Packing unequal disks in the Euclidean plane

Abstract

A packing of disks in the plane is a set of disks with disjoint interiors. This paper is a survey of some open questions about such packings. It is organized into five themes: compacity, conjugacy, density, uniformity and computability.

Survey

References in corpus (2)

• Density of binary disc packings: lower and upper bounds
• The number of configurations of radii that can occur in compact packings of the plane with discs of $n$ sizes is finite

Cited by in corpus (1)

• Predicting random close packing of binary hard-disk mixtures via third-virial-based parameters