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Cite Journal: Archiv der Mathematik |  Publication Date: Apr 30, 2016 |
 Citations: 1 |
Affiliation: Queen Mary University of London, Nankai University
We show that a C*-algebra is a 1-separably injective Banach space if and only if it is linearly isometric to the Banach space \({C_0(\Omega)}\) of complex continuous functions vanishing at infinity on a substonean locally compact Hausdorff space \({\Omega}\).
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