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- Q4938217 subject Q6960175.
- Q4938217 subject Q8399527.
- Q4938217 subject Q8911731.
- Q4938217 abstract "In mathematics, the Bohr compactification of a topological group G is a compact Hausdorff topological group H that may be canonically associated to G. Its importance lies in the reduction of the theory of uniformly almost periodic functions on G to the theory of continuous functions on H. The concept is named after Harald Bohr who pioneered the study of almost periodic functions, on the real line.".
- Q4938217 wikiPageWikiLink Q10359539.
- Q4938217 wikiPageWikiLink Q1046291.
- Q4938217 wikiPageWikiLink Q1066983.
- Q4938217 wikiPageWikiLink Q1152398.
- Q4938217 wikiPageWikiLink Q1307734.
- Q4938217 wikiPageWikiLink Q1417809.
- Q4938217 wikiPageWikiLink Q170058.
- Q4938217 wikiPageWikiLink Q310009.
- Q4938217 wikiPageWikiLink Q381892.
- Q4938217 wikiPageWikiLink Q395.
- Q4938217 wikiPageWikiLink Q574844.
- Q4938217 wikiPageWikiLink Q6960175.
- Q4938217 wikiPageWikiLink Q8399527.
- Q4938217 wikiPageWikiLink Q8911731.
- Q4938217 comment "In mathematics, the Bohr compactification of a topological group G is a compact Hausdorff topological group H that may be canonically associated to G. Its importance lies in the reduction of the theory of uniformly almost periodic functions on G to the theory of continuous functions on H. The concept is named after Harald Bohr who pioneered the study of almost periodic functions, on the real line.".
- Q4938217 label "Bohr compactification".