1999
DOI: 10.1080/00927879908826740
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Caractérisation de certaines classes d'anneaux par des propriétés des endomorphismes de leurs modules

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Cited by 3 publications
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“…Anyway, the construction method just reviewed has its own interest, and has allowed us to show, in Theorem 2.8 immediately below, that Banach spaces X such that the equality σ desc (T ) = σ desc (T, BL(X)) fails for some T ∈ BL(X) are actually abundant. Another forerunner of our argument can be found in [9]. Theorem 2.8: Let Y be a Banach space, let N be an uncomplemented closed subspace of Y , let 1 ≤ p ≤ ∞ and 1 ≤ p ≤ ∞, and put…”
Section: Proposition 21: Let T Be a Bounded Linear Operator On A Banmentioning
confidence: 99%
“…Anyway, the construction method just reviewed has its own interest, and has allowed us to show, in Theorem 2.8 immediately below, that Banach spaces X such that the equality σ desc (T ) = σ desc (T, BL(X)) fails for some T ∈ BL(X) are actually abundant. Another forerunner of our argument can be found in [9]. Theorem 2.8: Let Y be a Banach space, let N be an uncomplemented closed subspace of Y , let 1 ≤ p ≤ ∞ and 1 ≤ p ≤ ∞, and put…”
Section: Proposition 21: Let T Be a Bounded Linear Operator On A Banmentioning
confidence: 99%