Decktransformationen transnormaler Mannigfaltigkeiten.
Decomposition of isometric immersions between warped products.
Decomposition theorems in differential geometry.
Deforming Hypersurfaces of the Sphere by Their Mean Curvature.
Dégénerescence locale des transformations conformes pseudo-riemanniennes
Nous étudions l’ensemble Conf des immersions conformes entre deux variétés pseudo-riemanniennes et . Nous caractérisons notamment l’adhérence de Conf dans l’espace des applications continues , et décrivons quelques propriétés géométriques de lorsque cette adhérence est non triviale.
Derivational equations of submanifolds in an asymmetric affine connection space
Die Jacobifelder zu Minimalflächen im ...
Differentiable maps into riemannian manifolds of constant stable osculating rank. II. (Frenet-Theory).
Differential geometry of Cartan domains of type four
In this note we compute the sectional curvature for the Bergman metric of the Cartan domain of type IV and we give a classification of complex totally geodesic manifolds for this metric.
Differential geometry of indefinite complex submanifolds in indefinite complex space forms.
Differential Geometry of Real Submanifolds in a Kähler Manifold.
Dirac and Plateau billiards in domains with corners
Groping our way toward a theory of singular spaces with positive scalar curvatures we look at the Dirac operator and a generalized Plateau problem in Riemannian manifolds with corners. Using these, we prove that the set of C 2-smooth Riemannian metrics g on a smooth manifold X, such that scalg(x) ≥ κ(x), is closed under C 0-limits of Riemannian metrics for all continuous functions κ on X. Apart from that our progress is limited but we formulate many conjectures. All along, we emphasize geometry,...
Dirac submanifolds and Poisson involutions
Doubly warped product -submanifolds in a locally conformal Kähler space form.
Doubly warped product submanifolds of (κ,μ)-contact metric manifolds
We establish sharp inequalities for C-totally real doubly warped product submanifolds in (κ,μ)-contact space forms and in non-Sasakian (κ,μ)-contact metric manifolds.