On structure of 3-manifold which allow A-diffeomorphism with two-dimensional surface nonwandering set

We consider a class of diffeomorphism satisfying to S.Smale Axiom $A$ given on $3$-manifold $M^3$ on suggestion that nonwandering set of diffeomorphisms consists of connected two-dimensional surface attractor and repellors. We establish that $M^3$ is a locally-trivial foliation under the circle with leaves homeomorphic to the torus.