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math.FA1995★ 1 cited
Operators on subspaces of hereditarily indecomposable Banach spaces
Valentin Ferenczi
A space is said to be hereditarily indecomposable if no two (infinite dimensional) subspaces of are in a direct sum. In this paper, we show that if is a complex heredit…
math.FA1995
A uniformly convex hereditarily indecomposable Banach space
Valentin Ferenczi
A {\em hereditarily indecomposable (or H.I.)} Banach space is an infinite dimensional Banach space such that no subspace can be written as the topological sum of two infinite dimen…