A course in formal languages, automata and groups

Based on the author s lecture notes for an MSc course, this text combines formal language and automata theory and group theory, a thriving research area that has developed extensively over the last twenty-five years. The aim of the first three chapters is to give a rigorous proof that various notion...

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Detalles Bibliográficos
Autor Principal: Chiswell, Ian, 1948-
Formato: Livre numérique
Idioma:Anglais
Publicado: London : Springer London [20..].
Cham : Springer Nature
Series:Universitext
Acceso en liña:Accès sur la plateforme de l'éditeur
Accès sur la plateforme Istex
Accès Université d'Orléans
Accès INSA CVL
Nota: Description d'après consultation du 16 mars 2012
Archives Springer e-books (Licence nationale)
Archives Springer e-books (Licence nationale)
Autres localisations: Voir dans le Sudoc
Edition sous un autre format:• A course in formal languages, automata and groups, Ian Chiswell, London, Springer, 2009, 1 vol. (IX-157 p.), Universitext, 978-1-84800-939-4
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505 1 |a Preface Contents 1. Grammars and Machine Recognition 2. Recursive Functions 3. Recursively Enumerable Sets and Languages 4. Context-free language 5. Connections with Group Theory A. Results and Proofs Omitted in the Text B. The Halting Problem and Universal Turing Machines C. Cantor's Diagonal Argument D. Solutions to Selected Exercises References Index 
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520 |a Based on the author s lecture notes for an MSc course, this text combines formal language and automata theory and group theory, a thriving research area that has developed extensively over the last twenty-five years. The aim of the first three chapters is to give a rigorous proof that various notions of recursively enumerable language are equivalent. Chapter One begins with languages defined by Chomsky grammars and the idea of machine recognition, contains a discussion of Turing Machines, and includes work on finite state automata and the languages they recognise. The following chapters then focus on topics such as recursive functions and predicates; recursively enumerable sets of natural numbers; and the group-theoretic connections of language theory, including a brief introduction to automatic groups. Highlights include: A comprehensive study of context-free languages and pushdown automata in Chapter Four, in particular a clear and complete account of the connection between LR(k) languages and deterministic context-free languages. A self-contained discussion of the significant Muller-Schupp result on context-free groups. Enriched with precise definitions, clear and succinct proofs and worked examples, the book is aimed primarily at postgraduate students in mathematics but will also be of great interest to researchers in mathematics and computer science who want to learn more about the interplay between group theory and formal languages. A solutions manual is available to instructors via www.springer.com 
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