Symmetric and G-algebras [electronic resource] : With Applications to Group Representations /
1. Preliminaries -- 1. Notation and terminology -- 2. Artinian, noetherian and semisimple modules -- 3. Semisimple modules -- 4. The radical and socle of modules and rings -- 5. The Krull-Schmidt theorem -- 6. Matrix rings -- 7. The Wedderburn-Artin theorem -- 8. Tensor products -- 9. Croup algebras -- 2. Frobenius and symmetric algebras -- 1. Definitions and elementary properties -- 2. Frobenius crossed products -- 3. Symmetric crossed products -- 4. Symmetric endomorphism algebras -- 5. Projective covers and injective hulls -- 6. Classical results -- 7. Frobenius uniserial algebras -- 8. Characterizations of Frobenius algebras -- 9. Characters of symmetric algebras -- 10. Applications to projective modular representations -- 11. Külshammer’s theorems -- 12. Applications -- 3. Symmetric local algebras -- 1. Symmetric local algebras A with dimFZ(A) ? 4 -- 2. Some technical lemmas -- 3. Symmetric local algebras A with dimFZ(A) = 5 -- 4. Applications to modular representations -- 4. G-algebras and their applications -- 1. The trace map -- 2. Permutation G-algebras -- 3. Algebras over complete noetherian local rings -- 4. Defect groups in G-algebras -- 5. Relative projective and injective modules -- 6. Vertices as defect groups -- 7. The G-algebra EndR((1H)G) -- 8. An application: The Robinson’s theorem -- 9. The Brauer morphism -- 10. Points and pointed groups -- 11. Interior G-algebras -- 12. Bilinear forms on G-algebras.
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Format: | Texto biblioteca |
Language: | eng |
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Dordrecht : Springer Netherlands,
1990
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Subjects: | Mathematics., Algebra., Associative rings., Rings (Algebra)., Group theory., Associative Rings and Algebras., Group Theory and Generalizations., |
Online Access: | http://dx.doi.org/10.1007/978-94-009-0597-9 |
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KOHA-OAI-TEST:1701872018-07-30T22:46:57ZSymmetric and G-algebras [electronic resource] : With Applications to Group Representations / Karpilovsky, Gregory. author. SpringerLink (Online service) textDordrecht : Springer Netherlands,1990.eng1. Preliminaries -- 1. Notation and terminology -- 2. Artinian, noetherian and semisimple modules -- 3. Semisimple modules -- 4. The radical and socle of modules and rings -- 5. The Krull-Schmidt theorem -- 6. Matrix rings -- 7. The Wedderburn-Artin theorem -- 8. Tensor products -- 9. Croup algebras -- 2. Frobenius and symmetric algebras -- 1. Definitions and elementary properties -- 2. Frobenius crossed products -- 3. Symmetric crossed products -- 4. Symmetric endomorphism algebras -- 5. Projective covers and injective hulls -- 6. Classical results -- 7. Frobenius uniserial algebras -- 8. Characterizations of Frobenius algebras -- 9. Characters of symmetric algebras -- 10. Applications to projective modular representations -- 11. Külshammer’s theorems -- 12. Applications -- 3. Symmetric local algebras -- 1. Symmetric local algebras A with dimFZ(A) ? 4 -- 2. Some technical lemmas -- 3. Symmetric local algebras A with dimFZ(A) = 5 -- 4. Applications to modular representations -- 4. G-algebras and their applications -- 1. The trace map -- 2. Permutation G-algebras -- 3. Algebras over complete noetherian local rings -- 4. Defect groups in G-algebras -- 5. Relative projective and injective modules -- 6. Vertices as defect groups -- 7. The G-algebra EndR((1H)G) -- 8. An application: The Robinson’s theorem -- 9. The Brauer morphism -- 10. Points and pointed groups -- 11. Interior G-algebras -- 12. Bilinear forms on G-algebras.Mathematics.Algebra.Associative rings.Rings (Algebra).Group theory.Mathematics.Algebra.Associative Rings and Algebras.Group Theory and Generalizations.Springer eBookshttp://dx.doi.org/10.1007/978-94-009-0597-9URN:ISBN:9789400905979 |
