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- Q3532264 subject Q8331299.
- Q3532264 subject Q8681574.
- Q3532264 abstract "In mathematics, and more specifically in the theory of C*-algebras, the noncommutative tori Aθ, also known as irrational rotation algebras for irrational values of θ, form a family of noncommutative C*-algebras which generalize the algebra of continuous functions on the 2-torus. Many topological and geometric properties of the classical 2-torus have algebraic analogues for the noncommutative tori, and as such they are fundamental examples of a noncommutative space in the sense of Alain Connes.".
- Q3532264 wikiPageWikiLink Q12510.
- Q3532264 wikiPageWikiLink Q1408937.
- Q3532264 wikiPageWikiLink Q1499675.
- Q3532264 wikiPageWikiLink Q1530791.
- Q3532264 wikiPageWikiLink Q17019511.
- Q3532264 wikiPageWikiLink Q18354190.
- Q3532264 wikiPageWikiLink Q1972470.
- Q3532264 wikiPageWikiLink Q203425.
- Q3532264 wikiPageWikiLink Q2342396.
- Q3532264 wikiPageWikiLink Q263809.
- Q3532264 wikiPageWikiLink Q2746792.
- Q3532264 wikiPageWikiLink Q313590.
- Q3532264 wikiPageWikiLink Q3406705.
- Q3532264 wikiPageWikiLink Q395.
- Q3532264 wikiPageWikiLink Q6073537.
- Q3532264 wikiPageWikiLink Q607728.
- Q3532264 wikiPageWikiLink Q6912366.
- Q3532264 wikiPageWikiLink Q7097836.
- Q3532264 wikiPageWikiLink Q7893894.
- Q3532264 wikiPageWikiLink Q8331299.
- Q3532264 wikiPageWikiLink Q8681574.
- Q3532264 comment "In mathematics, and more specifically in the theory of C*-algebras, the noncommutative tori Aθ, also known as irrational rotation algebras for irrational values of θ, form a family of noncommutative C*-algebras which generalize the algebra of continuous functions on the 2-torus. Many topological and geometric properties of the classical 2-torus have algebraic analogues for the noncommutative tori, and as such they are fundamental examples of a noncommutative space in the sense of Alain Connes.".
- Q3532264 label "Noncommutative torus".