1990
DOI: 10.1021/ci00066a001
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Canonical indexing and constructive enumeration of molecular graphs

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Cited by 41 publications
(34 citation statements)
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“…Kvasnicka and Pospichal [24] extended this idea and published an implementation of the resulting theorem for application to the MCES problem. This line-graph induced isomorphism concept has served as the basis for the development of the MCES program TopSim [25,26] as well as the work of Koch [27] and Raymond et.…”
Section: Maximum Common Induced Subgrapghs and Maximum Common Edge Sumentioning
confidence: 99%
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“…Kvasnicka and Pospichal [24] extended this idea and published an implementation of the resulting theorem for application to the MCES problem. This line-graph induced isomorphism concept has served as the basis for the development of the MCES program TopSim [25,26] as well as the work of Koch [27] and Raymond et.…”
Section: Maximum Common Induced Subgrapghs and Maximum Common Edge Sumentioning
confidence: 99%
“…In their respective papers, Levi suggested using a clique detection procedure due to Grasselli [37], and Barrow and Burstall proposed using an algorithm due to Bron and Kerbosch [38]. Until recently [28], the BronKerbosch algorithm was the clique detection procedure of choice for clique-based MCIS applications [1,24,[39][40][41][42][43][44].…”
Section: Maximum Clique-based Algorithmmentioning
confidence: 99%
“…67,71,72 Balasubramanian 73,74 also carried out combinatorial and group-theoretical analyses of a C 48 N 12 dodecaazafullerene. The IUPAC name of this compound is rather unwieldy (8,13,18,23,26,29,32,35,40,45,50)-dodeca[60-S 6 ]fullerene. Balasubramanian 75 found earlier that there are 233,227,974,475 possible isomers of this compound.…”
Section: Isomeric Fullerenesmentioning
confidence: 99%
“…Gordon and Davison 136 initiated the path counting method. In the path counting method the number of Kekule´structures K of a benzenoid B is equal to the number of the mutually self-avoiding directed peak-to-valley paths: 138,139 K ¼ det |P| (8) where P is a matrix whose elements (P) ij represent counts of self-avoiding paths in B starting at peak(s) and ending at valley(s). A peak is a vertex on the upper perimeter of B that lies above its adjacent vertices, whilst a valley is a vertex lying below its nearest neighbors on the lower perimeter of B.…”
Section: Isomeric Fullerenesmentioning
confidence: 99%
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