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15
Math.TechQA.Club
2026-03-26 04:30:38
663
Views
Disintegration of Haar measures
Published on
26 Mar 2026 - 4:30
#measure-theory
#harmonic-analysis
#topological-groups
#locally-compact-groups
#haar-measure
49
Views
Difference between the cardinalty of a metrizable topological group and its dense subgroup
Published on
19 Aug 2016 - 2:53
#general-topology
#topological-groups
800
Views
A topological group which is also a (not necessarily smooth) manifold is orientable
Published on
26 Mar 2026 - 4:51
#algebraic-topology
#manifolds
#topological-groups
#orientation
323
Views
Topologically simple compact topological groups
Published on
20 Aug 2016 - 22:09
#general-topology
#reference-request
#topological-groups
287
Views
The product map and the inverse map are continuous with respect to the Krull topology
Published on
20 Aug 2016 - 23:29
#proof-verification
#field-theory
#galois-theory
#topological-groups
64
Views
Checking continuity of a map defined on a group
Published on
21 Aug 2016 - 2:40
#general-topology
#proof-verification
#topological-groups
63
Views
Are these two topologies same
Published on
25 Mar 2026 - 6:08
#topological-groups
#topological-vector-spaces
#topological-rings
263
Views
Local homeomorphism passes to the quotient under proper group action?
Published on
28 Aug 2016 - 20:26
#general-topology
#topological-groups
#group-actions
#quotient-spaces
131
Views
A topological group $G$ is compact whenever there is a compact $K \subset G$ such that $x K \cap K \neq \emptyset$ for all $x \in G$
Published on
31 Aug 2016 - 14:06
#general-topology
#topological-groups
32
Views
The set $A := \{ k \in G \; | \; \mu_G(S) = \mu_G(S \cap k S) \}$ forms a closed subgroup of $G$.
Published on
01 Sep 2016 - 7:15
#group-theory
#measure-theory
#topological-groups
171
Views
Normalizer of topological subgroup
Published on
03 Sep 2016 - 21:59
#general-topology
#topological-groups
46
Views
G-orbit in a Grassmann manifold
Published on
04 Sep 2016 - 6:02
#general-topology
#manifolds
#topological-groups
318
Views
Generating the compact-open topology on the Pontryagin dual group.
Published on
26 Mar 2026 - 2:55
#general-topology
#topological-groups
#locally-compact-groups
470
Views
The Pontryagin dual $\widehat{G}$ of a second countable locally compact Abelian group $G$ is second countable.
Published on
26 Mar 2026 - 2:56
#topological-groups
#locally-compact-groups
33
Views
Can open and closed manifolds be combined in non-trivial ways?
Published on
11 Sep 2016 - 23:51
#general-topology
#topological-groups
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