Isotropic Totally Real Submanifolds.
Jacobi operator for leaf geodesics
Kähler submanifolds with lower bounded totally real bisectional curvature tensor.
Kähler tubes of constant radial holomorphic sectional curvature.
Krümmungsflächen von isometrischen Immersionen in Räumen konstanter Krümmung.
k-Symmetric Submanifolds of RN (Erratum).
Lagrangian submanifolds of quaternion Kaehlerian manifolds satisfying Chen's equality.
Laminations et hypersurfaces géodésiques des variétés hyperboliques
Laplacien et géodésiques fermées sur les formes d'espace hyperbolique compactes
Le volume conforme et ses applications d'après Li et Yau
Least Area Incompressible Surfaces in 3-Manifolds.
Least area Tori and 3-manifolds of nonnegative scalar curvature.
Level sets of Gauss curvature in surfaces of constant mean curvature
Lie derivatives on real hypersurfaces in a complex projective space
Lightlike hypersurfaces of an indefinite Kaehler manifold of a quasi-constant curvature
We study lightlike hypersurfaces of an indefinite Kaehler manifold of quasi-constant curvature subject to the condition that the characteristic vector field of is tangent to . First, we provide a new result for such a lightlike hypersurface. Next, we investigate such a lightlike hypersurface of such that (1) the screen distribution is totally umbilical or (2) is screen conformal.
Lightlike submanifolds of indefinite Sasakian manifolds.
Limite d'hypersurfaces localement convexes.
Locally symmetric immersions
We use reflections with respect to submanifolds and related geometric results to develop, inspired by the work of Ferus and other authors, in a unified way a local theory of extrinsic symmetric immersions and submanifolds in a general analytic Riemannian manifold and in locally symmetric spaces. In particular we treat the case of real and complex space forms and study additional relations with holomorphic and symplectic reflections when the ambient space is almost Hermitian. The global case is also...
Maximal submanifolds and submanifolds with constant mean extrinsic curvature of a lorentzian manifold
Maximum principle for hypersurfaces.