gottlob@vexpert.dbai.tuwien.ac.at (Georg Gottlob) (01/06/91)
The satisfiability problem (SAT) and many restricted versions of
it (e.g. monotone SAT, planar SAT etc.) remain NP-complete
even if |c|<=3 for each clause c in the problem instances.
I am looking for restricted versions of SAT (defined by
additional syntactic conditions on the problem instances)
such that:
1) the restricted version is still NP-complete, and
2) the restricted version is solvable in polynomial time
if the cardinality of clauses id bounded by a constant k,
i.e., |c|<=k for each clause c in the problem instance.
Examples of such classes and/or pointers to relevant references
are welcome.
--------------------------
Georg Gottlob
gottlob@vexpert.dbai.tuwien.ac.at