… This collection of circles yields an embedded graph G1 which is known to be regular (it
yields the fan of some zonotope). Therefore, G1 has a regular triangulation T1 (which we do not …

… (Alternately, we may work with the zonotope that is dual to F and take the usual convention
… uncountable family of zonotopes dual to F(A). We fix some particular dual zonotope to call Z(A…

… Sometimes we will also work with zonotopes whose relationship to the … zonotope Z as a
geometric object that is relevant, but rather its presentation; hence we speak of an S-zonotope Z …

Stanley has conjectured that the h-vector of a matroid complex is a pure O-sequence. We
will prove this for cotransversal matroids by using generalized permutohedra. We construct a …

In this paper, we describe reachability computation for continuous and hybrid systems and
its potential contribution to the process of building and debugging biological models. We …

… This class of polytopes is wider than the class of zonotopes, moreover, it is easy to see
that any convex body of Ed can be represented as a limit of a covergent sequence of belt …

We compare inequality of alternative populations of individuals who differ in many
characteristics besides income. To do so, we introduce a new criterion for ranking multivariate …

… Este conjunto es representado por un zonotope. El tamano del zonotope es minimizado en
… y las perturbaciones acotadas son representados por zonotopes. La principal novedad es el …

… Recall that a zonotope can be defined without the notion of … ∗ is the face lattice of the
zonotope corresponding to H. … complex is not realized by a zonotope. However, one can view the …

We prove large deviation results for Minkowski sums S n of independent and identically
distributed random compact sets where we assume that the summands have a regularly varying …