On the -theorem for hypersurfaces
On the Height of a Capillary Surface.
On the infinitesimal geometric objects of submanifolds
On the integral geometry of the linear subspaces in a biplanar space
On the isoperimetric inequality for minimal surfaces
On the jets of fibred manifold morphisms
On the last geometric statement of Jacobi.
On the length of space curves of constant width.
On the Linear Isoperimetric Inequality.
On the local differential geometry of complete intersections
On the local map of manifolds
On the mathematical work of Gheorge Tzitzeica.
On the ME-manifold in --UFT and its conformal change.
On the minimal surfaces of Riemann.
On the moduli space of superminimal surfaces in spheres.
On the Morse Index of Minmal Surfaces in IRp with Polygonal Boundaries.
On the Morse Number of Embedded and Non-Embedded Minimal Immersions Spanning Wires on the Boundary of Special Bodies in IR3.
On the motion of a curve by its binormal curvature
We propose a weak formulation for the binormal curvature flow of curves in . This formulation is sufficiently broad to consider integral currents as initial data, and sufficiently strong for the weak-strong uniqueness property to hold, as long as self-intersections do not occur. We also prove a global existence theorem in that framework.
On the multiplicity of eigenvalues of conformally covariant operators
Let be a compact Riemannian manifold and an elliptic, formally self-adjoint, conformally covariant operator of order acting on smooth sections of a bundle over . We prove that if has no rigid eigenspaces (see Definition 2.2), the set of functions for which has only simple non-zero eigenvalues is a residual set in . As a consequence we prove that if has no rigid eigenspaces for a dense set of metrics, then all non-zero eigenvalues are simple for a residual set of metrics in the -topology....
On the natural operators transforming vector fields to the -th tensor power