Author(s):
Sá, E. Marques de 
; Santos, Virgínia
Date: 2008
Persistent ID: http://hdl.handle.net/10316/4589
Origin: Estudo Geral - Universidade de Coimbra
Subject(s): Linear mappings; Convex sets; Subdifferentials
Document details
On the extremal structure of least upper bound norms and their dual
Description
Given finite dimensional real or complex Banach spaces, E and F, with norms and , we denote by N[mu][nu] the least upper bound norm induced on . Some results are given on the extremal structures of , the unit ball of N[mu][nu], of its polar , and of , which is the polar of the unit ball of the least upper bound norm N[mu]°[nu]°. http://www.sciencedirect.com/science/article/B6V0R-4RDBFDR-1/1/816ffee50923a7ec88d31c3c3daba91a
Given finite dimensional real or complex Banach spaces, E and F, with norms and , we denote by N[mu][nu] the least upper bound norm induced on . Some results are given on the extremal structures of , the unit ball of N[mu][nu], of its polar , and of , which is the polar of the unit ball of the least upper bound norm N[mu]°[nu]°. http://www.sciencedirect.com/science/article/B6V0R-4RDBFDR-1/1/816ffee50923a7ec88d31c3c3daba91a
Document Type
Article
Language English
Language English
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