Nantilus
Noncommutative rational series with applications
"The algebraic theory of automata was created by Schützenberger and Chomsky over 50 years ago and there has since been a great deal of development. Classical work on the theory of noncommutative power series has been augmented more recently to areas such as representation theory, combinatorial...
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| Auteurs principaux : | , |
|---|---|
| Format : | Livre |
| Langue : | anglais |
| Titre complet : | Noncommutative rational series with applications / Jean Berstel,... Christophe Reutenauer,... |
| Publié : |
Cambridge, New York :
Cambridge University Press
, cop. 2011 |
| Description matérielle : | 1 vol. (XIII-248 p.) |
| Collection : | Encyclopedia of mathematics and its applications ; 137 |
| Sujets : |
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| 200 | 1 | |a Noncommutative rational series with applications |b Texte imprimé |f Jean Berstel,... Christophe Reutenauer,... | |
| 210 | |a Cambridge |a New York |c Cambridge University Press |d cop. 2011 | ||
| 215 | |a 1 vol. (XIII-248 p.) |d 24cm | ||
| 225 | 2 | |a Encyclopedia of mathematics and its applications |v 137 | |
| 320 | |a Bibliogr. p. [234]-241. Index | ||
| 330 | |a "The algebraic theory of automata was created by Schützenberger and Chomsky over 50 years ago and there has since been a great deal of development. Classical work on the theory of noncommutative power series has been augmented more recently to areas such as representation theory, combinatorial mathematics and theoretical computer science. This book presents to an audience of graduate students and researchers a modern account of the subject and its applications. The algebraic approach allows the theory to be developed in a general form of wide applicability. For example, number theoretic results can now be more fully explored, in addition to applications in automata theory, codes and noncommutative algebra. Much material, for example, Schützenberger's theorem on polynomially bounded rational series, and results on semi simple algebras, appear here for the first time in book form. In sum, this is an excellent resource and reference for all those working in algebra, theoretical computer science and their areas of overlap" | ||
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