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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
5 votes

In any Lie group with finitely many connected components, does there exist a finite subgroup which meets every component?

5 votes

What is a good introduction to branching rules in representation theory?

5 votes

Automorphism group of flag manifolds?

5 votes
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Eigenvalues for elements of (infinite) Coxeter groups

5 votes
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Extension of the Weyl dimension formula

5 votes
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Representation theory, classical Lie algebra, D_{n}

5 votes

The Representation of $\mathrm{Sp}_{2n}$ of Dimension $2^n$ in characteristic 2

5 votes

Decomposition of $SU(3)$ representation $6\times 15$ into irreducibles?

5 votes
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Bruhat decomposition for reductive groups in characteristic zero?

5 votes

ULU Decomposition of a matrix

5 votes
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Closure order on nilpotent orbits in exceptional Lie algebras

5 votes
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highest weight representations inside tensor product

5 votes

Connected unipotent algebraic groups

5 votes

Representations of the two dimensional non-abelian Lie algebra

5 votes
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Restriction of scalars for the adjoint representation of $SL_2(\mathbb F_q)$

5 votes

Extension of the Jacobi triple product identity

5 votes
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The Jantzen-Schaper theorem

5 votes

Weyl group of the restriction of scalars of split reductive group

5 votes
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Relating two characterizations of ${\mathfrak sl}_{n > 2}$ among simple Lie algebras

5 votes

expository papers related to quantum groups

5 votes
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Good book on representation theory of GL(n)

5 votes

One more question about PBW

5 votes

Origin of the theorem on the existence of the smallest field of definition of an affine variety

5 votes

References request on the algebraic geometry of projective homogeneous spaces

5 votes

Module in category O not generated by a finite set of HWVs.

5 votes

Mostow's theorem on algebraic groups

5 votes

Regular elements in the torus of a group of Lie type

5 votes

Decomposition of Matrices in Semisimple and Nilpotent Parts

5 votes

Finite groups such that every irrep can be induced from trivial irrep of a subgroup ?

5 votes

Other than SU(3), SO(4), SU(2)xU(1), are there compact semisimple Lie groups which exactly two 3-dimensional representations that are dual to each other?

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