On the continuity of functions.
On the convex hull of projective planes
We study the finite projective planes with linear programming models. We give a complete description of the convex hull of the finite projective planes of order 2. We give some integer linear programming models whose solution are, either a finite projective (or affine) plane of order n, or a (n+2)-arc.
On the Convex Hull of Uniform Random Points in a Simple d-Polytope.
On the counting of fully packed loop configurations: some new conjectures.
On the cover time of planar graphs.
On the covering by small random intervals
On the Covering Multiplicity of Lattices.
On the curvature of nonregular saddle surfaces in the hyperbolic and spherical three-space.
On the Curvatures of Convex Bodies.
On the curves of constant relative width
On the decomposition of a vector space in the sum of a convex set and a subspace
On the diameter of matroid ports.
On the diffeomorphic type of the complement to a line arrangement in a projective plane
We show that the diffeomorphic type of the complement to a line arrangement in a complex projective plane P 2 depends only on the graph of line intersections if no line in the arrangement contains more than two points in which at least two lines intersect. This result also holds for some special arrangements which do not satisfy this property. However it is not true in general, see [Rybnikov G., On the fundamental group of the complement of a complex hyperplane arrangement, Funct. Anal. Appl., 2011,...
On the differentiation of convex functions
On the differentiation of convex functions in finite and infinite dimensional spaces
On the Difficulty of Triangulating Three-Dimensional Nonconvex Polyhedra.
On the Erdös-Debrunner inequality.
On the estension of Lipschitz functions with respect to two Hilbert norms and two Lipschitz conditions
On the Euler Characteristic in Spaces with a Separability Property.
On the Euler Characteristic of Finite Unions of Convex Sets.