  The Minkowski inequality is a classical inequality in differential geometry,
giving a bound from below, on the total mean curvature of a convex surface in
Euclidean space, in terms of its area. Recently there has been interest in
proving versions of this inequality for manifolds other than R^n; for example,
such an inequality holds for surfaces in spatial Schwarzschild and
AdS-Schwarzschild manifolds. In this note, we adapt a recent analysis of Y. Wei
to prove a Minkowski-like inequality for general static asymptotically flat
manifolds.
