https://ogma.newcastle.edu.au/vital/access/ /manager/Index ${session.getAttribute("locale")} 5 https://ogma.newcastle.edu.au/vital/access/ /manager/Repository/uon:13005 Wed 11 Apr 2018 17:03:15 AEST ]]> https://ogma.newcastle.edu.au/vital/access/ /manager/Repository/uon:13027 Wed 11 Apr 2018 15:10:01 AEST ]]> https://ogma.newcastle.edu.au/vital/access/ /manager/Repository/uon:20518 Wed 11 Apr 2018 14:50:28 AEST ]]> https://ogma.newcastle.edu.au/vital/access/ /manager/Repository/uon:13003 Wed 11 Apr 2018 14:25:24 AEST ]]> https://ogma.newcastle.edu.au/vital/access/ /manager/Repository/uon:14692 Wed 11 Apr 2018 11:13:37 AEST ]]> https://ogma.newcastle.edu.au/vital/access/ /manager/Repository/uon:14063 Sat 24 Mar 2018 08:22:33 AEDT ]]> https://ogma.newcastle.edu.au/vital/access/ /manager/Repository/uon:13150 Sat 24 Mar 2018 08:18:08 AEDT ]]> https://ogma.newcastle.edu.au/vital/access/ /manager/Repository/uon:13078 0 has an antiproximinal body for a suitable norm. If, in addition, the space is separable, there is a pair of antiproximinal norms. In particular, in a separable polyhedral space X, the set of all (equivalent) norms on X having an isomorphic antiproximinal norm is dense. In contrast, it is shown that there are no antiproximinal norms in Banach spaces with the convex point of continuity property (CPCP). Other questions related to the existence of antiproximinal bodies are also discussed.]]> Sat 24 Mar 2018 08:15:36 AEDT ]]>