A literature review on circle and sphere packing problems: models and methodologies.
A note about Bezdek's conjecture on covering an annulus by strips.
Affine-regular hexagons of extreme areas inscribed in a centrally symmetric convex body.
An exact method for the 2D guillotine strip packing problem.
Circle packing: Experiments in discrete analytic function theory.
Circle packing in the hyperbolic plane.
Circle-packing connections with random walks and a finite volume method
Circumradius versus side lengths of triangles in linear normed spaces
Given a planar convex body B centered at the origin, we denote by ℳ ²(B) the Minkowski plane (i.e., two-dimensional linear normed space) with the unit ball B. For a triangle T in ℳ ²(B) we denote by the least possible radius of a Minkowskian ball enclosing T. We remark that in the terminology of location science is the optimum of the minimax location problem with distance induced by B and vertices of T as existing facilities (see, for instance, [HM03] and the references therein). Using methods...
Conformally symmetric circle packings: A generalization of Doyle's spirals.
Conjecturally optimal coverings of an equilateral triangle with up to 36 equal circles.
Convex Disks Can Cover Their Shadow.
Covering a Square by Equal Circles.
Covering the plane with congruent copies of a convex disk.
Covering the Plane with Two Kinds of Circles.
Covering the unit square by squares.
Coverings Sets for Plane Lattices.
Curves and lattices of points in the Minkowski plane
Curves in P² and symplectic packings.
Dense packings of equal disks in an equilateral triangle: From 22 to 34 and beyond.
Densest Packing of Six Equal Circles in a Square.