We revisit parallel-innermost term rewriting as a model of parallel computation on inductive data structures and provide a corresponding notion of runtime complexity parametric in the size of the start term. We propose automatic techniques to derive both upper and lower bounds on parallel complexity of rewriting that enable a direct reuse of existing techniques for sequential complexity. The applicability and the precision of the method are demonstrated by the relatively light effort in extending the program analysis tool AProVE and by experiments on numerous benchmarks from the literature.Comment: Extended authors' accepted manuscript for a paper accepted for publication in the Proceedings of the 32nd International Symposium on Logic-b...
For any class C of computable total functions satisfying some mild conditions, we prove that the fol...
We develop a class of algebraic interpretations for many-sorted and higher-order term rewriting syst...
AbstractTerm matching is an important problem that arises very often in term rewriting and in functi...
We revisit parallel-innermost term rewriting as a model of parallel computation on inductive data st...
International audienceIn this workshop paper, we revisit the notion of parallel-innermost term rewri...
International audienceWe revisit parallel-innermost term rewriting as a model of parallel computatio...
Derivational complexity of term rewriting considers the length of the longest rewrite sequence for a...
We present the first approach to deduce lower bounds for innermost runtime complexity of term rewrit...
International audienceWe show how monotone interpretations – a termination analysis technique for te...
Term rewriting has been used as a formal model to reason about the complexity of logic, functional, ...
We present the first approach to deduce lower bounds for innermost runtime complexity of term rewrit...
We propose a notion of complexity for oriented conditional term rewritesystems satisfying certain re...
In this paper we introduce a modular framework which allows to infer (feasible) upper bounds on the ...
We propose a notion of complexity for oriented conditional term rewrite systems. This notion is real...
We present a new method to infer upper bounds on the innermost runtime complexity of term rewrite sy...
For any class C of computable total functions satisfying some mild conditions, we prove that the fol...
We develop a class of algebraic interpretations for many-sorted and higher-order term rewriting syst...
AbstractTerm matching is an important problem that arises very often in term rewriting and in functi...
We revisit parallel-innermost term rewriting as a model of parallel computation on inductive data st...
International audienceIn this workshop paper, we revisit the notion of parallel-innermost term rewri...
International audienceWe revisit parallel-innermost term rewriting as a model of parallel computatio...
Derivational complexity of term rewriting considers the length of the longest rewrite sequence for a...
We present the first approach to deduce lower bounds for innermost runtime complexity of term rewrit...
International audienceWe show how monotone interpretations – a termination analysis technique for te...
Term rewriting has been used as a formal model to reason about the complexity of logic, functional, ...
We present the first approach to deduce lower bounds for innermost runtime complexity of term rewrit...
We propose a notion of complexity for oriented conditional term rewritesystems satisfying certain re...
In this paper we introduce a modular framework which allows to infer (feasible) upper bounds on the ...
We propose a notion of complexity for oriented conditional term rewrite systems. This notion is real...
We present a new method to infer upper bounds on the innermost runtime complexity of term rewrite sy...
For any class C of computable total functions satisfying some mild conditions, we prove that the fol...
We develop a class of algebraic interpretations for many-sorted and higher-order term rewriting syst...
AbstractTerm matching is an important problem that arises very often in term rewriting and in functi...