Compact Projective Planes with Homogeneous Ovals.
Compact widths in metric trees
The definition of n-width of a bounded subset A in a normed linear space X is based on the existence of n-dimensional subspaces. Although the concept of an n-dimensional subspace is not available for metric trees, in this paper, using the properties of convex and compact subsets, we present a notion of n-widths for a metric tree, called Tn-widths. Later we discuss properties of Tn-widths, and show that the compact width is attained. A relationship between the compact widths and Tn-widths is also...
Comparing the relative volume with the relative inradius and the relative width.
Comparision of the length of infinite geodesics in manifolds with nonpositive curvature.
Complète réductibilité
La notion de complète réductibilité d’une représentation linéaire peut se définir en termes de l’action de sur l’immeuble de Tits de . Cela suggère une notion analogue pour tous les immeubles sphériques, et donc aussi pour tous les groupes réductifs. On verra comment cette notion se traduit en termes topologiques et quelles applications on peut en tirer.
Completely positive maps on Coxeter groups and the ultracontractivity of the q-Ornstein-Uhlenbeck semigroup
Completion of the variety of conics with respect to contract conditions I
Composing T-designs
Computer identification of plane regions
This paper gives a simple algorithm for the identification of the insidedness and the autsidedness of a plane bounded region. The region can be the union, intersection or difference of an arbitrary number of -tuple connected regions.
Computing a Centerpoint of a Finite Planar Set of Points in Linear Time.
Concerning the order and the semi-order of n-dimensional Euclidean space
Concours d'admission à l'École normale supérieure (année 1876)
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.)
Configuration conditions of small point rank in 3-nets
Configuration of mutually perspective triangles
Configuration spaces and limits of voronoi diagrams
The Voronoi diagram of n distinct generating points divides the plane into cells, each of which consists of points most close to one particular generator. After introducing 'limit Voronoi diagrams' by analyzing diagrams of moving and coinciding points, we define compactifications of the configuration space of n distinct, labeled points. On elements of these compactifications we define Voronoi diagrams.
Congruence, Similarity, and Symmetries of Geometric Objects.
Congruences of lines with one-dimensional focal locus.
Conic sections in space defined by intersection conditions.
Conjugate algebraic numbers on conics