Inserted: 31 mar 2015
Last Updated: 2 apr 2021
Journal: Disc. Cont. Dyn. Sys.-S
We study by $\Gamma$-convergence the stochastic homogenization of discrete energies on a class of random lattices as the lattice spacing vanishes. We consider general bounded spin systems at the bulk scaling and prove a homogenization result for stationary lattices. In the ergodic case we obtain a deterministic limit.