On $A$-convex and $lm$-convex algebra structures of a locally convex space
Volume 67 / 2005
Banach Center Publications 67 (2005), 391-396
MSC: Primary 46H05.
DOI: 10.4064/bc67-0-32
Abstract
Given a locally convex space $(V,{\mit\Gamma} )$, we find (all) the multiplications $\pi$ on $V$ (associative or not) such that the algebra $A\equiv (V,\pi, {\mit\Gamma})$ becomes (i) $A$-convex, (ii) $lm$-convex.
