Finite fields

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1. Verfasser: Lidl, Rudolf (VerfasserIn)
Format: Elektronisch E-Book
Sprache:English
Veröffentlicht: Cambridge ; New York Cambridge University Press 1997
Ausgabe:Second edition
Schriftenreihe:Encyclopedia of mathematics and its applications volume 20
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DE-1047
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505 8 |a Ch. 1. Algebraic Foundations -- Ch. 2. Structure of Finite Fields -- Ch. 3. Polynomials over Finite Fields -- Ch. 4. Factorization of Polynomials -- Ch. 5. Exponential Sums -- Ch. 6. Equations over Finite Fields -- Ch. 7. Permutation Polynomials -- Ch. 8. Linear Recurring Sequences -- Ch. 9. Applications of Finite Fields -- Ch. 10. Tables 
505 8 |a The theory of finite fields is a branch of algebra that has come to the fore because of its diverse applications in such areas as combinatorics, coding theory and the mathematical study of switching circuits. This book is devoted entirely to the theory of finite fields, and it provides comprehensive coverage of the literature. Bibliographical notes at the end of each chapter give an historical survey of the development of the subject. Worked out examples and lists of exercises found throughout the book make it useful as a text for advanced level courses 
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Datensatz im Suchindex

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author Lidl, Rudolf
author_facet Lidl, Rudolf
author_role aut
author_sort Lidl, Rudolf
author_variant r l rl
building Verbundindex
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contents Ch. 1. Algebraic Foundations -- Ch. 2. Structure of Finite Fields -- Ch. 3. Polynomials over Finite Fields -- Ch. 4. Factorization of Polynomials -- Ch. 5. Exponential Sums -- Ch. 6. Equations over Finite Fields -- Ch. 7. Permutation Polynomials -- Ch. 8. Linear Recurring Sequences -- Ch. 9. Applications of Finite Fields -- Ch. 10. Tables
The theory of finite fields is a branch of algebra that has come to the fore because of its diverse applications in such areas as combinatorics, coding theory and the mathematical study of switching circuits. This book is devoted entirely to the theory of finite fields, and it provides comprehensive coverage of the literature. Bibliographical notes at the end of each chapter give an historical survey of the development of the subject. Worked out examples and lists of exercises found throughout the book make it useful as a text for advanced level courses
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dewey-hundreds 500 - Natural sciences and mathematics
dewey-ones 512 - Algebra
dewey-raw 512/.3
dewey-search 512/.3
dewey-sort 3512 13
dewey-tens 510 - Mathematics
discipline Mathematik
edition Second edition
format Electronic
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spelling Lidl, Rudolf Verfasser aut
Finite fields Rudolf Lidl, Harald Niederreiter ; foreword by P.M. Cohn
Second edition
Cambridge ; New York Cambridge University Press 1997
1 online resource (xiv, 755 pages) illustrations
txt rdacontent
c rdamedia
cr rdacarrier
Encyclopedia of mathematics and its applications volume 20
Description based on print version record
Ch. 1. Algebraic Foundations -- Ch. 2. Structure of Finite Fields -- Ch. 3. Polynomials over Finite Fields -- Ch. 4. Factorization of Polynomials -- Ch. 5. Exponential Sums -- Ch. 6. Equations over Finite Fields -- Ch. 7. Permutation Polynomials -- Ch. 8. Linear Recurring Sequences -- Ch. 9. Applications of Finite Fields -- Ch. 10. Tables
The theory of finite fields is a branch of algebra that has come to the fore because of its diverse applications in such areas as combinatorics, coding theory and the mathematical study of switching circuits. This book is devoted entirely to the theory of finite fields, and it provides comprehensive coverage of the literature. Bibliographical notes at the end of each chapter give an historical survey of the development of the subject. Worked out examples and lists of exercises found throughout the book make it useful as a text for advanced level courses
Eindige lichamen gtt
Computerwiskunde gtt
Corps finis
Galois-Feld swd
Corps finis ram
Algèbre ram
Finite fields (Algebra) fast
MATHEMATICS / Algebra / Intermediate bisacsh
Finite fields (Algebra)
Galois-Feld (DE-588)4155896-0 gnd rswk-swf
Galois-Feld (DE-588)4155896-0 s
1\p DE-604
Niederreiter, Harald 1944- Sonstige oth
Erscheint auch als Druck-Ausgabe Lidl, Rudolf Finite fields
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spellingShingle Lidl, Rudolf
Finite fields
Ch. 1. Algebraic Foundations -- Ch. 2. Structure of Finite Fields -- Ch. 3. Polynomials over Finite Fields -- Ch. 4. Factorization of Polynomials -- Ch. 5. Exponential Sums -- Ch. 6. Equations over Finite Fields -- Ch. 7. Permutation Polynomials -- Ch. 8. Linear Recurring Sequences -- Ch. 9. Applications of Finite Fields -- Ch. 10. Tables
The theory of finite fields is a branch of algebra that has come to the fore because of its diverse applications in such areas as combinatorics, coding theory and the mathematical study of switching circuits. This book is devoted entirely to the theory of finite fields, and it provides comprehensive coverage of the literature. Bibliographical notes at the end of each chapter give an historical survey of the development of the subject. Worked out examples and lists of exercises found throughout the book make it useful as a text for advanced level courses
Eindige lichamen gtt
Computerwiskunde gtt
Corps finis
Galois-Feld swd
Corps finis ram
Algèbre ram
Finite fields (Algebra) fast
MATHEMATICS / Algebra / Intermediate bisacsh
Finite fields (Algebra)
Galois-Feld (DE-588)4155896-0 gnd
subject_GND (DE-588)4155896-0
title Finite fields
title_auth Finite fields
title_exact_search Finite fields
title_full Finite fields Rudolf Lidl, Harald Niederreiter ; foreword by P.M. Cohn
title_fullStr Finite fields Rudolf Lidl, Harald Niederreiter ; foreword by P.M. Cohn
title_full_unstemmed Finite fields Rudolf Lidl, Harald Niederreiter ; foreword by P.M. Cohn
title_short Finite fields
title_sort finite fields
topic Eindige lichamen gtt
Computerwiskunde gtt
Corps finis
Galois-Feld swd
Corps finis ram
Algèbre ram
Finite fields (Algebra) fast
MATHEMATICS / Algebra / Intermediate bisacsh
Finite fields (Algebra)
Galois-Feld (DE-588)4155896-0 gnd
topic_facet Eindige lichamen
Computerwiskunde
Corps finis
Galois-Feld
Algèbre
Finite fields (Algebra)
MATHEMATICS / Algebra / Intermediate
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work_keys_str_mv AT lidlrudolf finitefields
AT niederreiterharald finitefields