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- Atiyah–Hitchin–Singer_theorem abstract "In differential geometry, the Atiyah–Hitchin–Singer theorem, introduced by Atiyah, Hitchin, and Singer (1977, 1978), states that the space of SU(2) anti self dual Yang–Mills fields on a 4-sphere with index k > 0 has dimension 8k – 3.".
- Atiyah–Hitchin–Singer_theorem wikiPageID "37663200".
- Atiyah–Hitchin–Singer_theorem wikiPageRevisionID "581288790".
- Atiyah–Hitchin–Singer_theorem author1Link "Michael Atiyah".
- Atiyah–Hitchin–Singer_theorem author2Link "Nigel Hitchin".
- Atiyah–Hitchin–Singer_theorem author3Link "Isadore Singer".
- Atiyah–Hitchin–Singer_theorem last "Atiyah".
- Atiyah–Hitchin–Singer_theorem last "Hitchin".
- Atiyah–Hitchin–Singer_theorem last "Singer".
- Atiyah–Hitchin–Singer_theorem year "1977".
- Atiyah–Hitchin–Singer_theorem year "1978".
- Atiyah–Hitchin–Singer_theorem subject Category:Differential_geometry.
- Atiyah–Hitchin–Singer_theorem comment "In differential geometry, the Atiyah–Hitchin–Singer theorem, introduced by Atiyah, Hitchin, and Singer (1977, 1978), states that the space of SU(2) anti self dual Yang–Mills fields on a 4-sphere with index k > 0 has dimension 8k – 3.".
- Atiyah–Hitchin–Singer_theorem label "Atiyah–Hitchin–Singer theorem".
- Atiyah–Hitchin–Singer_theorem sameAs Atiyah%E2%80%93Hitchin%E2%80%93Singer_theorem.
- Atiyah–Hitchin–Singer_theorem sameAs Q4815876.
- Atiyah–Hitchin–Singer_theorem sameAs Q4815876.
- Atiyah–Hitchin–Singer_theorem wasDerivedFrom Atiyah–Hitchin–Singer_theorem?oldid=581288790.