Add to ORKGRiemannian manifold. If M possesses two complementary orthogonal totally geodesic foliations, then these foliations are parallel and de Rham's decomposition theorem ([9]) asserts that M is isometric to the direct product of the two leaves through a point p CM. If M is not assumed to be simply connected, then a theorem of P. Wan
Given a Riemannian foliation ${\cal F}$ on a Riemannian manifold M with a bundle-like metric, geomet...
ABSTRACT. We study Riemannian foliations with complex leaves on K~ihler manifolds. The tensor T, the...
Let (M, g) be a complete Riemannian Manifold, Omega subset of M an open subset whose closure is diff...
Abstract. We prove conformal versions of the local decomposition theo-rems of de Rham and Hiepko of ...
We study the doubly warped product manifold M=B_h×_fF of Riemannian manifolds related to critical Ri...
The purpose of this thesis is to present a self-contained study of Riemannian warped product subman...
AbstractThe aim of this note is to generalize the concept of warped product to a foliated manifold (...
AbstractWe give a Riccati type formula adapted for two metrics having the same geodesics rays starti...
The objective of this thesis is to devote a self-contained study of Riemannian submanifolds and thei...
Abstract. We consider a warped product Riemannian metric on the manifold Rn0 ×R1 with the central sy...
We prove that a foliation $(M, F)$ of codimension $q$ on a $n$-dimensional pseudo-Riemannian manifol...
Let (M₁,g₁) and (M₂,g₂) be two differentiable, connected, complete Riemannian manifolds, k a limitat...
This is Part II of a series on noncompact isometry groups of Lorentz manifolds. We have introduced i...
In this paper we prove two inequalities relating the warping function to various curvature terms, fo...
We study the conformally flat twisted product manifolds M=B×fF of Riemannian manifolds and investiga...
Given a Riemannian foliation ${\cal F}$ on a Riemannian manifold M with a bundle-like metric, geomet...
ABSTRACT. We study Riemannian foliations with complex leaves on K~ihler manifolds. The tensor T, the...
Let (M, g) be a complete Riemannian Manifold, Omega subset of M an open subset whose closure is diff...
Abstract. We prove conformal versions of the local decomposition theo-rems of de Rham and Hiepko of ...
We study the doubly warped product manifold M=B_h×_fF of Riemannian manifolds related to critical Ri...
The purpose of this thesis is to present a self-contained study of Riemannian warped product subman...
AbstractThe aim of this note is to generalize the concept of warped product to a foliated manifold (...
AbstractWe give a Riccati type formula adapted for two metrics having the same geodesics rays starti...
The objective of this thesis is to devote a self-contained study of Riemannian submanifolds and thei...
Abstract. We consider a warped product Riemannian metric on the manifold Rn0 ×R1 with the central sy...
We prove that a foliation $(M, F)$ of codimension $q$ on a $n$-dimensional pseudo-Riemannian manifol...
Let (M₁,g₁) and (M₂,g₂) be two differentiable, connected, complete Riemannian manifolds, k a limitat...
This is Part II of a series on noncompact isometry groups of Lorentz manifolds. We have introduced i...
In this paper we prove two inequalities relating the warping function to various curvature terms, fo...
We study the conformally flat twisted product manifolds M=B×fF of Riemannian manifolds and investiga...
Given a Riemannian foliation ${\cal F}$ on a Riemannian manifold M with a bundle-like metric, geomet...
ABSTRACT. We study Riemannian foliations with complex leaves on K~ihler manifolds. The tensor T, the...
Let (M, g) be a complete Riemannian Manifold, Omega subset of M an open subset whose closure is diff...