Existence of indecomposable members in indecomposable spaces of operators

Popov, AI

Popov, AI (reprint author), Univ Lethbridge, Dept Math & Comp Sci, C526 Univ Hall,4401 Univ Dr, Lethbridge, AB T1K 3M4, Canada.

ISRAEL JOURNAL OF MATHEMATICS, 2018; 225 (2): 947

Abstract

In this paper we prove that if S is a set of operators acting on a separable L (p) -space X, 1 <= p < a (or, more generally, on any separable Ko......

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