1991
DOI: 10.1007/bf01192587
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Graphical properties of polyhexes: Perfect matching vector and forcing

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Cited by 113 publications
(48 citation statements)
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“…A further related definition considers subsets 6 e S with members which are either edges or 6-cycles of G, so that 6 e S is partitioned into a set e S of edges of G and a set 6 S of 6-cycles of G. 6 S is conjugated in κ , and no other Kekule structure has this same relation to 6 e S . The e6-forcing number of κ of G is the minimum size of such an 6 e S .…”
Section: Admissability Of 6-forcing and E6-forcingmentioning
confidence: 99%
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“…A further related definition considers subsets 6 e S with members which are either edges or 6-cycles of G, so that 6 e S is partitioned into a set e S of edges of G and a set 6 S of 6-cycles of G. 6 S is conjugated in κ , and no other Kekule structure has this same relation to 6 e S . The e6-forcing number of κ of G is the minimum size of such an 6 e S .…”
Section: Admissability Of 6-forcing and E6-forcingmentioning
confidence: 99%
“…[37][38][39][40][41][42][43] Next, our initial view of "forcing" is indicated. 6 S of conjugated 6-cycles of G is 6-forcing if no other Kekule structure κ of G manifests the same subset of conjugated 6-cycles with the same conjugation pattern within each of these cycles. For each of the sets τ S  e S , ( ) e S , or 6 S with ,( ), or 6 τ e e  , define the τ -freedom of κ as the minimum order of a τ -forcing of κ .…”
Section: Forcing For Kekule Structuresmentioning
confidence: 99%
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