UNRAMIFIED DEGREE THREE INVARIANTS OF REDUCTIVE GROUPS A. MERKURJEV Abstract. We prove that if G is a reductive group over an algebraically closed field F , then for a prime integer p 6= char(F ), the group of unramified - Reductive group - Document - PDFSEARCH.IO

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	UNRAMIFIED DEGREE THREE INVARIANTS OF REDUCTIVE GROUPS A. MERKURJEV Abstract. We prove that if G is a reductive group over an algebraically closed field F , then for a prime integer p 6= char(F ), the group of unramified Add to Reading List Document Date: 2014-11-24 17:55:06 Open Document File Size: 239,26 KB Share Result on Facebook Company PGLn / Inv3red / Inv3 / Gal / Inv1 / Decomposable / Invd / / Facility Max Planck Institute / / IndustryTerm reductive / cohomology groups / finite product / algebraic / semisimple / projective linear / connected algebraic / cyclic / arbitrary semisimple / abelian / cohomology / finite / split reductive / / Organization National Science Foundation / Max Planck Institute / / Position author / / SocialTag Group theory Class field theory Galois module Galois theory Group homomorphism Representation theory Étale morphism Essential dimension Gelfand pair Abstract algebra

UNRAMIFIED DEGREE THREE INVARIANTS OF REDUCTIVE GROUPS A. MERKURJEV Abstract. We prove that if G is a reductive group over an algebraically closed field F , then for a prime integer p 6= char(F ), the group of unramifiedAdd to Reading List