International Journal of Mathematics and Mathematical Sciences
Volume 14 (1991), Issue 2, Pages 215-219
doi:10.1155/S0161171291000224
Abstract
In recent publications the concepts of fast completeness and local
barreledness have been shown to be related to the property of all weak-* bounded
subsets of the dual (of a locally convex space) being strongly bounded. In this paper
we clarify those relationships, as well as giving several different characterizations
of this property.