Growth Rate of Minimum Branching

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Authors

Palioudakis, Alexandros
Han, Yo-Sub
Salomaa, Kai

Date

2018-03-14

Type

journal article

Language

en

Keyword

Finite Automata , Limited Nondeterminism , Branching Measure

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Abstract

There are different ways of quantifying the nondeterminism used by a nondeterministic finite automaton (NFA). The amount of nondeterminism is measured as a function of the input length. For most nondeterminism measures the possible growth rates of the measure have been characterized, but this question remains open for the branching of an NFA. Here, we consider a close variant of the branching measure which we call the minimum branching. We show that the minimum branching of an NFA is always either bounded or grows exponentially.

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Citation

Alexandros Palioudakis, Yo-Sub Han, Kai Salomaa: Growth Rate of Minimum Branching. Journal of Automata, Languages and Combinatorics 23(1-3): 281-292 (2018)

Publisher

Institut fur Informatik, Justus-Liebig Universitat Giessen

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