  A locally compact abelian group $G$ is called a generalized
$\unicode{x00A3}$-cotosion group if $G$ contains an open
$\unicode{x00A3}$-cotosion subgroup $H$ such that $G/H$ is a cotorsion group.
In this paper, we determine the generalized $\unicode{x00A3}$-cotorsion LCA
groups.
