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Reaction center graph

The corresponding reaction graph (left) and reaction center graph (right) are as follows ... [Pg.67]

Many reactions in chemistry follow either the same or very similar reaction paths. This manifests itself in similar reaction center graphs for these reactions. This similarity can be used to describe a data structure that represents similar reaction center graphs and thus allows the construction of the underlying chemical reaction from the reactant graph, yielding the reaction center. [Pg.67]

CXC = complete reaction concept ITS = imaginary transition state MXC = minimum reaction concept RCG = reaction center graph SEQ = symbolic equation SRSG = superimposed reaction skeleton graph. [Pg.2381]

The hierarchy of reactions is labeled with the basic reaction graph as the most abstract, the reaction graph with shell bonds, and the fully defined reaction center graph (RCG) with the atom types specified. Fujita elaborates mathematically, in two ways, the enumeration of RCGs by Polya s method, using a polynomial series as generating function to afford cycle indexes for the symmetry of each basic group. All... [Pg.2386]

The Flory principle is one of two assumptions underlying an ideal kinetic model of any process of the synthesis or chemical modification of polymers. The second assumption is associated with ignoring any reactions between reactive centers belonging to one and the same molecule. Clearly, in the absence of such intramolecular reactions, molecular graphs of all the components of a reaction system will contain no cycles. The last affirmation concerns sol molecules only. As for the gel the cyclization reaction between reactive centers of a polymer network is quite admissible in the framework of an ideal model. [Pg.170]

The basic reaction is labeled as a superimposed reaction skeleton graph (SRSG), i.e., with the graph of the basic form superimposed on the actual reaction center atoms, as in the alcoholysis of nitriles in... [Pg.2385]

Wilcox notes that the simple MXC of the Diels-Alder reaction (the dashed bonds in the single graph of Figure 10) is by itself not a very viable reaction until adjacent unchanging functionality is also present. This is the rationale, then, for seeking classification beyond just the reaction center, which was all that was considered in the previous sections. This dependence on and subclassification by proximal functional group influence is the central issue for the work reviewed in this section. [Pg.2398]

While most unit reactions are formulated graphically as monocycles of changing atoms in the reaction center, other contours for reaction centers have been recognized by graph theory and systematized by computer. Several of these approaches have led to the invention of new reactions and their... [Pg.2401]

Figure 1. Five representations of the same chemical information. The canonical chemical reaction graph (a) can be represented in linear notation (b, see Appendix) or as a bond-centered labeled graph (c) by using time-variant bonds. The labeled graph affords an adjacency table (d) and a LISP list representation (e). Figure 1. Five representations of the same chemical information. The canonical chemical reaction graph (a) can be represented in linear notation (b, see Appendix) or as a bond-centered labeled graph (c) by using time-variant bonds. The labeled graph affords an adjacency table (d) and a LISP list representation (e).
A category of reactions with a characteristic irreducible R-matrix is a set of basis reactions. The basis reactions correspond to the traditional classification of organic reactions . A basis reaction is best characterized in graph theoretical terms (ref. 13). The educts and the products of a basis reaction are expressed by a graph (see Fig. 7.2) whose nodes correspond to the reactive centers and whose lines indicate the bond orders of the covalent bonds that are directly affected by the reaction. The... [Pg.140]

The above equation shows that in the bond graph structure, all flow contributions will center on the 1-junction. The driving force of the chemical reaction is the affinity A... [Pg.677]

Some of the subgroups which are of special interest are the Office of Scientific Personnel the Office of Documentation the Nuclear Data Project which publishes Nuclear Data Tables, Nuclear Reaction Graphs, and Nuclear Theory Cards Office of Critical Tables, which publishes the Directory of Continuing Numerical Data Projects and the Prevention of Deterioration Center which publishes Prevention of Deterioration Ahstracts, Environmental Effects on Materials and Equipment Abstracts, and PDC Newsletter. The Cardiovascular Literature Project which recently left NAS-NRC is now operating as the Washington office of the Institute for Advancement of Medical Communications. [Pg.193]

As shown in the example of pericyclic six centered reactions, the dynamic graph D consists of graphs in all cases and the graph S provides for the classification of reactions (see Figure 3.1) (18,24 26). [Pg.103]

As a generalization of these results, in the case of pericyclic reactions involving an even number of atomic centers which are considered to occur via either Huckel or Mobius transition complexes represented respectively by Huckel and Mobius graphs (44), a closed analytical formula for all eigenvalue correlation diagrams can be derived (2,22,31). [Pg.123]

Using benzene-like aromatic systems and pericyclic reactions with an even number of centers, the principles of graph-theoretical structure theory are described and extended to conjugated heterocycles and cyclic systems with an odd number of centres. With topological analysis of the graphs of these systems as a foundation, a graph-theoretical definition of the idea of aromaticity in regard to monocyclic compounds is presented. [Pg.149]

The possible intermediates were organized into an energy graph shown in Fig. (7), which indicates also the relative enthalpies of formation (in kJ/mol) estimated on simple model reactions. The arrows show the direction of the decrease of the free enthalpy of formation. As each structure has two stereogenic elements (unsymmetrically substituted double bond and/or center of chirality), each formula represents four stereoisomers. [Pg.106]

In Figure 10.7 the center of the graph is at the oxygen partial pressure that is in equilibrium with the stoichiometric oxide MjOi. The value of the equilibrium constants and depends on the reaction heat for oxidation or reduction of the oxide. Ki depends exponentially on the bandgap. This figure shows how oxygen pressures affect the electic behavior of the oxide ... [Pg.359]


See other pages where Reaction center graph is mentioned: [Pg.67]    [Pg.516]    [Pg.67]    [Pg.516]    [Pg.140]    [Pg.158]    [Pg.312]    [Pg.1816]    [Pg.105]    [Pg.398]    [Pg.2391]    [Pg.2391]    [Pg.2391]    [Pg.417]    [Pg.100]    [Pg.212]    [Pg.219]    [Pg.231]    [Pg.417]    [Pg.6]    [Pg.124]    [Pg.216]    [Pg.122]    [Pg.500]    [Pg.95]    [Pg.133]    [Pg.286]    [Pg.120]    [Pg.545]    [Pg.223]   
See also in sourсe #XX -- [ Pg.67 ]

See also in sourсe #XX -- [ Pg.4 , Pg.2386 ]




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