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Mathematics. Algebra. Associative rings. Rings (Algebra). Group theory. Mathematics. Algebra. Associative Rings and Algebras. Group Theory and Generalizations. Mathematics. Algebra. Associative rings. Rings (Algebra). Group theory. Mathematics. Algebra. Associative Rings and Algebras. Group Theory and Generalizations. |
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Mathematics. Algebra. Associative rings. Rings (Algebra). Group theory. Mathematics. Algebra. Associative Rings and Algebras. Group Theory and Generalizations. Mathematics. Algebra. Associative rings. Rings (Algebra). Group theory. Mathematics. Algebra. Associative Rings and Algebras. Group Theory and Generalizations. Karpilovsky, Gregory. author. SpringerLink (Online service) Symmetric and G-algebras [electronic resource] : With Applications to Group Representations / |
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1. Preliminaries -- 1. Notation and terminology -- 2. Artinian, noetherian and semisimple modules -- 3. Semisimple modules -- 4. The radical and socle of modules and rings -- 5. The Krull-Schmidt theorem -- 6. Matrix rings -- 7. The Wedderburn-Artin theorem -- 8. Tensor products -- 9. Croup algebras -- 2. Frobenius and symmetric algebras -- 1. Definitions and elementary properties -- 2. Frobenius crossed products -- 3. Symmetric crossed products -- 4. Symmetric endomorphism algebras -- 5. Projective covers and injective hulls -- 6. Classical results -- 7. Frobenius uniserial algebras -- 8. Characterizations of Frobenius algebras -- 9. Characters of symmetric algebras -- 10. Applications to projective modular representations -- 11. Külshammer’s theorems -- 12. Applications -- 3. Symmetric local algebras -- 1. Symmetric local algebras A with dimFZ(A) ? 4 -- 2. Some technical lemmas -- 3. Symmetric local algebras A with dimFZ(A) = 5 -- 4. Applications to modular representations -- 4. G-algebras and their applications -- 1. The trace map -- 2. Permutation G-algebras -- 3. Algebras over complete noetherian local rings -- 4. Defect groups in G-algebras -- 5. Relative projective and injective modules -- 6. Vertices as defect groups -- 7. The G-algebra EndR((1H)G) -- 8. An application: The Robinson’s theorem -- 9. The Brauer morphism -- 10. Points and pointed groups -- 11. Interior G-algebras -- 12. Bilinear forms on G-algebras. |
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Texto |
topic_facet |
Mathematics. Algebra. Associative rings. Rings (Algebra). Group theory. Mathematics. Algebra. Associative Rings and Algebras. Group Theory and Generalizations. |
author |
Karpilovsky, Gregory. author. SpringerLink (Online service) |
author_facet |
Karpilovsky, Gregory. author. SpringerLink (Online service) |
author_sort |
Karpilovsky, Gregory. author. |
title |
Symmetric and G-algebras [electronic resource] : With Applications to Group Representations / |
title_short |
Symmetric and G-algebras [electronic resource] : With Applications to Group Representations / |
title_full |
Symmetric and G-algebras [electronic resource] : With Applications to Group Representations / |
title_fullStr |
Symmetric and G-algebras [electronic resource] : With Applications to Group Representations / |
title_full_unstemmed |
Symmetric and G-algebras [electronic resource] : With Applications to Group Representations / |
title_sort |
symmetric and g-algebras [electronic resource] : with applications to group representations / |
publisher |
Dordrecht : Springer Netherlands, |
publishDate |
1990 |
url |
http://dx.doi.org/10.1007/978-94-009-0597-9 |
work_keys_str_mv |
AT karpilovskygregoryauthor symmetricandgalgebraselectronicresourcewithapplicationstogrouprepresentations AT springerlinkonlineservice symmetricandgalgebraselectronicresourcewithapplicationstogrouprepresentations |
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1756263281322885120 |