Abstract
Let $E$ be an $L_1$-predual and $B\subset B_{E^*}$ be a boundary. We show that any bounded $\sigma(E,B)$-compact subset of $E$ is weakly compact. We also present an example of an $L_1$-predual $E$ that is not angelic in the $\sigma(E,\operatorname{ext} B_{E^*})$-topology.
Citation
Jiří Spurný. "The boundary problem for $L_1$-preduals." Illinois J. Math. 52 (4) 1183 - 1193, Winter 2008. https://doi.org/10.1215/ijm/1258554356
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