Triangulations and the stability theorem for foliations
Let \((M, F)\) be a smooth foliated manifold. The author proves that there exists a triangulation of \(M\) such that each simplex is a distinguished chart for the foliation. This result enables him to give a complete geometric proof of the stability theorem. He also shows that the relation between \(C^* (M, F)\) and the \(C^*\)-algebra of a regular covering is a stability result.
scientific article; zbMATH DE number 950173