this paper is the completion of non-confluent systems. One could set up a procedure which adds rules to a system until all critical pairs are strongly joinable, where the new rules should preserve the equivalence , generated by ). The hypergraph rewriting systems submitted to such a procedure would have to be terminating, to ensure that strong joinability can be checked. This poses the question of how to test for termination of (hyper)graph rewriting systems, a topic to which apparently very little attention has been paid ye
Encodings of term rewriting systems (TRSs) into graph rewriting systems usually lose global terminat...
Encodings of term rewriting systems (TRSs) into graph rewriting systems usually lose global terminat...
The termination issue that we tackle is rooted in Natural Language Processing where computations are...
Abstract. It is shown that it is undecidable in general whether a terminating graph rewriting system...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
Abstract: In general, it is undecidable whether a terminating graph-transformation system is conflue...
In general, it is undecidable whether a terminating graph-transformation system is confluent or not....
As it is well-known, the critical pair lemma enables a finite test for confluence of (finite) termin...
So far, a very large amount of work in Natural Language Processing (NLP) rely on trees as the core m...
Encodings of term rewriting systems (TRSs) into graph rewriting systems usually lose global terminat...
Encodings of term rewriting systems (TRSs) into graph rewriting systems usually lose global terminat...
Encodings of term rewriting systems (TRSs) into graph rewriting systems usually lose global terminat...
The termination issue that we tackle is rooted in Natural Language Processing where computations are...
Abstract. It is shown that it is undecidable in general whether a terminating graph rewriting system...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
We introduce two techniques for proving termination of graph transformation systems. We do not fix a...
Abstract: In general, it is undecidable whether a terminating graph-transformation system is conflue...
In general, it is undecidable whether a terminating graph-transformation system is confluent or not....
As it is well-known, the critical pair lemma enables a finite test for confluence of (finite) termin...
So far, a very large amount of work in Natural Language Processing (NLP) rely on trees as the core m...
Encodings of term rewriting systems (TRSs) into graph rewriting systems usually lose global terminat...
Encodings of term rewriting systems (TRSs) into graph rewriting systems usually lose global terminat...
Encodings of term rewriting systems (TRSs) into graph rewriting systems usually lose global terminat...
The termination issue that we tackle is rooted in Natural Language Processing where computations are...