AbstractLet a partial deterministic finite automaton be a DFA in which each state need not have a transition edge for each letter of the alphabet. We demonstrate that the smallest partial DFA for the set of all subwords of a given word w, |w|>2, has at most 2|w|−2 states and 3|w|−4 transition edges, independently of the alphabet size. We give an algorithm to build this smallest partial DFA from the input w on-line in linear time
Extremal minimality conditions on automata. (English summary) Theoret. Comput. Sci. 440/441 (2012), ...
In automata theory a minimization is the task of transforming a given finite state machine into an e...
AbstractWe present a fast incremental algorithm for constructing minimal Deterministic Finite Cover ...
AbstractLet a partial deterministic finite automaton be a DFA in which each state need not have a tr...
In this paper we describe a ``light'' algorithm for the on-line construction of a small automaton r...
In this paper we describe a “light ” algorithm for the on-line construction of a small automaton rec...
Abstract. There exists a linear time algorithm for the minimization of acyclic deter-ministic finite...
In this paper we describe a “light” algorithm for the on-line construction of a small automaton reco...
Obtaining a minimal automaton is a fundamental issue in the theory and practical implementation of d...
Since the 1950s, the theory of deterministic and nondeterministic finite automata (DFAs and NFAs, re...
AbstractThe number of states in a deterministic finite automaton (DFA) recognizing the language Lk, ...
It was conjectured by Černý in 1964 that a synchronizing DFA on n states always has a shortest synch...
AbstractWe present a semi-incremental algorithm for constructing minimal acyclic deterministic finit...
Let PT-DFA mean a deterministic finite automaton whose transition relation is a partial function....
We present the first (polynomial-time) algorithm for reducing a given deterministic finite state aut...
Extremal minimality conditions on automata. (English summary) Theoret. Comput. Sci. 440/441 (2012), ...
In automata theory a minimization is the task of transforming a given finite state machine into an e...
AbstractWe present a fast incremental algorithm for constructing minimal Deterministic Finite Cover ...
AbstractLet a partial deterministic finite automaton be a DFA in which each state need not have a tr...
In this paper we describe a ``light'' algorithm for the on-line construction of a small automaton r...
In this paper we describe a “light ” algorithm for the on-line construction of a small automaton rec...
Abstract. There exists a linear time algorithm for the minimization of acyclic deter-ministic finite...
In this paper we describe a “light” algorithm for the on-line construction of a small automaton reco...
Obtaining a minimal automaton is a fundamental issue in the theory and practical implementation of d...
Since the 1950s, the theory of deterministic and nondeterministic finite automata (DFAs and NFAs, re...
AbstractThe number of states in a deterministic finite automaton (DFA) recognizing the language Lk, ...
It was conjectured by Černý in 1964 that a synchronizing DFA on n states always has a shortest synch...
AbstractWe present a semi-incremental algorithm for constructing minimal acyclic deterministic finit...
Let PT-DFA mean a deterministic finite automaton whose transition relation is a partial function....
We present the first (polynomial-time) algorithm for reducing a given deterministic finite state aut...
Extremal minimality conditions on automata. (English summary) Theoret. Comput. Sci. 440/441 (2012), ...
In automata theory a minimization is the task of transforming a given finite state machine into an e...
AbstractWe present a fast incremental algorithm for constructing minimal Deterministic Finite Cover ...