Representations and cohomology / D. J. Benson.
Series Cambridge studies in advanced mathematics ; 30-31Editor: Cambridge : Cambridge University Press, 1991Descripción: 2 v. : il. ; 24 cmISBN: 0521361346 (v. 1); 0521361354 (v. 2)Tema(s): Representations of groups | Representations of algebras | Homology theoryOtra clasificación: 20 Recursos en línea: Publisher description | Texto de muestra (v. 1) | Texto de muestra (v. 2)v. 1. Basic representation theory of finite groups and associative algebras: 1. Background material from rings and modules; 2. Homological algebra; 3. Modules for group algebra; 4. Methods from the representation of algebra; 5. Representation rings and Burnside rings; 6. Block theory.
v. 2. Cohomology of groups and modules: 1. Background material from algebraic topology; 2. Cohomology of groups; 3. Spectral sequences; 4. The Evens norm map and the Steenrod algebra; 5. Varieties for modules and multiple complexes; 6. Group actions and the Steinberg module; 7. Local coefficients on subgroup complexes.
| Item type | Home library | Shelving location | Call number | Materials specified | Status | Date due | Barcode |
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Libros
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Instituto de Matemática, CONICET-UNS | Libros ordenados por tema | 20 B474 (Browse shelf) | Vol. 1 | Available | A-7160 | |
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Libros
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Instituto de Matemática, CONICET-UNS | Libros ordenados por tema | 20 B474 (Browse shelf) | Vol. 2 | Available | A-7161 |
Browsing Instituto de Matemática, CONICET-UNS shelves, Shelving location: Libros ordenados por tema Close shelf browser
| 20 B3485 Schaum's outline of theory and problems of group theory / | 20 B348u A universal approach to groups and rings / | 20 B456 Groupes abéliens sans torsion / | 20 B474 Representations and cohomology / | 20 B474 Representations and cohomology / | 20 B672 Representation of groups : | 20 B672 Representation of groups : |
Incluye referencias bibliográficas e índices.
v. 1. Basic representation theory of finite groups and associative algebras: 1. Background material from rings and modules; 2. Homological algebra; 3. Modules for group algebra; 4. Methods from the representation of algebra; 5. Representation rings and Burnside rings; 6. Block theory.
v. 2. Cohomology of groups and modules: 1. Background material from algebraic topology; 2. Cohomology of groups; 3. Spectral sequences; 4. The Evens norm map and the Steenrod algebra; 5. Varieties for modules and multiple complexes; 6. Group actions and the Steinberg module; 7. Local coefficients on subgroup complexes.
MR, 92m:20005 (v. 1)
MR, 93g:20099 (v. 2)
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