Group of Lie type

Results: 20



#Item
1Algebra / Abstract algebra / Mathematics / Algebraic number theory / Scheme theory / Field theory / Algebraic geometry / Lie algebra / Galois module / Group scheme / Ring / Sheaf

35 Documenta Math. On the Image of l-Adic Galois Representations for Abelian Varieties of Type I and II

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Source URL: documenta.sagemath.org

Language: English - Date: 2006-11-21 15:14:15
2Algebra / Abstract algebra / Mathematics / Algebraic number theory / Scheme theory / Field theory / Algebraic geometry / Lie algebra / Galois module / Group scheme / Ring / Sheaf

35 Documenta Math. On the Image of l-Adic Galois Representations for Abelian Varieties of Type I and II

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Source URL: www.math.uiuc.edu

Language: English - Date: 2006-11-21 15:14:15
3Representation theory / DeligneLusztig theory / Unipotent / Springer correspondence / Sheaf / Cuspidal representation / Reductive group

293 Doc. Math. J. DMV On the Average Values of the Irreducible Characters of Finite Groups of Lie Type

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Source URL: www.math.uiuc.edu

Language: English - Date: 2014-07-13 07:29:16
4Algebra / Abstract algebra / Group theory / Finite groups / Sylow theorems / P-group / Group extension / Automorphism / Abelian group / PSL / Center / Group of Lie type

AUTOMORPHISMS OF FUSION SYSTEMS OF FINITE SIMPLE GROUPS OF LIE TYPE CARLES BROTO, JESPER M. MØLLER, AND BOB OLIVER Abstract. For a finite group G of Lie type and a prime p, we compare the automorphism groups of the fusi

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Source URL: www.math.univ-paris13.fr

Language: English - Date: 2016-01-18 09:42:56
5Mathematics / Von Neumann algebras / Functional analysis / Lie algebras / Operator algebra / Amenable group / John von Neumann / Cartan subalgebra / Hyperfinite type II factor / Mathematical analysis / Abstract algebra / Operator theory

Department of Mathematics, University of California San Diego ******************************* Operator Algebras Seminar Cyril Houdayer

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Source URL: www.math.ucsd.edu

Language: English - Date: 2015-06-04 13:13:30
6Finite groups / Lie algebras / Permutation groups / Classification of finite simple groups / Simple group / Primitive permutation group / Permutation / Group of Lie type / Involution / Abstract algebra / Algebra / Group theory

Asia Pacific Mathematics Newsletter 1 Using the Finite Simple Groups Using the Finite Simple Groups

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Source URL: www.asiapacific-mathnews.com

Language: English - Date: 2011-08-04 07:19:33
7Algebras / Ring theory / Quantum group / Graded algebra / Quiver / Vector space / Proj construction / Root system / Exterior algebra / Abstract algebra / Mathematics / Lie algebras

HOMOLOGICAL PROPERTIES OF FINITE TYPE KHOVANOV-LAUDA-ROUQUIER ALGEBRAS JONATHAN BRUNDAN, ALEXANDER KLESHCHEV AND PETER J. MCNAMARA Abstract. We give an algebraic construction of standard modules—infinite dimensional mo

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Source URL: www.maths.usyd.edu.au

Language: English - Date: 2013-07-01 22:40:37
8Representation theory of Lie groups / Quantum group / Root system / Weight / Normal function / Approximately finite dimensional C*-algebra / Abstract algebra / Lie algebras / Algebra

FINITE DIMENSIONAL REPRESENTATIONS OF KHOVANOV-LAUDA-ROUQUIER ALGEBRAS I: FINITE TYPE PETER J MCNAMARA Abstract. We classify simple representations of Khovanov-Lauda-Rouquier algebras in finite type. The classification i

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Source URL: www.maths.usyd.edu.au

Language: English - Date: 2013-07-18 01:39:52
9Lie algebras / Lie groups / Linear algebra / Euclidean geometry / Root system / Quantum group / Vector space / Weyl group / Representation theory / Algebra / Abstract algebra / Mathematics

REPRESENTATIONS OF KHOVANOV-LAUDA-ROUQUIER ALGEBRAS III: SYMMETRIC AFFINE TYPE PETER J MCNAMARA Abstract. We develop the homological theory of KLR algebras of symmetric affine type. For each PBW basis, a family of standa

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Source URL: www.maths.usyd.edu.au

Language: English - Date: 2015-01-01 21:57:41
10Human behavior / Group processes / Meredith Belbin / Team / Myers-Briggs Type Indicator / ENTP / ESFP / Continual improvement process / Skill / Personality tests / Mind / Social psychology

People Development & Teamwork Why teams? People are a fundamental building block of any TQM organisation. The only point at which true responsibility for quality can lie is with the person or group actually doing the job

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Source URL: www.businessballs.com

Language: English - Date: 2006-10-17 07:58:58
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