In this paper, the operator denoted by D m : A → A, is defined by D m [ f ](z) = (1 − λ)R m [ f ](z) + λL m [ f ](z), z ∈ U, a differential-integral operator, where R m is Ruscheweyh differential operator and L m is Libera integral operator. By using the operator D m the class of univalent functions denoted by M(m, λ, α), 0 ≤ λ ≤ 1, 0 ≤ α < 1, is defined and several differential subordinations are studied.