Abstract. We try to compare the complexity of deterministic, nonde-terministic, probabilistic and ultrametric finite automata for the same language. We do not claim to have final upper and lower bounds. Rather these results can be considered as experiments to find advantages of one type of automata versus another type.
International audienceDefine the complexity of a regular language as the number of states of its min...
Nondeterministic weighted automata are finite automata with numerical weights on transitions. They d...
AbstractWe investigate the average-case state and transition complexity of deterministic and nondete...
Maģistra darbā "Determinētu, nedeterminētu un varbūtisku automātu sarežģītības salīdzinājums ar ultr...
Abstract. The idea of using p-adic numbers in Turing machines and finite automata to describe random...
We investigate and compare the descriptional power of unary probabilistic and nondeterministic autom...
The automata-theoretic approach to the problem of program verification requires efficient minimizati...
We investigate unary regular languages and compare deterministic finite automata (DFA’s), nondetermi...
Deciding equivalence of probabilistic automata is a key problem for establishing various behavioural...
In this paper we investigate a well known sequential model of computation: one-way LOG-SPACE Turing ...
We study finite automata with both nondeterministic and random states (npfa's). We restrict our...
Strong and weak simulation relations have been proposed for Markov chains,while strong simulation an...
Properties of probabilistic as well as ``probabilistic plus nondeterministic'' pushdown automata and...
AbstractProperties of (unbounded-error) probabilistic as well as “probabilistic plus nondeterministi...
Abstract. There are several algorithms for producing the canonical DFA from a given NFA. While the t...
International audienceDefine the complexity of a regular language as the number of states of its min...
Nondeterministic weighted automata are finite automata with numerical weights on transitions. They d...
AbstractWe investigate the average-case state and transition complexity of deterministic and nondete...
Maģistra darbā "Determinētu, nedeterminētu un varbūtisku automātu sarežģītības salīdzinājums ar ultr...
Abstract. The idea of using p-adic numbers in Turing machines and finite automata to describe random...
We investigate and compare the descriptional power of unary probabilistic and nondeterministic autom...
The automata-theoretic approach to the problem of program verification requires efficient minimizati...
We investigate unary regular languages and compare deterministic finite automata (DFA’s), nondetermi...
Deciding equivalence of probabilistic automata is a key problem for establishing various behavioural...
In this paper we investigate a well known sequential model of computation: one-way LOG-SPACE Turing ...
We study finite automata with both nondeterministic and random states (npfa's). We restrict our...
Strong and weak simulation relations have been proposed for Markov chains,while strong simulation an...
Properties of probabilistic as well as ``probabilistic plus nondeterministic'' pushdown automata and...
AbstractProperties of (unbounded-error) probabilistic as well as “probabilistic plus nondeterministi...
Abstract. There are several algorithms for producing the canonical DFA from a given NFA. While the t...
International audienceDefine the complexity of a regular language as the number of states of its min...
Nondeterministic weighted automata are finite automata with numerical weights on transitions. They d...
AbstractWe investigate the average-case state and transition complexity of deterministic and nondete...