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- Harmonious_set abstract "In mathematics, a harmonious set is a subset of a locally compact abelian group on which every weak character may be uniformly approximated by strong characters. Equivalently, a suitably defined dual set is relatively dense in the Pontryagin dual of the group. This notion was introduced by Yves Meyer in 1970 and later turned out to play an important role in the mathematical theory of quasicrystals. Some related concepts are model sets, Meyer sets, and cut-and-project sets.".
- Harmonious_set wikiPageID "26194315".
- Harmonious_set wikiPageRevisionID "539859915".
- Harmonious_set hasPhotoCollection Harmonious_set.
- Harmonious_set subject Category:Diophantine_approximation.
- Harmonious_set subject Category:Harmonic_analysis.
- Harmonious_set subject Category:Tessellation.
- Harmonious_set comment "In mathematics, a harmonious set is a subset of a locally compact abelian group on which every weak character may be uniformly approximated by strong characters. Equivalently, a suitably defined dual set is relatively dense in the Pontryagin dual of the group. This notion was introduced by Yves Meyer in 1970 and later turned out to play an important role in the mathematical theory of quasicrystals. Some related concepts are model sets, Meyer sets, and cut-and-project sets.".
- Harmonious_set label "Harmonious set".
- Harmonious_set sameAs m.0b78233.
- Harmonious_set sameAs Q5659356.
- Harmonious_set sameAs Q5659356.
- Harmonious_set wasDerivedFrom Harmonious_set?oldid=539859915.
- Harmonious_set isPrimaryTopicOf Harmonious_set.