AbstractA bottom-up finite-state tree transducer (FST) A is called single-valued iff for every input tree there is at most one output tree.We give a polynomial-time algorithm which decides whether or not a given FST is single-valued. The algorithm is based on:•the freedom of the submonoid of trees which contain at least one occurrence of one variable ∗;•the succinct representation of trees by graphs;•a sequence of normalizing transformations of the given transducer; and•a polynomially decidable characterization of pairs of equivalent output functions.We apply these methods to show that finite-valuedness is decidable in polynomial time as well
AbstractDecidability questions concerning ranges of deterministic top-down tree transducers are cons...
Summary. The degree of ambiguity of a finite tree automaton A, da(A), is the maximal number of diffe...
In the past decades, classical results from algebra, including Hilbert\u27s Basis Theorem, had vario...
Abstract. A bottom-up finite state tree transducer (FST) M is called k-valued iff for every input tr...
In this paper we provide a positive answer to a question left open by Alur and and Deshmukh in 2011 ...
In this paper we provide a positive answer to a question left open by Alur and and Deshmukh in 2011 ...
AbstractIn this article questions of economy of description are investigated in connection with sing...
AbstractIn this article questions of economy of description are investigated in connection with sing...
International audienceWe show that the equivalence of linear top-down tree-to-word transducers is de...
International audienceIn this paper we provide a positive answer to a question left open by Alur and...
Abstract. We show that for every deterministic bottom-up tree transducer, a unique equivalent transd...
Tree transductions are binary relations of finite trees. For tree transductions defined by non-deter...
Storage, management and sharing of data are central issues in computer science. Structuring data in ...
Abstract. The complexity of testing nonemptiness of finite state automata on infinite trees is inves...
Theory of tree transducers provides a foundation for understanding expressiveness and complexity of ...
AbstractDecidability questions concerning ranges of deterministic top-down tree transducers are cons...
Summary. The degree of ambiguity of a finite tree automaton A, da(A), is the maximal number of diffe...
In the past decades, classical results from algebra, including Hilbert\u27s Basis Theorem, had vario...
Abstract. A bottom-up finite state tree transducer (FST) M is called k-valued iff for every input tr...
In this paper we provide a positive answer to a question left open by Alur and and Deshmukh in 2011 ...
In this paper we provide a positive answer to a question left open by Alur and and Deshmukh in 2011 ...
AbstractIn this article questions of economy of description are investigated in connection with sing...
AbstractIn this article questions of economy of description are investigated in connection with sing...
International audienceWe show that the equivalence of linear top-down tree-to-word transducers is de...
International audienceIn this paper we provide a positive answer to a question left open by Alur and...
Abstract. We show that for every deterministic bottom-up tree transducer, a unique equivalent transd...
Tree transductions are binary relations of finite trees. For tree transductions defined by non-deter...
Storage, management and sharing of data are central issues in computer science. Structuring data in ...
Abstract. The complexity of testing nonemptiness of finite state automata on infinite trees is inves...
Theory of tree transducers provides a foundation for understanding expressiveness and complexity of ...
AbstractDecidability questions concerning ranges of deterministic top-down tree transducers are cons...
Summary. The degree of ambiguity of a finite tree automaton A, da(A), is the maximal number of diffe...
In the past decades, classical results from algebra, including Hilbert\u27s Basis Theorem, had vario...