  We derive the metric for a Schwarzschild black hole with global monopole
charge by relaxing asymptotic flatness of the Schwarzschild field. We then
study the effect of global monopole charge on particle orbits and the Hawking
radiation. It turns out that existence, boundedness and stability of circular
orbits scale up by $(1-8 \pi\eta^2)^{-1}$, and the perihelion shift and the
light bending by $(1-8 \pi\eta^2)^{-3/2}$, while the Hawking temperature scales
down by $(1 - 8 \pi \eta^2)^2$ the Schwarzschild values. Here $\eta$ is the
global charge.
