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Closed convex Haar null sets

Borwein, Jonathan M. and Fitzpatrick, Simon (1995) Closed convex Haar null sets. [Preprint]

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      Abstract

      If $E$ is a separable super-reflexive Banach space then every closed convex subset of $E$ with empty interior is a Haar null set.

      Item Type: Preprint
      Additional Information: pubdom FALSE
      Uncontrolled Keywords: Haar null set, closed convex set, reflexive separable Banach space, super-reflexive separable Banach space, l_p space, Michael selection theorem, Bishop-Phelps theorem
      Subjects: 46-xx Functional analysis > 46Bxx Normed linear spaces and Banach spaces; Banach lattices
      Faculty: UNSPECIFIED
      Depositing User: Users 1 not found.
      Date Deposited: 17 Nov 2003
      Last Modified: 21 Apr 2010 11:13
      URI: https://docserver.carma.newcastle.edu.au/id/eprint/117

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