  It is shown by Houdayer-Isono that a group measure space von Neumann algebra
is a full factor if the group is countable discrete and bi-exact, and the
action is strongly ergodic, essentially free and non-singular. Recently,
bi-exactness for locally compact groups was introduced by Brothier-Deprez-Vaes.
In this paper, we will show that Houdayer-Isono type result holds for bi-exact
locally compact groups.
