  We study $\mu$-stabilizers for groups definable in ACVF in the valued field
sort. We prove that $\mathrm{Stab}^\mu(p)$ is an infinite unbounded definable
subgroup of $G$ when $p$ is standard and unbounded. In the particular case when
$G$ is linear algebraic, we show that $\mathrm{Stab}^\mu(p)$ is a solvable
algebraic subgroup of $G$, with
$\mathrm{dim}(\mathrm{Stab}^\mu(p))=\mathrm{dim}(p)$ when $p$ is $\mu$-reduced
and unbounded.
