  In this paper we study some frames associated to an $R$-module $M$. We define
semiprimitive submodules and we prove that they form an spatial frame
canonically isomorphic to the topology of $Max(M)$. We characterize the
soberness of $Max(M)$ in terms of the point space of that frame. Beside of
this, we study the regularity of an spatial frame associated to $M$ given by
annihilator conditions.
