 ]




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