653 Documenta Math. Vanishing of Hochschild Cohomology for Affine Group Schemes

First Page		Document Content
Date: 2009-11-24 06:29:14 Ring theory Commutative algebra Algebraic geometry Algebraic structures Module theory Ring Algebraic K-theory Cohomology Linear algebraic group Reductive group ArtinRees lemma CohenMacaulay ring		653 Documenta Math. Vanishing of Hochschild Cohomology for Affine Group Schemes Add to Reading List Source URL: www.math.uiuc.edu Download Document from Source Website File Size: 226,21 KB Share Document on Facebook

	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 DocID: 1vnjS - View Document
	On the Classification of Irreducible Representations of Real Algebraic Groups* R. P. Langlands Introduction. Suppose G is a connected reductive group over a global field F . Many of the problems of the theory of automorp DocID: 1v62I - View Document
	MODULI SPACES AND LOCALLY SYMMETRIC VARIETIES EDUARD LOOIJENGA 1. S OME CLASSICAL SYMMETRIC DOMAINS AND H ODGE THEORY Let G be a connected reductive Lie group with compact center. If G acts smoothly and transitively on m DocID: 1ud4w - View Document
	Closure Relations of K orbits on G/B 1. Introduction Let G be a complex, connected, reductive algebraic group defined over R and let GR be the real points of G. Let KR be a maximal compact subgroup in GR and let K be its DocID: 1ucVS - View Document
	SOFTWARE FOR COMPUTING STANDARD REPRESENTATIONS ¨ ALFRED G. NOEL Abstract. Let GR be the real points of a complex connected reductive algebraic group G. Let KR be a maximal compact subgroup of GR . We describe DocID: 1uar5 - View Document