In this paper, stabilization of uncertain systems was established using zonotopic sets. The
obtained state feedback control laws are computed by an off-line approach reducing …

… computing the vertices of a zonotope from its set of generators… recovers the generators of a
zonotope from its set of vertices. … set, is a zonotope and when it is not a zonotope, to compute …

… X can be described as a zonotope. We will show that X can always be approximated as
precisely as we want by zonotopes and how such zonotopes can be characterized from the Feret …

In this work we study a class of random convex sets that “interpolate” between polytopes
and zonotopes. These sets arise from considering a q t h -moment ( q ≥ 1 ) of an average of …

… Our first result is the first example of a zonotope whose flip graph is not connected. This …
of zonotopes rather than zonotopes themselves. Thus we will identify a zonotope with its …

Nous prouvons que les coefficients de l'index cd d'un polytope convexe sont croissant lorsque
l'on remplace c2 par d. En d'autres termes, pour un polytope convexe de dimension n et …

… In what follows, we show that the belt diameter of a parallelohedron that is a zonotope of …
a zonotope Z(V ) and the dimension of V decreases, then the corresponding zonotope Z(V \ {v}) …

… in the context of time-varying parameters is that the Minkowski sum of a zonotope and a
box is a zonotope. That is, if the intersection FSSk\Fd is approximated by means of a …

… representation, called template complex zonotopes, where the generators … zonotope.
Furthermore, the second contribution of this paper is an application of template complex zonotopes …

… belt diameters of Π -zonotopes. We prove that any d -dimensional Π -zonotope ( d ≥ 3 ) has
… the edge graph of dual polytope for such zonotopes is not greater than 4 and 3 respectively. …