Algebraic & Geometric Topology–Generic representations of orthogonal groups: the mixed functors

Source URL: irma.math.unistra.fr

• Category theory
• Mathematics
• Algebra
• Functors
• Homological algebra
• Algebraic topology
• Additive categories
• Natural transformation
• Exact functor
• Yoneda lemma
• Equivalence of categories
• Sheaf

CONTRACTING AUTOMORPHISMS AND Lp -COHOMOLOGY IN DEGREE ONE YVES DE CORNULIER, ROMAIN TESSERA Abstract. We characterize those Lie groups (as well as algebraic groups over a local field of characteristic zero) whose first

Source URL: www.normalesup.org

• Geometry
• Group theory
• Mathematics
• Lie groups
• Geometric group theory
• Topological groups
• Fourier analysis
• Hyperbolic geometry
• Linear algebraic group
• Group action
• Hyperbolic group
• Compact group

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–172) ON NEGATIVE ALGEBRAIC K -GROUPS Moritz Kerz

Source URL: eta.impa.br

• Algebra
• Abstract algebra
• Mathematics
• Algebraic geometry
• Divisor
• Coherent sheaf
• Sheaf cohomology
• Noetherian ring
• Algebraic K-theory
• K-theory
• Cohomology
• Finite morphism

TWO OR THREE THINGS I KNOW ABOUT ABELIAN VARIETIES OLIVIER DEBARRE Abstract. We discuss, mostly without proofs, classical facts about abelian varieties (proper algebraic groups defined over a field). The general theory i

Source URL: www.math.ens.fr

• Algebra
• Abstract algebra
• Algebraic geometry
• Niels Henrik Abel
• Algebraic varieties
• Homological algebra
• Abelian varieties
• Projective variety
• Divisor
• Picard group
• Sheaf
• Ample line bundle

ISOPERIMETRIC PROFILE AND RANDOM WALKS ON LOCALLY COMPACT SOLVABLE GROUPS ROMAIN TESSERA Abstract. We study the large-scale geometry of a large class of amenable locally compact groups comprising all solvable algebraic g

Source URL: www.normalesup.org

• Geometry
• Mathematics
• Group theory
• Geometric group theory
• Amenable group
• Isoperimetric inequality
• Quasi-isometry
• Solvable group
• Kazhdan's property
• Lattice
• Sobolev inequality
• Dehn function

Problems for Representations of Linear Algebraic Groups Milan Lopuha¨a September 13th , 2016 All vector spaces are assumed to be over C and of finite dimension. 1. Let V and W be vector spaces, and let n be a positive i

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COMPUTING REAL WEYL GROUPS DAVID A. VOGAN, JR. Let G be a complex connected reductive algebraic group defined over R. Let H denote a maximal algebraic torus in G. Write G for the real points of G and H for the real point

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Algebraic Groups 14Lxx [1] Thomas Bayer, An algorithm for computing invariants of linear actions of algebraic groups up to a given degree, J. Symbolic Comput), no. 4, 441–449. MR MR1976577 (2004c:13045)

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

A Proof of the Barsotti-Chevalley Theorem on Algebraic Groups James S. Milne October 18, 2015 Abstract A fundamental theorem of Barsotti and Chevalley states that every smooth connected algebraic group over a perfect fie

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Representations of Algebraic Groups—instructions for the oral exam. If your average grade for the three homework assignments is at least a 6, you can finish the course by doing an oral exam. I reserve 45 minutes per ca

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