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- Russo–Dye_theorem abstract "In mathematics, the Russo–Dye theorem is a result in the field of functional analysis. It states that in a unital C*-algebra, the closure of the convex hull of the unitary elements is the closed unit ball.The theorem was published by B. Russo and H. A. Dye in 1966.".
- Russo–Dye_theorem wikiPageID "20403479".
- Russo–Dye_theorem wikiPageRevisionID "551424725".
- Russo–Dye_theorem subject Category:C*-algebras.
- Russo–Dye_theorem subject Category:Theorems_in_functional_analysis.
- Russo–Dye_theorem subject Category:Unitary_operators.
- Russo–Dye_theorem comment "In mathematics, the Russo–Dye theorem is a result in the field of functional analysis. It states that in a unital C*-algebra, the closure of the convex hull of the unitary elements is the closed unit ball.The theorem was published by B. Russo and H. A. Dye in 1966.".
- Russo–Dye_theorem label "Russo–Dye theorem".
- Russo–Dye_theorem label "Satz von Russo-Dye".
- Russo–Dye_theorem sameAs Russo%E2%80%93Dye_theorem.
- Russo–Dye_theorem sameAs Satz_von_Russo-Dye.
- Russo–Dye_theorem sameAs Q7382362.
- Russo–Dye_theorem sameAs Q7382362.
- Russo–Dye_theorem wasDerivedFrom Russo–Dye_theorem?oldid=551424725.