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Field theory 2nd ed

Field theory 2nd ed

Material type
Personal Author
Roman, Steven.
Title Statement
Field theory / Steven Roman.
2nd ed.
Publication, Distribution, etc
New York ;   [London] :   Springer ,   c2006.  
Physical Medium
xii, 332 p. : ill. ; 25 cm.
Series Statement
Graduate texts in mathematics ; 158
9780387276779 0387276777
Bibliography, Etc. Note
Includes bibliographical references and index.
Subject Added Entry-Topical Term
Algebraic fields. Galois theory. Polynomials.
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001 000045264300
005 20060605162030
008 051201s2006 nyua b 001 0 eng d
020 ▼a 9780387276779
020 ▼a 0387276777
040 ▼a INT ▼c INT ▼d BAKER ▼d OHX ▼d Uk ▼d 244002
042 ▼a ukblsr
082 0 4 ▼a 512.3 ▼2 22
090 ▼a 512.3 ▼b R758f2
100 1 ▼a Roman, Steven.
245 1 0 ▼a Field theory / ▼c Steven Roman.
250 ▼a 2nd ed.
260 ▼a New York ; ▼a [London] : ▼b Springer , ▼c c2006.
300 ▼a xii, 332 p. : ▼b ill. ; ▼c 25 cm.
440 0 ▼a Graduate texts in mathematics ; ▼v 158
504 ▼a Includes bibliographical references and index.
650 0 ▼a Algebraic fields.
650 0 ▼a Galois theory.
650 0 ▼a Polynomials.

Holdings Information

No. Location Call Number Accession No. Availability Due Date Make a Reservation Service
No. 1 Location Sejong Academic Information Center/Science & Technology/ Call Number 512.3 R758f2 Accession No. 151205529 Availability Available Due Date Make a Reservation Service B M

Contents information

Author Introduction

스티븐 로만(지은이)

캘리포니아 주립대 플러톤(Fullerton)의 수학과 명예 교수로 현재까지 슈프링거 출판사(Springer-Verlag)가 출간한 수학 관련 책(『Coding and Information』, 『Advanced Linear Algebra』, 『Field Theory』)을 포함하여 32권의 책을 집필했다. 여기에 15권 분량의 소책자 시리즈인 'Modules in Mathematics'와 오라일리가 출간한 『Access Database Design & Programming』,『Learning Word Programming』,『Developing Visual Basic Add-Ins』, 『엑셀 매크로 시작부터 활용까지(Writing Excel Macros)』(한빛미디어, 2000)를 집필했고, 이 외에도 하드웨어와 객체지향 프로그래밍에 관련 책도 두 권 집필했다. 로먼 박사의 주요 관심 분야는 순열 조합론, 대수학, 컴퓨터 과학이다.

Information Provided By: : Aladin

Table of Contents

Preliminaries.- Preliminaries.- Field Extensions.- Polynomials.- Field Extensions.- Embeddings and Separability.- Algebraic Independence.- Galois Theory.- Galois Theory I: An Historical Perspective.- Galois Theory II: The Theory.- Galois Theory III: The Galois Group of a Polynomial.- A Field Extension as a Vector Space.- Finite Fields I: Basic Properties.- Finite Fields II: Additional Properties.- The Roots of Unity.- Cyclic Extensions.- Solvable Extensions.- The Theory of Binomials.- Binomials.- Families of Binomials.

Information Provided By: : Aladin

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