Existence of Good Minimal Models for Kähler Varieites of Maximal Albanese Dimension

In this short article we show that if $(X,B)$ is a compact Kähler klt pair of maximal Albanese dimension, then it has a good minimal model, i.e. there is a bimeromorphic contraction $\phi :X⇢X^{\mathrm{\prime }}$ such that $K_{X^{\mathrm{\prime }}}+B^{\mathrm{\prime }}$ is semi-ample.