… zonotopes containing the intersection of a zonotope with a strip is constructed in the observation
update procedure. The minimal volume zonotope … this minimal volume zonotope is not …

… inversion via zonotope geometry by introducing the novel idea of bisecting zonotopes. The
… The explicit representation of a zonotope is the zonotope construction problem aiming to list …

This paper addresses the problem of robust identification/fault detection when a model with
parametric modelling is considered. Two identification methods are introduced following, …

… zonotope is a specialization of the arithmetic Tutte polynomial introduced by Moci (2012) [16].
We derive some formulae for the volume and the number of integer points of the zonotope. …

… their result to zonotopes by interpreting their h∗-polynomials in terms of certain refined
descent statistics on permutations. From that we obtain that the h∗-polynomial of a zonotope is …

… special class of polytopes, the zonotopes, and show for these that there is no reduction
whatsoever; that is, we show that the flag f-vectors of Zonotopes satisfy only the affine relations …

… and the zonotope is a 2-cycle, and as such, is an integer multiple of the torus itself. … as
zonotopes. By the results in Chapter 3, we know (for two dimensions) that these zonotopes exactly …

This paper proposes a methodology for guaranteed state estimation of linear discrete-time
systems in the presence of bounded disturbances and noises. This aims at computing an …

… we want to maximize a normal to a facet over a zonotope: … Each facet of a zonotope is
constructed totally separately from the … , the number of zonotope facets is growing very rapidly… …

… We prove the second Voronoi conjecture on parallelohedra for zonotope. We show that for …
copies of zonotope Z there are d vectors, connecting centers of zonotopes with common facet, …