… Since the r in Proposition II.1.9 grows double-exponentially it gives a rather high bound for
the zonotope on which one has to check for A-gradedness. Already in this paper Sturmfels …

Cette thèse est une contribution au problème du pronostic des systèmes complexes. Plus
précisément, elle concerne l'approche basée modèles et est composée de trois contributions …

… In this case, the polytope P reduces to a zonotope given by the Minkowski sum of line elements
Z = [0… Zonotope associated with the region of convergence of the R −1 (u 1 , u 2 ) integral. …

We describe properties of the Resultant polytope of a given set of polynomial equations
towards an outputsensitive algorithm for enumerating its vertices. In principle, one has to …

Let K=(K1... Kn) be a n-tuple of convex compact subsets in the Euclidean space Rn, and let
V (Cdot) be the Euclidean volume in Rn. The Minkowski polynomial VK is defined as VK (λ1,..…

… Mark Rudelson Singular values of random matrices Stefano Campi Volume inequalities
for Lp-zonotopes Sasha Sodin An isoperimetric inequality on lp balls Alexander Litvak On the …

… One more question is: is it hard to compute the volume of a zonotope? [7] …

… Directions are not a very useful concept in arbitrary polytopes, as no two edges may be
parallel, but they are a natural feature of hypercubes and are inherited by zonotopes, which are …

Abstract Analysis and safety considerations of chemical and biological processes require
complete knowledge of the set of all feasible steady states. Nonlinearities, uncertain …

… Although other shapes have been shown to be effective for some specific dynamics, eg
zonotopes are successfully applied for linear dynamics [10], boxes (or high-dimensional cubes) …