Arnowitt-Deser-Misner mass ($M_{\mathrm{ADM}}$)

For an asymptotically flat stationary solution in its asymptotic rest frame, the ADM mass is the gravitational mass measured by the Arnowitt-Deser-Misner energy. It is fixed by the asymptotic metric falloff, not by a coordinate parameter's name. If spatial ADM momentum is present, distinguish the asymptotic energy component from the invariant mass obtained from the energy-momentum norm. For a static Schwarzschild-Tangherlini metric in $D$ dimensions with $f=1-\mu /r^{D-3}$, the mass is $(D-2){\Omega }_{D-2}\mu /(16\pi G_D)$; the dimensional normalization is also reproduced by the Komar mass normalization in higher dimensions.