Hausdorff dimension and subgroups of SU (2) Elon Lindenstrauss and Nicolas de Saxc´e∗ August 9, 2013 Abstract We prove that any Borel measurable proper dense subgroup of SU (2)

Source URL: www.ma.huji.ac.il

Oberseminar Sommersemester 2012: Linear Algebraic Groups Tuesday, pm Prof. Dr. Moritz Kerz

Source URL: www.mathematik.uni-regensburg.de

• Algebra
• Abstract algebra
• Group theory
• Algebraic groups
• Lie groups
• Lie algebras
• Borel subgroup
• Linear algebraic group
• Levi decomposition
• Reductive group
• Bruhat decomposition
• Semisimple algebraic group

On the Smoothness of Normalisers, the Subalgebra Structure of Modular Lie Algebras, and the Cohomology of Small Representations Sebastian Herpel and David I. Stewart

Source URL: documenta.sagemath.org

• Lie algebras
• Lie groups
• Algebraic groups
• Lie algebra
• Cartan subalgebra
• Levi decomposition
• Linear algebraic group
• Representation theory
• Reductive group
• Weight
• Borel subgroup
• Lie algebra representation

COMPUTATIONAL ALGEBRAIC GEOMETRY II MATS BOIJ Homework 5 Stablizer groups of initial ideals. The generic initial ideal is a Borel-fixed ideal, which means that the Borel subgroup of the general linear group stabilzes the

Source URL: people.kth.se

Workshop Programme Yago Antolin University of Southampton “Mineyev’s proof of the Hanna Neumann Conjecture.” In this talk we present the Igor Mineyev’s proof of the Strengthened Hanna Neumann conjecture. This pro

Source URL: www.personal.soton.ac.uk

• Algebra
• Relatively hyperbolic group
• Hyperbolic group
• Bass–Serre theory
• Hanna Neumann conjecture
• Group
• Borel subgroup
• Artin group
• Stallings theorem about ends of groups
• Abstract algebra
• Group theory
• Geometric group theory

BAILY-BOREL COMPACTIFICATION PETER J MCNAMARA 1. Introduction Let G = Sp2g be the symplectic group (Chevalley group scheme over Z). Let K be a maximal compact subgroup of G = G(R). The symmetric space G(R)/K is commonly

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

• Group theory
• Congruence subgroup
• Analytic number theory
• Geometric group theory
• Operator theory
• Holomorphic functional calculus
• Modular form
• Abstract algebra
• Mathematics
• Algebra

Algebraic Groups An introduction to the theory of algebraic group schemes over fields J.S. Milne Draft

Source URL: www.jmilne.org

• Group theory
• Reductive group
• Linear algebraic group
• Unipotent
• Levi decomposition
• Borel subgroup
• Representation theory
• Group scheme
• Chevalley theorem
• Abstract algebra
• Algebra
• Algebraic groups

ON CONJUGACY SEPARABILITY OF SOME COXETER GROUPS AND PARABOLIC-PRESERVING AUTOMORPHISMS PIERRE-EMMANUEL CAPRACE AND ASHOT MINASYAN Abstract. We prove that even Coxeter groups, whose Coxeter diagrams contain no (4, 4, 2)

Source URL: www.personal.soton.ac.uk

• Coxeter group
• Conjugacy class
• Direct product of groups
• Artin group
• Normal subgroup
• Residually finite group
• Borel subgroup
• Group action
• Deligne–Lusztig theory
• Abstract algebra
• Algebra
• Group theory

Roger Wolcott Richardson 1930–1993 G.I. Lehrer1 Roger Wolcott Richardson was born on 30␣ May 1930 in Baton Rouge, Louisiana. He was the eldest of the four sons of Roger

Source URL: www.asap.unimelb.edu.au

• Algebraic groups
• Symmetry
• Lie algebras
• Differential geometry
• Unipotent
• Group action
• Reductive group
• Representation theory
• Borel subgroup
• Abstract algebra
• Algebra
• Lie groups

Borel equivalence relations Greg Hjorth March 30, 2006 This chapter is setting out to achieve an impossibility, namely to survey the rapidly exploding field of Borel equivalence relations as found in descriptive set theo

Source URL: www.math.ucla.edu

• Descriptive set theory
• Borel set
• Borel equivalence relation
• Borel measure
• Sigma-algebra
• Equivalence relation
• Polish space
• Borel subgroup
• Infinity-Borel set
• Mathematical logic
• Mathematical analysis
• Mathematics