Smooth singular solutions of hyperplane fields. I
A. S. De Medeiros (1990)
Annales scientifiques de l'École Normale Supérieure
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Smooth singular solutions of hyperplane fields. I
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Hereditarily finitely decomposable Banach spaces
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A Banach space is said to be if the maximal number of subspaces of X forming a direct sum is finite and equal to n. We study some properties of spaces, and their links with hereditarily indecomposable spaces; in particular, we show that if X is complex , then dim , where S(X) denotes the space of strictly singular operators on X. It follows that if X is a real hereditarily indecomposable space, then ℒ(X)/S(X) is a division ring isomorphic either to ℝ, ℂ, or ℍ, the quaternionic...
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