On the topological equivalence between Anosov flows on three-manifolds (Q1195939)

The author considers transitive Anosov flows on a closed 3-manifold. Some conditions of their topological equivalence are presented. These conditions require the existence of topological equivalence between flows in neighbourhoods of closed orbits which make up the boundaries of surfaces of sections. The result of the paper may be considered as an extension of that by \textit{J. F. Plante} [J. Lond. Math. Soc., II. Ser. 23, 359-362 (1981; Zbl 0465.58020)].