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Jim Humphreys's user avatar
Jim Humphreys's user avatar
Jim Humphreys's user avatar
Jim Humphreys
  • Member for 14 years, 10 months
  • Last seen more than 4 years ago
6 votes
Accepted

abelian centralizers in almost simple groups

6 votes

Twisted affine Lie algebras

6 votes
Accepted

Applications of the Roggenkamp-Scott theorem ?

6 votes

Why can I divide an affine variety by the action of the general linear group?

6 votes

The prime divisors of a simple group

6 votes
Accepted

A Realization Problem for Character Tables

6 votes

reductive group orbits in P(V)?

6 votes

Software for Borel-Weil-Bott in positive characteristic?

6 votes

group scheme neither affine, nor an abelian variety

6 votes

Lists of small groups

6 votes
Accepted

When is the Levi subalgebra an ideal?

6 votes
Accepted

A question on the root systems of simple Lie algebras in the 90 degree case

6 votes
Accepted

Quick easy question - representation theory

6 votes
Accepted

What is a (generalized) BN-pair?

6 votes
Accepted

f.g. modules vs. f.g. projective modules

6 votes

algebraic groups and their Lie algebras

6 votes

"geometric" description of the algebra of central functions on a Lie group

6 votes
Accepted

Kostant's theorem about U(g) being free over Z(g) and a corollary of it

6 votes

center of the centralizer of semisimple element

6 votes

Lie algebra $\mathfrak{so}(9)$ as a subalgebra of $\mathfrak{f}_4$

6 votes

Naive question about the representation theory of algebraic groups and hopf algebras

6 votes

Subgroups of $SL_2(F)$ generated by unipotent elements

6 votes
Accepted

Kostant's theorem on principal 3-dimensional subalgebras

6 votes
Accepted

Centralizers of nilpotent elements in semisimple Lie algebras

6 votes

Embed one Coxeter System into another

6 votes

Quadratic Casimir of fundamental irreps of simply-laced Lie algebras

6 votes
Accepted

Automorphisms of SO_n(k,f)

6 votes

What are the outer automorphisms of a Coxeter group?

6 votes

volume of compact simple Lie groups under the natural Euclidean embedding

6 votes

How to find faces of polytope defined by a Weyl orbit

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