Complete minimal surfaces with index one and stable constant mean curvature surfaces.
Complete Non-Orientable Minimal Surfaces in ℝ 3 and Asymptotic Behavior
In this paperwe give new existence results for complete non-orientable minimal surfaces in ℝ3 with prescribed topology and asymptotic behavior
Complete nonorientable minmal surfaces in R3.
Complete real Kähler Euclidean hypersurfaces are cylinders
In this note we show that any complete Kähler (immersed) Euclidean hypersurface must be the product of a surface in with an Euclidean factor .
Completeness of the polynomial invariants of compact groups
Complex affine transversal bundles for surfaces in .
Complex analysis methods in the theory of infinitesimal bendings of surfaces with a flat point.
Complex conformal connection on the locally conformal Kähler manifolds
Complex hyperbolic ideal triangle groups.
Complex Paraconformal Manifolds - their Differential Geometry.
Complex surfaces in ℂ⁴ with recurrent shape operators
We study complex affine surfaces in ℂ⁴ with the transversal bundle defined by Nomizu and Vrancken. We classify the surfaces that have recurrent shape operators and parallel transversal metric.
Complex timelike isothermic surfaces and their geometric transformations.
Complexes osculateurs des congruences
Computation of polar moments of inertia with Holditch type theorem.
Comtrans algebras and their physical applications
Concentrated monotone measures with non-unique tangential behavior in
We show that for every there is a set such that is a monotone measure, the corresponding tangent measures at the origin are non-conical and non-unique and has the -dimensional density between and everywhere in the support.
Concomitanza, conseguenti identità di struttura e leggi di conservazione
Conditions on the projective curvature tensor of hypersurfaces in euclidian space
Cones of revolution in doubly isotropic space with fixed radius through a given element of osculation. (Drehkegel des zweifach isotropen Raumes mit festem Radius durch ein gegebenes Oskulationselement.)
Conformal curvature for the normal bundle of a conformal foliation
It is proved that the normal bundle of a distribution on a riemannian manifold admits a conformal curvature if and only if is a conformal foliation. Then is conformally flat if and only if vanishes. Also, the Pontrjagin classes of can be expressed in terms of .