This paper provide some applications of Pettis integration to differential inclusions in Banach spaces with three point boundary conditions of the form ddotu(t)inF(t,u(t),dotu(t))+H(t,u(t),dotu(t)),quadhboxa.e.tin[0,1], where F is a convex valued multifunction upper semicontinuous on EimesE and H is a lower semicontinuous multifunction. The existence of solutions is obtained under the non convexity condition for the multifunction H, and the assumption that F(t,x,y)subsetGamma1β(t), H(t,x,y)subsetGamma2β(t), where the multifunctions Gamma1β,Gamma2β:[0,1]ightrightarrowsE are uniformly Pettis integrable