AbstractComputing the number of strings of given length contained in a language is related to classical problems of combinatorics, formal languages and computational complexity. Here we study the complexity of this problem in the case of context-free languages. It is shown that, for unambiguous context-free languages such a computation is “easy” and can be carried out by efficient parallel algorithms. On the contrary, for some context-free languages of ambiguity degree two, the problem becomes intractable. These results are related to other classical subjects concerning counting problems, exponential time recognizable languages and sparse sets
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
A recognition algorithm is exhibited whereby an arbitrary string over a given vocabulary can be test...
AbstractIn this paper we investigate languages containing at most a bounded number of words of each ...
Computing the number of strings of given length contained in a language is related to classical prob...
AbstractComputing the number of strings of given length contained in a language is related to classi...
AbstractLet T(n) be the time to recognize context-free languages on a parallel random-access machine...
AbstractWe give an exact description of the counting function of a sparse context-free language. Let...
This work presents an algebraic method, based on rational transductions, to study the sequential and...
AbstractLet T(n) be the time to recognize context-free languages on a parallel random-access machine...
AbstractWe present a simple parallel algorithm recognizing unambiguous context-free languages on a C...
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
AbstractWe present a simple parallel algorithm recognizing unambiguous context-free languages on a C...
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
A recognition algorithm is exhibited whereby an arbitrary string over a given vocabulary can be test...
AbstractIn this paper we investigate languages containing at most a bounded number of words of each ...
Computing the number of strings of given length contained in a language is related to classical prob...
AbstractComputing the number of strings of given length contained in a language is related to classi...
AbstractLet T(n) be the time to recognize context-free languages on a parallel random-access machine...
AbstractWe give an exact description of the counting function of a sparse context-free language. Let...
This work presents an algebraic method, based on rational transductions, to study the sequential and...
AbstractLet T(n) be the time to recognize context-free languages on a parallel random-access machine...
AbstractWe present a simple parallel algorithm recognizing unambiguous context-free languages on a C...
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
AbstractWe present a simple parallel algorithm recognizing unambiguous context-free languages on a C...
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
We give an exact description of the counting function of a sparse context-free language. Let L be a ...
A recognition algorithm is exhibited whereby an arbitrary string over a given vocabulary can be test...
AbstractIn this paper we investigate languages containing at most a bounded number of words of each ...