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Abstract
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We prove that, whenever we pick real numbers
such
that
,
, and
, then every bounded
linear operator from
to and
from
to
must be
compact, where
is the Bourgain–Delbaen space.
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Keywords
compact operators, Bourgain–Delbaen spaces
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Mathematical Subject Classification 2010
Primary: 47B10
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Milestones
Received: 20 October 2017
Revised: 11 December 2017
Accepted: 11 January 2018
Published: 21 March 2018
Communicated by Raffaele Esposito
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