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Electronic Colloquium on Computational Complexity

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REPORTS > KEYWORD > $K_5$-FREE GRAPHS:
Reports tagged with $K_5$-free graphs:
TR14-079 | 11th June 2014
Simon Straub, Thomas Thierauf, Fabian Wagner

Counting the Number of Perfect Matchings in $K_5$-free Graphs

Counting the number of perfect matchings in arbitrary graphs is a $\#$P-complete problem. However, for some restricted classes of graphs the problem can be solved efficiently. In the case of planar graphs, and even for $K_{3,3}$-free graphs, Vazirani showed that it is in NC$^2$. The technique there is to compute ... more >>>




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