Abstract
We characterize the minimal and maximal operator ideals associated, in the sense of Defant and Floret, to a wide class of tensor norms derived from a Banach sequence space. Our results are extensions of classical ones about tensor norms of Saphar [Studia Math. 38 (1972) 71–100] and show the key role played by the structure of finite-dimensional subspaces in this kind of problems.
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