bio | website | |
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location | Leuven, Belgium | |
age | ||
visits | member for | 5 years, 1 month |
seen | Sep 9 '14 at 15:06 | |
stats | profile views | 307 |
Mar 18 |
comment |
$2$-normed Spaces
I think that the formula at the end of the first page of the paper you mention also makes sense in bornological vector spaces. In stead of taking the sup over F_L, the sup has to run over all functionals whose absolute value is bounded by 1 on a fixed bounded set. If this is indeed the case, every bornological space that is not a normed space gives an example as you want. |
Jun 13 |
answered | a paradoxical decomposition of a group |
Mar 17 |
answered | center of the algebra of bounded operators |
Feb 21 |
awarded | Supporter |
Feb 21 |
answered | Hilbert space having all norms (and seminorms) continous. |
Jan 28 |
answered | Twist of a group Hopf-algebra |
Jan 12 |
awarded | Editor |
Jan 12 |
revised |
Weakly solid factors?
deleted 332 characters in body |
Jan 12 |
awarded | Teacher |
Jan 12 |
answered | Weakly solid factors? |