Volume preserving codimension one Anosov flows in dimensions greater   than three are suspensions
  We show that every volume preserving codimension one Anosov flow on a closed Riemannian manifold of dimension greater than three admits a global cross section and is therefore topologically conjugate to a suspension of a linear toral automorphism. This proves a conjecture of Verjovsky from the 1970's in the volume preserving case. 
Slobodan N. Simi\'c