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Substructure table

If a chemical has any non-degradable substructures (Table 12.7), the chemical is concluded to be persistent. If a chemical has no non-degradable substructures and does have degradable substructures, the chemical is concluded to be degradable. Chemicals without either degradable or non-degradable substructures are concluded to be unclassified. [Pg.319]

Execution proceeds by selecting, in turn, each entry in the substructure table and screening against it those entries in the structure table that are of the same simple pair type. The complemented screen bits of each qualifying structure entry are logically AND ed with the screen bits of the substructure entry in the same manner as for the full structure screen described above. A result of zero indicates that the environment of the selected bond in the structure is similar to the environment of the current bond in the substructure. Candidate information is stored for each structure bond that matches the substructure bond, to be... [Pg.126]

Lines 4—18 form the connection table (Ctah), containing the description of the collection of atoms constituting the given compound, which can be wholly or partially connected by bonds. Such a collection can represent molecules, molecular fragments, substructures, substituent groups, and so on. In case of a Molfile, the Ctah block describes a single molecule. [Pg.49]

Table 6.1. Application of partitioning approach for substructure search optimization. According to their local properties, the atoms of the graphs in Figure 6-2 are separated into several classes. Table 6.1. Application of partitioning approach for substructure search optimization. According to their local properties, the atoms of the graphs in Figure 6-2 are separated into several classes.
Table 6.3. Sample molecules acetone and isobutene described by atom pair (ap) descriptors. Table 6.3. Sample molecules acetone and isobutene described by atom pair (ap) descriptors. <jp s are defined as substructures of the form AT,--AT - distance, where (distance) is the distance in bonds along the shortest path between an atom of type AT,- and an atom of type AT (see text).
Another scheme for estimating thermocheraical data, introduced by Allen [12], accumulated the deviations from simple bond additivity in the carbon skeleton. To achieve this, he introduced, over and beyond a contribution from a C-C and a C-H bond, a contribution G(CCC) every time a consecutive arrangement of three carbon atoms was met, and a contribution D(CCC) whenever three carbon atoms were bonded to a central carbon atom. Table 7-3 shows the substructures, the symbols, and the contributions to the heats of formation and to the heats of atomization. [Pg.324]

Table 7.3. The Allen scheme substructures, notations, and contributions to heats of formation and heats of atomization (values in kj/mol). Table 7.3. The Allen scheme substructures, notations, and contributions to heats of formation and heats of atomization (values in kj/mol).
In this second empirical approach, which has also been used for C NMR spectra, predictions are based on tabulated chemical shifts for classes of structures, and corrected with additive contributions from neighboring functional groups or substructures. Several tables have been compiled for different types of protons. Increment rules can be found in nearly any textbook on NMR spectroscopy. [Pg.522]

In the studies carried out by one of the authors [52], the values of Ea and E were determined for PET fibers of the microfibrillar and of the lamellar substructure. The results have been presented in Tables 8 and 9. The results obtained show that for both types of substructure the resistance to deformation, that is, the value of E, depends on the degree of molecular orientation of the amorphous material of the fiber fa) and the density of this amorphous phase of the fiber da)- However, this dependence assumes a different form for the microfibrillar and for the lamellar substructure. In the first case, it has the form ... [Pg.849]

Table 8 Fine Structure Parameters and Axial Elastic Moduli of PET Fibers of Microfibrillar Substructure... Table 8 Fine Structure Parameters and Axial Elastic Moduli of PET Fibers of Microfibrillar Substructure...
Comparing the alteration in a values with the established changes in fine structure parameters presented in Table 12, it can be seen that the alteration in a values does not correlate with variations in any particular structure parameter. This leads to the conclusion that the ascertained alternation in a must be evoked by a complex change in different substructure, microstructure, and orientation parameters of the fiber. [Pg.852]

Why evolution only made use of these elements cannot be answered. The fact that the Periodic Table holds the possibility of allowing something as wonderful as life to come into existence is and remains a mystery. But not only that at the end of the development, a being appears on the screen that is able to discover these very elements and to find out about their substructures. And the fact that we can ponder over this is even more mysterious. [Pg.91]

