COMPLEX RIEMANNIAN FOLIATIONS OF OPEN KÄHLER MANIFOLDS.

Classification results for complex Riemannian foliations are obtained. For open subsets of irreducible Hermitian symmetric spaces of compact type, where one has explicit control over the curvature tensor, we completely classify such foliations by studying the infinitesimal model associated with the canonical connection. We also establish results for symmetric spaces of noncompact type and a general rigidity result for any irreducible Kähler manifold. [ABSTRACT FROM AUTHOR]