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15
87
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The action of a compact group is continuous with respect to the product topology?

Published on
#group-theory #representation-theory #group-actions #locally-compact-groups
46
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Question on an inequality concerning integrals.

Published on
#lp-spaces #convolution #locally-compact-groups
86
Views

Why is this function continuous in the proof of Folland's proposition 7.21

Published on
#real-analysis #general-topology #continuity #locally-compact-groups
246
Views

Is Haar measure reflection invariant?

Published on
#locally-compact-groups #invariance #haar-measure
149
Views

Schur's Orthogonality relations

Published on
#functional-analysis #representation-theory #lie-groups #measurable-functions #locally-compact-groups
86
Views

Peter Weyl Theorem - Space of matrix coefficients dense in C(G)

Published on
#representation-theory #lie-groups #locally-compact-groups
72
Views

Topology of classical compact groups?

Published on
#general-topology #algebraic-topology #topological-groups #locally-compact-groups
281
Views

Every totally bounded metric space is locally compact?

Published on
#general-topology #metric-spaces #compactness #locally-compact-groups
378
Views

Is a compactly supported function on a locally compact Hausdorff space uniformly continuous?

Published on
#general-topology #measure-theory #harmonic-analysis #topological-groups #locally-compact-groups
118
Views

If $\int_A f d \mu = \int_A g d\mu$ for continuous positive $f,g$ and a Radon measure $\mu$, is $f=g$ a.e.?

Published on
#general-topology #measure-theory #harmonic-analysis #locally-compact-groups #radon-nikodym
106
Views

Constructing unitary representations using quasi-invariant measures

Published on
#measure-theory #representation-theory #harmonic-analysis #topological-groups #locally-compact-groups
191
Views

Restriction-Induction Lemma for representations of standard split maximal torus of $GL_2(F)$

Published on
#representation-theory #locally-compact-groups #profinite-groups
113
Views

Algebraic vs. continuous representations of topological groups

Published on
#representation-theory #examples-counterexamples #topological-groups #locally-compact-groups
78
Views

$K \subset \mathbb{R}$ is a compact set such that $ K=K'$ and $f:K \rightarrow \mathbb{R}$ is a function of class $C^1$, then $f$ is Lipschitzian.

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#real-analysis #derivatives #lipschitz-functions #locally-compact-groups
113
Views

Compact set in a space with the product topology

Published on
#real-analysis #general-topology #compactness #locally-compact-groups

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