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Bohr compactification

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…

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Bohr compactification

Nodes15
Edges14
Triples14
Avg. degree1.87
Density0.133333
Components1

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Bohr compactification

Top relations

related to Maximally almost periodic groups · 7
Bohr compactification → Abelian, Bohr, For, In, MAP, They, Topological
related to Further reading · 4
Bohr compactification → Bohr, EMS Press, Encyclopedia, Mathematics
related to Definitions and basic properties · 3
Bohr compactification → Bohr, Given, Hausdorff

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Important terminology

bohr compactification topological almost periodic compact groups group continuous theory functions map uniformly mathematics hausdorff concept basic maximally also canonically

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SubjectPredicateObjectConfidenceSrc
Bohr compactificationrelated to Definitions and basic propertiesGiven0.60section
Bohr compactificationrelated to Definitions and basic propertiesBohr0.60section
Bohr compactificationrelated to Definitions and basic propertiesHausdorff0.60section
Bohr compactificationrelated to Further readingBohr0.60section
Bohr compactificationrelated to Further readingEncyclopedia0.60section
Bohr compactificationrelated to Further readingMathematics0.60section
Bohr compactificationrelated to Further readingEMS Press0.60section
Bohr compactificationrelated to Maximally almost periodic groupsTopological0.60section
Bohr compactificationrelated to Maximally almost periodic groupsBohr0.60section
Bohr compactificationrelated to Maximally almost periodic groupsMAP0.60section
Bohr compactificationrelated to Maximally almost periodic groupsFor0.60section
Bohr compactificationrelated to Maximally almost periodic groupsAbelian0.60section

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