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Deciding the deterministic property for soliton graphsBartha, Miklós ; Krész, Miklós FerenzSoliton automata are a graph theoretic model for electronic switching at the molecular level. In the design of soliton circuits, the deterministic property of the corresponding automata is of primary ... importance. The underlying graphs of such automata, called deterministic soliton graphs, are characterized in terms of graphs not having even-length cycles and graphs having a unique perfect matching. On the basis of this characterization, a modification of the currently most efficient unique perfect matching algorithmis worked out to decide in ▫${\mathcal{O}}(m \log^4 n)$▫ time if a graph with ▫$n$▫ vertices and ▫$m$▫ edges defines a deterministic soliton automaton. A yet more efficient ▫${\mathcal{O}}(m)$▫ algorithm is given for the special case of chestnut and elementary soliton graphs. All of these algorithms are capable of constructing a state for the corresponding soliton automaton, and the general algorithm can also be used to simplify the automaton to an isomorphic elementary one.Source: Ars mathematica contemporanea. - ISSN 1855-3966 (Vol. 2, no. 1, 2009, str. 121-136)Type of material - article, component part ; adult, seriousPublish date - 2009Language - englishCOBISS.SI-ID - 15496281
Author
Bartha, Miklós |
Krész, Miklós Ferenz
Topics
matematika |
teorija grafov |
prirejanje |
prirejanje |
mathematics |
graph theory |
graphs |
matchings |
soliton graphs |
soliton automata
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Bartha, Miklós | |
Krész, Miklós Ferenz | 50985 |
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