Proceedings of Computational Complexity (Formerly Structure in Complexity Theory)
DOI: 10.1109/ccc.1996.507686
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The complexity of knowledge representation

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Cited by 476 publications
(696 citation statements)
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“…The downside is that, in order to decide one-step deducibility, we now have to solve linear Diophantine equation systems over N. This problem is in general NP-complete [17]. Furthermore, it is quite easy to reduce satisfiability of linear Diophantine equations over N to the intruder deduction problem modulo ACh.…”
Section: Locality In the General Casementioning
confidence: 99%
“…The downside is that, in order to decide one-step deducibility, we now have to solve linear Diophantine equation systems over N. This problem is in general NP-complete [17]. Furthermore, it is quite easy to reduce satisfiability of linear Diophantine equations over N to the intruder deduction problem modulo ACh.…”
Section: Locality In the General Casementioning
confidence: 99%
“…The proof of Lemma 5.2 is similar to either the proof of the PSPACE-hardness of the finite automaton intersection problem [28,38] (see also a generalization in [40]) or the proof of the PSPACE-hardness of Reachable Deadlock for a system of communicating processes [44,Theorem 19.10] (see also [29, Appendix AL6]). One can also prove in a similar way that a linearly bounded automaton of size n can be simulated by a 1-safe Petri net of size O(n 2 ) [35].…”
Section: Proof (Sketch)mentioning
confidence: 97%
“…[21]) used in [7] to show NEXPTIME-hardness of the SUC-CESS problem for nonrecursive logic programming, i.e., the problem of deciding whether a nonrecursive logic program treated as a database query will return a nonempty result.…”
Section: Proofmentioning
confidence: 99%