Confirmation of Matheron's conjecture on the covariogram of a planar convex body
Conformal Mappings onto Prescribed Regions via Optimization Techniques.
Conformally symmetric circle packings: A generalization of Doyle's spirals.
Congruence relations on cone semigroups.
Congruence, Similarity, and Symmetries of Geometric Objects.
Congruent Embedding of Metric Quadruples on a Unit Sphere.
Conjecturally optimal coverings of an equilateral triangle with up to 36 equal circles.
Conjugacy for closed convex sets.
Constant and variable drop theorems on metrizable locally convex spaces
Constant selections and minimax inequalities
In this paper, we establish two constant selection theorems for a map whose dual is upper or lower semicontinuous. As applications, matching theorems, analytic alternatives, and minimax inequalities are obtained.
Constructing subsets of a given packing index in Abelian groups
Construction de facettes pour le polytope du sac-à-dos quadratique en 0-1
Construction de facettes pour le polytope du sac-à-dos quadratique en 0-1
Nous construisons des familles de facettes du polytope du sac-à-dos quadratique en 0-1 selon les deux approches suivantes. Le Boolean quadric polytope (introduit dans le cas sans contraintes par Padberg [12]) contenant le polytope du sac-à-dos quadratique, une première approche consiste à se demander sous quelles conditions une facette du premier est aussi une facette du second et quand ces conditions ne sont pas remplies quels liftings permettent d'en faire une facette. Des réponses à ces questions...
Construction of minimal bracketing covers for rectangles.
Construction of non-Wythoffian perfect 4-polytopes.
Construction techniques for cubical complexes, odd cubical 4-polytopes, and prescribed dual manifolds.
Constructions of triangular and quadrangular polyhedra of inscribable type
Constructive approximation of a ball by polytopes
Continuity of the visibility function.
G. Beer defined the visibility function of a set S and proved its continuity in the interior of S. It is proved here that the visibility function of a planar Jordan domain is continuous precisely at the cone points of the boundary of S.
Continuous Convex Sets.