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15
120
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Defining left Haar measure on locally compact group

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#measure-theory #harmonic-analysis #topological-groups #locally-compact-groups #haar-measure
99
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Reference for $p$-adic Haar integral

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#reference-request #p-adic-number-theory #locally-compact-groups #haar-measure #nonarchimedian-analysis
82
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Haar Measures of $U(d)$ and $O(d)$

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#measure-theory #topological-groups #locally-compact-groups #haar-measure
146
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Intersection of lattice and closed subgroup

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#abstract-algebra #general-topology #topological-groups #locally-compact-groups #lattices-in-lie-groups
687
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Why are all compact Lie groups matrix Lie groups?

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#representation-theory #lie-groups #locally-compact-groups
412
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Proving $SL_2(\Bbb R)$ has no finite dimensional, non-trivial unitary representations using these hints

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#linear-algebra #group-theory #representation-theory #harmonic-analysis #locally-compact-groups
162
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For any $n \in \Bbb N$, for any representation $\phi:SL_2(\Bbb R) \to U(n)$ we must have $\phi \begin{pmatrix} 0 &1 \\ -1 &0 \end{pmatrix}= I_{n}$

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#linear-algebra #group-theory #representation-theory #group-homomorphism #locally-compact-groups
98
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Splitting of homomorphism onto Prüfer group

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#abstract-algebra #abelian-groups #topological-groups #locally-compact-groups #divisible-groups
110
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Support of Measurable Function on Locally Compact Group

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#topological-groups #locally-compact-groups #haar-measure
155
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Defining p-adic numbers via a formal completion.

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#p-adic-number-theory #locally-compact-groups #formal-completions
73
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Request: References and/or guidelines to assess the compactness of $D_{\infty h}$

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#group-theory #reference-request #compactness #locally-compact-groups
70
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Positive Functions in $C_c(G)$

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#group-theory #compactness #harmonic-analysis #locally-compact-groups
44
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Constant Function on the Support of Another Function

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#harmonic-analysis #topological-groups #locally-compact-groups
1.7k
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Approximation of $L^p$ functions by convolution of approximate identities

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#real-analysis #convolution #locally-compact-groups #haar-measure
53
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How to prove that $\mathbb{C}_p$ is not locally compact?

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#metric-spaces #compactness #p-adic-number-theory #locally-compact-groups

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