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- Locally_compact_group abstract "In mathematics, a locally compact group is a topological group G which is locally compact as a topological space. Locally compact groups are important because they have a natural measure called the Haar measure. This allows one to define integrals of Borel measurable functions on G.Many of the results of finite group representation theory are proved by averaging over the group. These proofs can be carried over to locally compact groups by replacement of the average with the Haar integral. The resulting theory is a central part of harmonic analysis. The theory for locally compact abelian groups is described by Pontryagin duality, a generalized Fourier transform.".
- Locally_compact_group wikiPageID "1651204".
- Locally_compact_group wikiPageRevisionID "559792514".
- Locally_compact_group hasPhotoCollection Locally_compact_group.
- Locally_compact_group subject Category:Topological_groups.
- Locally_compact_group type Abstraction100002137.
- Locally_compact_group type Group100031264.
- Locally_compact_group type TopologicalGroups.
- Locally_compact_group comment "In mathematics, a locally compact group is a topological group G which is locally compact as a topological space. Locally compact groups are important because they have a natural measure called the Haar measure. This allows one to define integrals of Borel measurable functions on G.Many of the results of finite group representation theory are proved by averaging over the group. These proofs can be carried over to locally compact groups by replacement of the average with the Haar integral.".
- Locally_compact_group label "Groupe localement compact".
- Locally_compact_group label "Grupo localmente compacto".
- Locally_compact_group label "Locally compact group".
- Locally_compact_group label "Lokaal compacte groep".
- Locally_compact_group label "Lokalkompakte Gruppe".
- Locally_compact_group sameAs Lokalkompakte_Gruppe.
- Locally_compact_group sameAs Groupe_localement_compact.
- Locally_compact_group sameAs Lokaal_compacte_groep.
- Locally_compact_group sameAs Grupo_localmente_compacto.
- Locally_compact_group sameAs m.025ry8l.
- Locally_compact_group sameAs Q2147620.
- Locally_compact_group sameAs Q2147620.
- Locally_compact_group sameAs Locally_compact_group.
- Locally_compact_group wasDerivedFrom Locally_compact_group?oldid=559792514.
- Locally_compact_group isPrimaryTopicOf Locally_compact_group.