Variants on Alexandrov reflection principle and other applications of maximum principle
Variational problems and PDEs in affine differential geometry
This paper is part of the autumn school on "Variational problems and higher order PDEs for affine hypersurfaces". We discuss variational problems in equiaffine differential geometry, centroaffine differential geometry and relative differential geometry, which have been studied by Blaschke [Bla], Chern [Ch], C. P. Wang [W], Li-Li-Simon [LLS], and Calabi [Ca-II]. We first derive the Euler-Lagrange equations in these settings; these equations are complicated, strongly nonlinear fourth order PDEs. We...
Variational properties of the discrete Hilbert-Einstein functional
Variétés affines radiales de dimension 3
Variétés pseudo-ombilicales de codimension 2 et de courbure moyenne constante dans un espace elliptique à dimensions et généralisations
Variétés qui sont généralisations des surfaces réglées
Vector bundles as an instrument of the metric and conformal differential geometry (Preliminary communication)
Vector curvature of a surface in a Hilbert space and the Gauss theorem.
Veech Groups of Loch Ness Monsters
We classify Veech groups of tame non-compact flat surfaces. In particular we prove that all countable subgroups of ) avoiding the set of mappings of norm less than 1 appear as Veech groups of tame non-compact flat surfaces which are Loch Ness monsters. Conversely, a Veech group of any tame flat surface is either countable, or one of three specific types.
Vektorräume, die Strahlensystemen zugeordnet sind.
Velocity and Coriolis quadrics of robot-manipulators.
Verallgemeinerte Gewebe. I
Verallgemeinerte Regelflächen.
Verallgemeinerung eines Satzes von Jacobi und Scherrer.
Verallgemeinerung zweier Sätze von Santaló auf windschiefe Flächen.
Vergleichende Betrachtungen über neuere geometrische Forschungen
Veronese curves and webs: interpolation.
Vertical blow ups of capillary surfaces in . I: Convex corners.
Vertical blow ups of capillary surfaces in . II: Nonconvex corners.
Vertices of Bounding Curves With minimal Self-Intersections