We show that gravitating Merons in D-dimensional massive Yang-Mills theory can be mapped to solutions of the Einstein-Skyrme model. The identification of the solutions relies on the fact that, when considering the Meron ansatz for the gauge connection A = λU −1 dU , the massive Yang-Mills equations reduce to the Skyrme equations for the corresponding group element U . In the same way, the energy-momentum tensors of both theories can be identified and therefore lead to the same Einstein equations. Subsequently, we focus on the SU (2) case and show that introducing a mass for the Yang-Mills field restricts Merons to live on geometries given by the direct product of S 3 (or S 2 ) and Lorentzian manifolds with constant Ricci scalar. We construct explicit examples for D = 4 and D = 5. Finally, we comment on possible generalizations.