A Note on Rakić Duality Principle for Osserman Manifolds
A note on Ricci flow and optimal transportation
We describe a new link between Perelman’s monotonicity formula for the reduced volume and ideas from optimal transport theory.
A note on secantoptics.
A note on smooth toral reductions of spheres.
A note on stability of minimal surfaces in -dimensional hyperbolic space .
A Note on Stability of Minimal Surfaces in n-dimensional Hyperbolic Space Hn(c)
A note on surfaces with prescribed oriented Euclidean Gauss map.
A note on the first Betti number of submanifolds with nonnegative Ricci curvature in codimension two.
A Note on the First Nonzero Eigenvalue of the Laplacian Acting of P-Forms.
A note on the holomorphic invariants of Tian-Zhu.
A note on the isoperimetric constant
A note on the Kazdan-Warner type condition
A note on the nonexistence of spacelike hypersurfaces with polynomial volume growth immersed in a Lorentzian space form
We obtain nonexistence results concerning complete noncompact spacelike hypersurfaces with polynomial volume growth immersed in a Lorentzian space form, under the assumption that the support functions with respect to a fixed nonzero vector are linearly related. Our approach is based on a suitable maximum principle recently established by Alías, Caminha and do Nascimento [3].
A note on the volume of balls on Riemannian manifolds of non-negative curvature
A note on the volume of -Einstein manifolds with skew-torsion
We study the volume of compact Riemannian manifolds which are Einstein with respect to a metric connection with (parallel) skew-torsion. We provide a result for the sign of the first variation of the volume in terms of the corresponding scalar curvature. This generalizes a result of M. Ville [Vil] related with the first variation of the volume on a compact Einstein manifold.
A note on -conformally flat contact manifolds.
A note to a theorem by K. Sekigawa
A parametrization of the Weierstrass formulae and perturbation of complete minimal surfaces in R3 into the hyperbolic 3-space.
A partial regularity result for a class of stationary Yang-Mills in high dimension.
We prove, for arbitrary dimension of the base n greater than or equal to 4, stationary Yang-Mills Fields satisfying Borne approximability property are regular apart from a closed subset of the base having zero (n-4)- Hausdorff measure.
A perturbation result concerning a second solution to the Dirichlet problem for the equation of prescribed mean curvature.