Perhaps the source with the largest fractional abundances of unsaturated complex molecules is the small condensation in the Taurus complex known as TMC-1 (Taurus Molecular Cloud -1) which, although it shows evidence for substructure, can be considered to have average physical conditions (n = 104 cm-3 and T = 10 K). Table 2 contains a comparison of observed4 abundances in TMC-1 for almost 50... [Pg.18]

Since HN-3 is over 7 times heavier than air, it typically concentrates within the substructures of building and on low-lying terrain. HN-3 is 2 to 3 times more persistent than distilled mustard.1 As a form of calibration, a downwind evacuation from a 55-gallon spill of this agent should be a minimum of 2.1 miles.2 See Table 3.3 for a summary of the symptoms of exposure and potential medical treatment options. [Pg.85]

For the tertiary amines, the desired exchange values are available from experiment only for R = R1 = R2 = Me and R = R1 = R2 = Et. The gaseous enthalpy of formation for the hydrocarbon corresponding to tri-n-propyl amine has not been measured, but it may be reliably estimated17 as —251.0 kJmol-1. A derived 8(,(tert/n-Pr, n-Pr, n-Pr) is ca —90 kJmol-1. Because Ss(tert/Et, Et, Et) = —97 kJmol-1, it is apparent that the exchange quantities for tertiary amines are not constant, as was surmised from the slopes reported in Table 1. Most of the derivations involving tertiary amines in later sections are based on an ethyl or propyl substructure and so an intermediate value of —93 kJmol-1 is recommended. [Pg.345]

To demonstrate the use of binary substructure descriptors and Tanimoto indices for cluster analysis of chemical structures we consider the 20 standard amino acids (Figure 6.3) and characterize each molecular structure by eight binary variables describing presence/absence of eight substructures (Figure 6.4). Note that in most practical applications—for instance, evaluation of results from searches in structure databases—more diverse molecular structures have to be handled and usually several hundred different substructures are considered. Table 6.1 contains the binary substructure descriptors (variables) with value 0 if the substructure is absent and 1 if the substructure is present in the amino acid these numbers form the A-matrix. Binary substructure descriptors have been calculated by the software SubMat (Scsibrany and Varmuza 2004), which requires as input the molecular structures in one file and the substructures in another file, all structures are in Molfile format (Gasteiger and Engel 2003) output is an ASCII file with the binary descriptors. [Pg.270]

A "disconnection table" that is a series of instructions which indicate to the program how to treat the corresponding "substructure". [Pg.416]

The program recognises the "retrons" or "substructures" within the target molecule, applies the corresponding "disconnection table" and then generates retrosynthetically the intermediate precursors. For instance, if the program recognises "substmcture" A in the example below, the "disconnection table will indicate ... [Pg.416]

Actually, the "substructures" and the "disconnection tables" are somewhat more complicated than what we have described here, but a detailed description is outside the scope of this book. [Pg.417]

Although the philosophy of CHAOS is the classical one and very similar to that of other programs which work with a "database" (LHASA, SECS, MARSEIL, etc.), the difference lies in the fact that the "substructures" and the corresponding "disconnection tables" are not in a separate "database", but are an integral part of the program itself. This allows fast access to the necessary information. However, the major novelty of CHAOS is, perhaps, the way in which the "substructures" have been organised for access to them. [Pg.417]

The various match factors calculated by the matching program are listed in Table I. The overall match factor (PT) is a combination of forward and reverse searching techniques. It takes into account the deviations in intensity of the sample spectrum peaks with respect to the candidate spectrum peaks and vice versa for all peaks in both spectra. The pattern correspondence match factor (PC) is a forward searching match factor which takes into account the intensity deviations of sample spectrum peaks with respect to the candidate spectrum peaks for peaks common to both spectra. This factor detects structural similarities, such as substructures, based on common spectral patterns. NC, NS, and NR give an indication of the number of peaks upon which the match was based and in which direction it was most successful. IS and IR indicate the magnitude of the ion current unmatched in each direction. These match factors are similar to those proposed by Damen, Henneberg, and Wiemann (9). [Pg.326]


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See also in sourсe #XX -- [ Pg.126 ]




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