In this paper,we consider the one dimensional third order p-Laplacian equation(Φp(u"))'+h(t)f(t,u(t))=0 with integral boundary conditions u(0)-αu'(0)=∫10 g1(s)u(s)ds,u(1)+βu'(1)=∫10g2(s)u(s)ds,u"(0)=0.By using kernel functions and the Avery-Peterson fixed point theorem,we establish the existence of at least three positive solutions.