… A polytopal complex is zonotopal if each face is zonotope. A zonotope is the Minkowski sum
of line segments or, equivalently, the affine projection of a regular cube. Any graph, that is, a …

… En reprenant l'idée de Davydov et Vershik [32] nous avons considéré Zn, les zonotopes (d
+ 1)dime~~sionnels engendrés par les accroissements du processus sur la subdivision …

… Representation using zonotopes and support functions [22,26] has so far resulted in the
most scalable approach for the analysis of linear hybrid systems, leading to the tool SpaceEx …

A general framework for computing robust controllable sets of constrained nonlinear
uncertain discrete-time systems as well as controlling such complex systems based on the …

We want to understand the geometry of all irreducible components of the toric Hilbert scheme.
Until now it is known that the coherent component is (up to normalisation) the toric variety …

In the context of the Abstract Interpretation framework, initiated by Cousot and Cousot to
model program static analyses, numerous numerical abstract domains have been proposed. …

… increased estimation accuracy, while zonotopes have been also recently studied in [1, 10]. …
Robust fault detection using zonotope-based set-membership consistency test. International …

This paper discusses volumes and Ehrhart polynomials in the context of flow polytopes. The
general approach that studies these functions via rational functions with poles on …

Ce chapitre est constitué de généralités sur le pronostic. Le but est de donner des définitions
de base liées au diagnostic/pronostic et de situer le pronostic dans son environnement à la …

A new isomorphism invariant of matroids is introduced, in the form of a quasisymmetric
function. This invariant: • defines a Hopf morphism from the Hopf algebra of matroids to the …