AbstractWe describe a method for proving the termination of graph transformation systems. The method is based on the fact that infinite reductions must include infinite ‘creation chains’, that is chains of edges in different graphs of the reduction sequence, such that each edge is involved in creating the next edge. In our approach, the length of such creation chains is recorded by associating with each edge label a creation depth, which denotes the minimal length of a creation chain from an edge in the initial graph to that edge. We develop an algorithm which can prove the absence of such infinite chains (and therefore termination), analyse problems of the approach and propose possible solutions
International audienceA common way to show the termination of the union of two abstract reduction sy...
We introduce techniques for proving uniform termination of graph transformation systems, based on ma...
AbstractIn this paper, we describe a methodology for proving termination of logic programs. First, w...
AbstractWe describe a method for proving the termination of graph transformation systems. The method...
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...
Termination of graph transformations is in general undecidable, but it is possible to prove it for s...
AbstractIn this paper, we describe a methodology for proving termination of logic programs. First, w...
So far, a very large amount of work in Natural Language Processing (NLP) rely on trees as the core m...
International audienceSo far, a very large amount of work in Natural Language Processing (NLP) rely ...
We introduce techniques for proving uniform termination of graph transformation systems, based on ma...
International audienceA common way to show the termination of the union of two abstract reduction sy...
We introduce techniques for proving uniform termination of graph transformation systems, based on ma...
AbstractIn this paper, we describe a methodology for proving termination of logic programs. First, w...
AbstractWe describe a method for proving the termination of graph transformation systems. The method...
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...
Termination of graph transformations is in general undecidable, but it is possible to prove it for s...
AbstractIn this paper, we describe a methodology for proving termination of logic programs. First, w...
So far, a very large amount of work in Natural Language Processing (NLP) rely on trees as the core m...
International audienceSo far, a very large amount of work in Natural Language Processing (NLP) rely ...
We introduce techniques for proving uniform termination of graph transformation systems, based on ma...
International audienceA common way to show the termination of the union of two abstract reduction sy...
We introduce techniques for proving uniform termination of graph transformation systems, based on ma...
AbstractIn this paper, we describe a methodology for proving termination of logic programs. First, w...