Nilpotent blocks and their source algebras
Identifieur interne : 002051 ( Istex/Curation ); précédent : 002050; suivant : 002052Nilpotent blocks and their source algebras
Auteurs : Lluis Puig [France]Source :
- Inventiones mathematicae [ 0020-9910 ] ; 1988-02-01.
English descriptors
- KwdEn :
- Algebra, Bijection, Canonical, Canonical embedding, Canonical homomorphism, Commutative diagram, Decomposition homomorphism, Defect, Diagram commutes, Direct summand, Embedding, Equivalently, Exomorphism, Exomorphisms, Finite group, Full matrix, Generalized decomposition numbers, Group homomorphism, Homomorphism, Idempotent, Injective, Inner automorphisms, Interior exomorphism, Isomorphism, Local control, Local point, Local structure, Main result, Main theorem, Matrix, Maximal subalgebra, Module, Nilpotent block, Nilpotent blocks, Notation, Other hand, Primitive idempotent, Projective, Projective indecomposable, Puig, Puig proof, Quotient, Quotient field, Residue field, Respective images, Simple factors, Source algebras, Stabilizer, Structural homomorphism, Subgroup, Suffices, Surjective, Tensor product, Unique element, Unique embedding, Unique point, Usual identifications, Valuation ring.
- Teeft :
- Algebra, Bijection, Canonical, Canonical embedding, Canonical homomorphism, Commutative diagram, Decomposition homomorphism, Defect, Diagram commutes, Direct summand, Embedding, Equivalently, Exomorphism, Exomorphisms, Finite group, Full matrix, Generalized decomposition numbers, Group homomorphism, Homomorphism, Idempotent, Injective, Inner automorphisms, Interior exomorphism, Isomorphism, Local control, Local point, Local structure, Main result, Main theorem, Matrix, Maximal subalgebra, Module, Nilpotent block, Nilpotent blocks, Notation, Other hand, Primitive idempotent, Projective, Projective indecomposable, Puig, Puig proof, Quotient, Quotient field, Residue field, Respective images, Simple factors, Source algebras, Stabilizer, Structural homomorphism, Subgroup, Suffices, Surjective, Tensor product, Unique element, Unique embedding, Unique point, Usual identifications, Valuation ring.
Url:
DOI: 10.1007/BF01393688
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<term>Canonical homomorphism</term>
<term>Commutative diagram</term>
<term>Decomposition homomorphism</term>
<term>Defect</term>
<term>Diagram commutes</term>
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<term>Generalized decomposition numbers</term>
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<term>Idempotent</term>
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<term>Main result</term>
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<term>Matrix</term>
<term>Maximal subalgebra</term>
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<term>Nilpotent block</term>
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<term>Notation</term>
<term>Other hand</term>
<term>Primitive idempotent</term>
<term>Projective</term>
<term>Projective indecomposable</term>
<term>Puig</term>
<term>Puig proof</term>
<term>Quotient</term>
<term>Quotient field</term>
<term>Residue field</term>
<term>Respective images</term>
<term>Simple factors</term>
<term>Source algebras</term>
<term>Stabilizer</term>
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<term>Canonical homomorphism</term>
<term>Commutative diagram</term>
<term>Decomposition homomorphism</term>
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<term>Diagram commutes</term>
<term>Direct summand</term>
<term>Embedding</term>
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<term>Finite group</term>
<term>Full matrix</term>
<term>Generalized decomposition numbers</term>
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<term>Homomorphism</term>
<term>Idempotent</term>
<term>Injective</term>
<term>Inner automorphisms</term>
<term>Interior exomorphism</term>
<term>Isomorphism</term>
<term>Local control</term>
<term>Local point</term>
<term>Local structure</term>
<term>Main result</term>
<term>Main theorem</term>
<term>Matrix</term>
<term>Maximal subalgebra</term>
<term>Module</term>
<term>Nilpotent block</term>
<term>Nilpotent blocks</term>
<term>Notation</term>
<term>Other hand</term>
<term>Primitive idempotent</term>
<term>Projective</term>
<term>Projective indecomposable</term>
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<term>Puig proof</term>
<term>Quotient</term>
<term>Quotient field</term>
<term>Residue field</term>
<term>Respective images</term>
<term>Simple factors</term>
<term>Source algebras</term>
<term>Stabilizer</term>
<term>Structural homomorphism</term>
<term>Subgroup</term>
<term>Suffices</term>
<term>Surjective</term>
<term>Tensor product</term>
<term>Unique element</term>
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<term>Unique point</term>
<term>Usual identifications</term>
<term>Valuation ring</term>
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