List questions from topological-groups

Published on 29 Nov 2011 - 5:10

164

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Induced representations of topological groups

Published on 07 Dec 2011 - 14:45

638

Views

$\sigma$- compact clopen subgroup.

Published on 27 Mar 2026 - 4:15

179

Views

Why is any proper closed subgroup of $\mathbb{R}$ necessarily countable?

Published on 10 Dec 2011 - 23:11

440

Views

$(x,y)\to xy$ continuous but $x\to x^{-1}$ not

Published on 02 Jan 2012 - 11:02

176

Views

Centralizers in reductive Liegroups = unimodular?

Published on 06 Jan 2012 - 13:31

985

Views

Compact subgroups of the general linear group

Published on 07 Jan 2012 - 10:23

1.1k

Views

Locally compact topological group is Normal

Published on 14 Jan 2012 - 19:15

2.2k

Views

Is a topological group action continuous if and only if all the stabilizers are open?

Published on 29 Jan 2012 - 5:40

250

Views

Which of the following topological groups are polish or locally compact?

Published on 27 Mar 2026 - 2:37

176

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When is $\: \pi_1(\langle X,\mathcal{T}\hspace{.01 in}\rangle,x_0) \:$ a topological group?

Published on 06 Feb 2012 - 0:10

106

Views

unitary representation and denseness.

Published on 06 Feb 2012 - 8:41

1.4k

Views

Rank of a cohomology group, Betti numbers.

Published on 09 Feb 2012 - 20:47

140

Views

Uniqueness of compact topology for a group

Published on 15 Feb 2012 - 8:21

154

Views

Finding an open set for a topological group

Published on 27 Mar 2026 - 2:38

List Question

Exact sequence in a nonabelian category [previously: "Exact sequence for topological groups?"]

Induced representations of topological groups

$\sigma$- compact clopen subgroup.

Why is any proper closed subgroup of $\mathbb{R}$ necessarily countable?

$(x,y)\to xy$ continuous but $x\to x^{-1}$ not

Centralizers in reductive Liegroups = unimodular?

Compact subgroups of the general linear group

Locally compact topological group is Normal

Is a topological group action continuous if and only if all the stabilizers are open?

Which of the following topological groups are polish or locally compact?

When is $\: \pi_1(\langle X,\mathcal{T}\hspace{.01 in}\rangle,x_0) \:$ a topological group?

unitary representation and denseness.

Rank of a cohomology group, Betti numbers.

Uniqueness of compact topology for a group

Finding an open set for a topological group

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