Abstract Algebra / Paul B. Garrett

By: Garrett, Paul BMaterial type: TextTextPublisher: USA CRC Press 2007Description: 451pDDC classification: 512.02,GAR
Contents:
The integers (Page-1), Groups I (Page-19), The players: rings, fields, etc (Page-51), Commutative rings I (Page-65), Linear algebra I: dimension (Page-85), Some irreducible polynomials (Page-107), Cyclotomic polynomials (Page-115), Finite fields (Page-131), Modules over PIDs (Page-139), Finitely-generated modules (Page-167), Polynomials over UFDs (Page-181), Symmetric groups (Page-191), Naive set theory (Page-199), Symmetric polynomials (Page-213), Eisenstein’s criterion (Page-219), Vandermonde determinants (Page-223), Cyclotomic polynomials II (Page-233), Roots of unity (Page-243), Cyclotomic III (Page-269), Primes in arithmetic progressions (Page-291), Galois theory (Page-303), Solving equations by radicals (Page-327), Eigenvectors, spectral theorems (Page-337), Duals, naturality, bilinear forms (Page361-), Determinants I (Page-379), Tensor products27.1 (Page-389), Exterior Power (Page-415).
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Item type Current location Home library Shelving location Call number Status Notes Date due Barcode Item holds
Book Book Military College of Signals (MCS)
Military College of Signals (MCS)
General Stacks 512.02,GAR (Browse shelf) Available AAlmirah No.10, Shelf No.6 MCS34463
Total holds: 0

The integers (Page-1), Groups I (Page-19), The players: rings, fields, etc (Page-51),
Commutative rings I (Page-65), Linear algebra I: dimension (Page-85), Some irreducible polynomials (Page-107), Cyclotomic polynomials (Page-115), Finite fields (Page-131), Modules over PIDs (Page-139), Finitely-generated modules (Page-167), Polynomials over UFDs (Page-181), Symmetric groups (Page-191), Naive set theory (Page-199), Symmetric polynomials (Page-213), Eisenstein’s criterion (Page-219), Vandermonde determinants (Page-223), Cyclotomic polynomials II (Page-233), Roots of unity (Page-243), Cyclotomic III (Page-269), Primes in arithmetic progressions (Page-291), Galois theory (Page-303), Solving equations by radicals (Page-327), Eigenvectors, spectral theorems (Page-337), Duals, naturality, bilinear forms (Page361-), Determinants I (Page-379), Tensor products27.1 (Page-389), Exterior Power (Page-415).

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