Tietze's convexity theorey for lattices and semilattices.
Tiling with smooth and rotund tiles
Tilings and isoperimetrical shapes I: Square lattice
Tilings and isoperimetrical shapes. II. Hexagonal lattice
Topological proper separation theorems
Topological Structure of Non-separable Sigma-locally Compact Convex Sets
Topologies faciales dans les convexes compacts. Calcul fonctionnel et décomposition spectrale dans le centre d’un espace
Cet article étudie, sur l’ensemble des points extrémaux d’un convexe compact , des topologies faciales dont les fermés sont les traces de faces “parallélisables” (il existe une plus grande face disjointe de , et tout de s’écrit , avec unique). Les topologies faciales uniformisables sont en bijection avec les sous-espaces réticulés fermés et contenant 1 de l’espace des fonctions affines continues sur . Ceci redonne des résultats classiques sur les simplexes, et permet une étude...
Topology and geometry of nontrivial rank-one convex hulls for two-by-two matrices
Continuing earlier work by Székelyhidi, we describe the topological and geometric structure of so-called T4-configurations which are the most prominent examples of nontrivial rank-one convex hulls. It turns out that the structure of T4-configurations in is very rich; in particular, their collection is open as a subset of . Moreover a previously purely algebraic criterion is given a geometric interpretation. As a consequence, we sketch an improved algorithm to detect T4-configurations. ...
Toughness and Delaunay Triangulations.
Transitivity Domains of Groups of Similarities.
Translative integral formulae for convex bodies.
Triangulation automatique d’un polyèdre en dimension
Tropical convexity.
Two Combinatorial Problems in the Plane.
Two constructional problems in aligned spaces
Two Isoperimetric Inequalities with Lattice Constraints.
Two Non-Negative Quadratic Forms.
Two optimization problems for convex bodies in the -dimensional space.
Two problems concerning the area-perimeter ratio of lattice-point-free regions in the plane.
Two Problems of Measurability Concerning Convex Sets in Euclidean Spaces.