Split semi-biplanes in antiregular generalized quadrangles.
Squeezing the Accordion in a Strongly n-Uniform Hjelmslev Plane.
Stabilité de l'inégalité de Faber-Krahn en courbure de Ricci positive
P. Bérard et D. Meyer ont démontré une inégalité du type Faber-Krahn pour les domaines d'une variété compacte à courbure de Ricci positive. Nous démontrons des résultats de stabilité associés à cette inégalité.
Stability of classes of affine mappings.
Stability of graphs.
Stable Planes with Isotropic Points.
Star polytopes and the Schläfli function f(..., ..., ...).
Stationary gaussian random fields on hyperbolic spaces and on euclidean spheres
We recall necessary notions about the geometry and harmonic analysis on a hyperbolic space and provide lecture notes about homogeneous random functions parameterized by this space. The general principles are illustrated by construction of numerous examples analogous to Euclidean case. We also give a brief survey of the fields parameterized by Euclidean spheres. At the end we give a list of important open questions in hyperbolic case.
Stationary Gaussian random fields on hyperbolic spaces and on Euclidean spheres∗∗∗
We recall necessary notions about the geometry and harmonic analysis on a hyperbolic space and provide lecture notes about homogeneous random functions parameterized by this space. The general principles are illustrated by construction of numerous examples analogous to Euclidean case. We also give a brief survey of the fields parameterized by Euclidean spheres. At the end we give a list of important open questions in hyperbolic case.
Steiner Minimal Trees for Regular Polygons.
Steiner Systems which Admit Block Transitive Automorphism Groups of Small Rank.
Stereographische Projektion und quadratisches Spurenprinzip im R4
Stetigkeitsaussagen zur Diskussion des Schnittverhaltens einer Ovalenschar mit einem Oval
Storing the Subdivision of a Polyhedral Surface.
Stratification of the discriminant in Reflection groups.
Strictly convex spheres in V-spaces
Strong infinitesimal linearity, with applications to strong difference and affine connections
Strongly n-Uniform and Level n-Hjelmslev Planes.
Strongly Ovoidal Möbius Planes.
Strongly Ovoidal Möbius Planes II.