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Handbook of algebra

Hazewinkel, Michiel.

Handbook of algebra

Record Type:	Electronic resources : Monograph/item
Title/Author:	Handbook of algebraedited by M. Hazewinkel.
remainder title:	Algebra
other author:	Hazewinkel, Michiel.
Published:	Amsterdam ;Elsevier,1996-<2003 >
Description:	v. <1-3 > :ill. ;25 cm.
Notes:	Vol. 2: 1st ed.
Subject:	Algebra.
Online resource:	An electronic book accessible through the World Wide Web; click for information
Online resource:	http://www.loc.gov/catdir/enhancements/fy0601/95039024-t.html
ISBN:	9780444822123

Handbook of algebra
Handbook of algebra[electronic resource] /Algebraedited by M. Hazewinkel. - Amsterdam ;Elsevier,1996-<2003 > - v. <1-3 > :ill. ;25 cm.

Vol. 2: 1st ed.

Includes bibliographical references and indexes.

Preface. Section 1A. Linear Algebra. Van der Waerden conjecture and applications (G.P. Egorychev). Random matrices (V.L. Girko). Matrix equations. Factorization of matrix polynomials (A.N. Malyshev). Matrix functions (L. Rodman). Section 1B. Linear (In)dependence. Matroids (J.P.S. Kung). Section 1D. Fields, Galois Theory, and Algebraic Number Theory. Higher derivation Galois theory of inseparable field extensions (J.K. Deveney, J.N. Mordeson). Theory of local fields. Local class field theory. Higher local class field theory (I.B. Fesenko). Infinite Galois theory (M. Jarden). Finite fields and their applications (R. Lidl, H. Niederreiter). Global class field theory (W. Narkiewicz). Finite fields and error correcting codes (H. van Tilborg). Section 1F. Generalizations of Fields and Related Objects. Semi-rings and semi-fields (U. Hebisch, H.J. Weinert). Near-rings and near-fields (G.F. Pilz). Section 2A. Category Theory. Topos theory (S. MacLane, I. Moerdijk). Categorical structures (R.H. Street). Section 2B. Homological Algebra. Cohomology. Cohomological Methods in Algebra. Homotopical Algebra. The cohomology of groups (J.F. Carlson). Relative homological algebra. Cohomology of categories, posets, and coalgebras (A.I. Generalov). Homotopy and homotopical algebra (J.F. Jardine). Derived categories and their uses (B. Keller). Section 3A. Commutative Rings and Algebras. Ideals and modules (J.-P. Lafon). Section 3B. Associative Rings and Algebras. Polynomial and power series rings. Free algebras, firs and semifirs (P.M. Cohn). Simple, prime, and semi-prime rings (V.K. Kharchenko). Algebraic microlocalization and modules with regular singularities over filtered rings (A.R.P. van den Essen). Frobenius rings (K. Yamagata). Subject Index.

Electronic reproduction.
Amsterdam :
Elsevier Science & Technology,
2007.

Mode of access: World Wide Web.

ISBN: 9780444822123

Source: 129808:130059Elsevier Science & Technologyhttp://www.sciencedirect.comSubjects--Topical Terms:

188312
Algebra.
Index Terms--Genre/Form:

214472
Electronic books.

LC Class. No.: QA155.2 / .H36 1996eb

Dewey Class. No.: 512

Handbook of algebra
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245 0 0 $a Handbook of algebra $h [electronic resource] / $c edited by M. Hazewinkel.
246 3 0 $a Algebra
260 $a Amsterdam ; $a New York : $b Elsevier, $c 1996-<2003 >
300 $a v. <1-3 > : $b ill. ; $c 25 cm.
500 $a Vol. 2: 1st ed.
504 $a Includes bibliographical references and indexes.
505 0 $a Preface. Section 1A. Linear Algebra. Van der Waerden conjecture and applications (G.P. Egorychev). Random matrices (V.L. Girko). Matrix equations. Factorization of matrix polynomials (A.N. Malyshev). Matrix functions (L. Rodman). Section 1B. Linear (In)dependence. Matroids (J.P.S. Kung). Section 1D. Fields, Galois Theory, and Algebraic Number Theory. Higher derivation Galois theory of inseparable field extensions (J.K. Deveney, J.N. Mordeson). Theory of local fields. Local class field theory. Higher local class field theory (I.B. Fesenko). Infinite Galois theory (M. Jarden). Finite fields and their applications (R. Lidl, H. Niederreiter). Global class field theory (W. Narkiewicz). Finite fields and error correcting codes (H. van Tilborg). Section 1F. Generalizations of Fields and Related Objects. Semi-rings and semi-fields (U. Hebisch, H.J. Weinert). Near-rings and near-fields (G.F. Pilz). Section 2A. Category Theory. Topos theory (S. MacLane, I. Moerdijk). Categorical structures (R.H. Street). Section 2B. Homological Algebra. Cohomology. Cohomological Methods in Algebra. Homotopical Algebra. The cohomology of groups (J.F. Carlson). Relative homological algebra. Cohomology of categories, posets, and coalgebras (A.I. Generalov). Homotopy and homotopical algebra (J.F. Jardine). Derived categories and their uses (B. Keller). Section 3A. Commutative Rings and Algebras. Ideals and modules (J.-P. Lafon). Section 3B. Associative Rings and Algebras. Polynomial and power series rings. Free algebras, firs and semifirs (P.M. Cohn). Simple, prime, and semi-prime rings (V.K. Kharchenko). Algebraic microlocalization and modules with regular singularities over filtered rings (A.R.P. van den Essen). Frobenius rings (K. Yamagata). Subject Index.
505 0 $a v. 1. Linear algebra, fields, algebraic number theory.
533 $a Electronic reproduction. $b Amsterdam : $c Elsevier Science & Technology, $d 2007. $n Mode of access: World Wide Web. $n System requirements: Web browser. $n Title from title screen (viewed on July 25, 2007). $n Access may be restricted to users at subscribing institutions.
650 0 $a Algebra. $3 188312
650 6 $a Alg�ebre. $3 454646
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