AbstractThe aim of this paper is to describe a CREW-PRAM optimal algorithm which converts a regular expression of size s into its Glushkov automaton in O(log s) time using O(s2log s) processors. This algorithm makes use of the star-normal form of an expression as defined by Brüggemann-Klein (1993) and is based on the sequential algorithm due to Ziadi et al. (1997) which computes an original representation of Glushkov automaton in O(s) time
We consider conversions of regular expressions into k-realtime finite state automata, i.e., automata...
Abstract—This paper presents a bitmap-based hardware architecture for the Glushkov nondeterministic ...
AbstractThe most efficient known construction of equation automaton is that due to Ziadi and Champar...
AbstractIt is a well-established fact that each regular expression can be transformed into a nondete...
AbstractGlushkov's algorithm computes a nondeterministic finite automaton without ε-transitions and ...
12 pagesInternational audienceGlushkov's algorithm builds an epsilon-free nondeterministic automaton...
In this paper, the relation between the Glushkov automaton (Apos) and the partial derivative automat...
We describe a deterministic parallel algorithm to compute algebraic expressions in log n time using ...
AbstractSeveral methods have been developed to construct λ-free automata that represent a regular ex...
The aim of the paper is to concoct a novel algorithm for the metamorphosis of parallel regular expre...
Abstract. Many techniques have been introduced in the last few decades to create -free automata repr...
International audienceWe study the average number of transitions in Glushkov automata built from ran...
Several methods have been developed to construct -free automata that represent a regular expression....
AbstractWe present an optimal parallel algorithm (log2 n time, n/log2 n processors) for computing th...
AbstractWe prove that every regular expression of size n can be converted into an equivalent nondete...
We consider conversions of regular expressions into k-realtime finite state automata, i.e., automata...
Abstract—This paper presents a bitmap-based hardware architecture for the Glushkov nondeterministic ...
AbstractThe most efficient known construction of equation automaton is that due to Ziadi and Champar...
AbstractIt is a well-established fact that each regular expression can be transformed into a nondete...
AbstractGlushkov's algorithm computes a nondeterministic finite automaton without ε-transitions and ...
12 pagesInternational audienceGlushkov's algorithm builds an epsilon-free nondeterministic automaton...
In this paper, the relation between the Glushkov automaton (Apos) and the partial derivative automat...
We describe a deterministic parallel algorithm to compute algebraic expressions in log n time using ...
AbstractSeveral methods have been developed to construct λ-free automata that represent a regular ex...
The aim of the paper is to concoct a novel algorithm for the metamorphosis of parallel regular expre...
Abstract. Many techniques have been introduced in the last few decades to create -free automata repr...
International audienceWe study the average number of transitions in Glushkov automata built from ran...
Several methods have been developed to construct -free automata that represent a regular expression....
AbstractWe present an optimal parallel algorithm (log2 n time, n/log2 n processors) for computing th...
AbstractWe prove that every regular expression of size n can be converted into an equivalent nondete...
We consider conversions of regular expressions into k-realtime finite state automata, i.e., automata...
Abstract—This paper presents a bitmap-based hardware architecture for the Glushkov nondeterministic ...
AbstractThe most efficient known construction of equation automaton is that due to Ziadi and Champar...