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• W2901364768 abstract "We examine the phenomenon when surjective algebra homomorphisms between algebras of operators on Banach spaces are automatically injective. In the first part of the paper we shall show that for certain Banach spaces $X$ the following property holds: For every non-zero Banach space $Y$ every surjective algebra homomorphism $psi: , mathcal{B}(X) rightarrow mathcal{B}(Y)$ is automatically injective. In the second part of the paper we consider the question in the opposite direction: Building on the work of Kania, Koszmider and Laustsen textit{(Trans. London Math. Soc., 2014)} we show that for every separable, reflexive Banach space $X$ there is a Banach space $Y_X$ and a surjective but not injective algebra homomorphism $psi: , mathcal{B}(Y_X) rightarrow mathcal{B}(X)$." @default.
• W2901364768 created "2018-11-29" @default.
• W2901364768 creator A5048913088 @default.
• W2901364768 date "2020-01-01" @default.
• W2901364768 modified "2023-10-18" @default.
• W2901364768 title "When are full representations of algebras of operators on Banach spaces automatically faithful?" @default.
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• W2901364768 doi "https://doi.org/10.4064/sm181116-30-5" @default.
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