… 11In general, a zonotope is the Minkowski sum of a finite number of segments, ie the … A
zonoid is the limit of zonotopes in the Hausdorff metric and so is the expectation of a random …

… This situation produces centrally-symmetric convex polygons or “zonotopes”. In two
dimensions these can be visualized as “lozenge” shapes that are smaller than the enclosing …

This survey of model-based fault diagnosis focuses on those methods that are applicable to
aerospace systems. To highlight the characteristics of aerospace models, generic non-linear …

… Cependant les zonotopes ne sont pas stables par intersection et ne peuvent donc pas
être utilisés dans notre cas pour calculer le domaine de validité exact d’une formule. …

… As a last example we mention zonotopes, ie, polytopes of the form Z (X)= {ze R*: x= Xu, u€[0,
1]”}, where X is any s xn integer matrix of ranks. One can show that when the integer matrix …

… methods is to overapproximate the reachable states of a system by convex sets as in
Kurzhanski and Vlyi [1997], where the sets are ellipsoids and in Girard [2005] using zonotopes. …

We present a formula for the local Lipschitz constant for uniform approximation of f on a
discrete subset X of [− 1, 1] from a generalized Haar subspace of dimension n, under the …

Determining the cells of an arrangement of hyperplanes is a classical problem in combinatorial
geometry. In this paper we present an efficient recursive procedure to solve it. In fact, by …

The article surveys structural characterizations of several graph classes defined by distance
properties, which have in part a general algebraic flavor and can be interpreted as subdirect …

… we impose the condition that the cubes in the boundary have to be affine cubes--so all 2faces
are centrally symmetric--then there are easy, nonrational examples, namely the zonotopes …