  We show generic scarring phenomenon for minimal hypersurfaces in a class of
complete non-compact manifolds. In particular, we prove that for any metric $g$
in a $C^{\infty}$-generic subset of the family of complete metrics which are
thick at infinity with a thin foliation at infinity on a fixed $M^{n+1}$ of
dimension $3 \leq (n + 1) \leq 7$, to any connected, closed, embedded,
$2$-sided, stable minimal hypersurface $S \subset (M, g)$, there exists a
sequence of closed, embedded, minimal hypersurfaces $\{\Sigma_{k}\}$ scarring
along $S$, in the sense that the area of $\Sigma_{k}$ diverges to infinity, and
when properly renormalized, $\Sigma_{k}$ converges to $S$ as varifolds.
