1980
DOI: 10.1107/s0567740880008047
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Graphical enumeration of hydrogen-bonded structures

Abstract: A classification of hydrogen-bonded structures (H structures) which is based on the representation of these structures as graphs has been developed. Statistical data on the distribution of 776 homomolecular H structures are given in the form of graphs. The most common modes of H-structure formation and some anomalous H structures are described.

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Cited by 47 publications
(34 citation statements)
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“…The resulting hydrogenbonding scheme resembles a honeycomb (see Fig. 2); according to Kuleshova & Zorky (1980) it can be classified as L](6) (not distinguishing C1 from N atoms for the sake of classification). A comparison of the N--CI distances in the title compound (Table 3) stronger in the former compound.…”
Section: In the Title Compound (Esd's In Parentheses)mentioning
confidence: 99%
“…The resulting hydrogenbonding scheme resembles a honeycomb (see Fig. 2); according to Kuleshova & Zorky (1980) it can be classified as L](6) (not distinguishing C1 from N atoms for the sake of classification). A comparison of the N--CI distances in the title compound (Table 3) stronger in the former compound.…”
Section: In the Title Compound (Esd's In Parentheses)mentioning
confidence: 99%
“…They identified finite sets, chains, layers and frameworks of hydrogen-bonded molecules, and they made initial surveys of the crystallographic literature to determine whether certain graph sets occurred more frequently than others. They also studied a set of hydrogen-bonded polymorphs and found that about half of them had the same graph set for both polymorphs (Zorky & Kuleshova, 1980). The graph-set method presented here uses a molecular version of graph-set representations of hydrogen-bond patterns where functional groups and molecular structure are used explicitly.…”
Section: Introductionmentioning
confidence: 99%
“…Hamilton & Ibers (1968) developed this idea further, characterizing hydrogen-bonded networks with two numbers (N, M), the number of hydrogen bonds per point (N), and the number of molecules to which a point is hydrogen bonded (M). Kuleshova & Zorky (1980) recognized that these early classification schemes were actually an application of graph theory, a mathematical formalism for analyzing graphs and networks (Harary, 1967). This theory has been used for many different chemical applications, such as analysis of stereochemical topology (Walba, 1987), development of synthetic strategies (Fujita, 1988a) and coding of reaction pathways (Fujita, 1988b).…”
Section: Introductionmentioning
confidence: 99%
“…The graph of Fig. 3 can be classified as F66(3,4,6) according to Kuleshova & Zorky (1980); F66 indicates that the graph has a three-dimensional framework, where each molecule is connected by 6 hydrogen bonds to 6 other molecules and (3,4,6) indicates the closed rings present in the graph. If the second component of the bifurcated hydrogen bond is also taken into account the symbol changes to F68(2,3,4,6) (each molecule forms 8 hydrogen bonds with 6 neighbors, closing rings of 2,3,4 and 6 elements).…”
Section: (5) C(ll)-o(l)mentioning
confidence: 99%