We consider the so-called measure once finite quantum automata model introduced by Moore and Crutchfield in 2000. We show that given a language recognized by such a device and a linear context-free language, it is recursively decidable whether or not they have a nonempty intersection. This extends a result of Blondel et al. which can be interpreted as solving the problem with the free monoid in place of the family of linear context-free languages. © 2013 Springer-Verlag
Quantum finite automata were introduced by C. Moore, J. P. Crutchfield [MC 97], and by A. Kondacs an...
Results in the area of compact monoids and groups are useful in the analysis of quantum automata (1q...
In this paper, we analyze a model of 1-way quantum automaton where only measurements are allowed ($\...
We consider the so-called measure once finite quantum automata model introduced by Moore and Crutchf...
We study the following decision problem: is the language recognized by a quantum finite automaton em...
We consider notions of freeness and ambiguity for the acceptance probability of Moore-Crutchfield Me...
We consider notions of freeness and ambiguity for the acceptance probability of Moore-Crutchfield Me...
AbstractResults in the area of compact monoids and groups are useful in the analysis of quantum auto...
The computational model of Quantum Finite Automata has been introduced by multiple authors (e.g. [38...
The 2-way quantum finite automaton introduced by Kondacs and Watrous can accept non-regular language...
To study quantum computation, it might be helpful to generalize structures from language and automat...
AbstractGenerally, unitary transformations limit the computational power of quantum finite automata ...
Abstract. We construct zero-error quantum finite automata (QFAs) for promise problems which cannot b...
In the past year two different models of quantum finite automata have been proposed. The first mode...
AbstractIn this paper we analyze some features of the behaviour of quantum automata. In particular w...
Quantum finite automata were introduced by C. Moore, J. P. Crutchfield [MC 97], and by A. Kondacs an...
Results in the area of compact monoids and groups are useful in the analysis of quantum automata (1q...
In this paper, we analyze a model of 1-way quantum automaton where only measurements are allowed ($\...
We consider the so-called measure once finite quantum automata model introduced by Moore and Crutchf...
We study the following decision problem: is the language recognized by a quantum finite automaton em...
We consider notions of freeness and ambiguity for the acceptance probability of Moore-Crutchfield Me...
We consider notions of freeness and ambiguity for the acceptance probability of Moore-Crutchfield Me...
AbstractResults in the area of compact monoids and groups are useful in the analysis of quantum auto...
The computational model of Quantum Finite Automata has been introduced by multiple authors (e.g. [38...
The 2-way quantum finite automaton introduced by Kondacs and Watrous can accept non-regular language...
To study quantum computation, it might be helpful to generalize structures from language and automat...
AbstractGenerally, unitary transformations limit the computational power of quantum finite automata ...
Abstract. We construct zero-error quantum finite automata (QFAs) for promise problems which cannot b...
In the past year two different models of quantum finite automata have been proposed. The first mode...
AbstractIn this paper we analyze some features of the behaviour of quantum automata. In particular w...
Quantum finite automata were introduced by C. Moore, J. P. Crutchfield [MC 97], and by A. Kondacs an...
Results in the area of compact monoids and groups are useful in the analysis of quantum automata (1q...
In this paper, we analyze a model of 1-way quantum automaton where only measurements are allowed ($\...