  We study the localization functor from the category of representation of Lie
super-algebra $\mathfrak{g} = \mathfrak{gl}(m, n)$ into monodromic D-modules on
the flag manifold $X = G/B$. We show that the right localization is monadic in
a suitable sense, which identifies the coderived category of
$\mathfrak{g}$-modules with the ind-completion of compactly generated
$W$-modules for some algebra $W$ in monodromic $D_X$-bimodules.
