Abstract: Let L be a compactly generated multiplicative lattice with 1 compact in which every finite product of compact elements is compact and M be a module over L which is also a compactly generated in which the largest element I_M is compact. In this paper we define A_p ,〖 A〗_FM in the lattice module M and obtain many properties where p is prime element of L . Finally we define σ- element in a lattice module M and obtain it's properties.