Algebraically independent formal power series: A language theory interpretation
Translating an arithmetical property of formal power series over a finite field into language theory, we obtain and extend results on symmetric differences of certain regular languages.
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Published in | Analytic Number Theory pp. 11 - 18 |
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Main Authors | , , |
Format | Book Chapter |
Language | English |
Published |
Berlin, Heidelberg
Springer Berlin Heidelberg
22.10.2006
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Series | Lecture Notes in Mathematics |
Subjects | |
Online Access | Get full text |
ISBN | 9783540527879 3540527877 |
ISSN | 0075-8434 1617-9692 |
DOI | 10.1007/BFb0097121 |
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Abstract | Translating an arithmetical property of formal power series over a finite field into language theory, we obtain and extend results on symmetric differences of certain regular languages. |
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AbstractList | Translating an arithmetical property of formal power series over a finite field into language theory, we obtain and extend results on symmetric differences of certain regular languages. |
Author | Flajolet, P. Allouche, J. -P. France, M. Mendes |
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Editor | Nagasaka, Kenji Fouvry, Etienne |
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PublicationSubtitle | Proceedings of the Japanese-French Symposium held in Tokyo, Japan, October 10–13, 1988 |
PublicationTitle | Analytic Number Theory |
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Snippet | Translating an arithmetical property of formal power series over a finite field into language theory, we obtain and extend results on symmetric differences of... |
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StartPage | 11 |
SubjectTerms | Finite Automaton Finite Field Formal Power Series Language Theory Regular Language |
Title | Algebraically independent formal power series: A language theory interpretation |
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