… polytope, for example, one needs to know its \((d-2)\)-skeleton; however, some special
classes of polytopes are determined by much less information: for example, zonotopes and …

… By means of fault detectability indices and matrix, we analyze and construct the FE
zonotope to estimate occurred actuator faults. Therefore, the optimal FE filter gain is computed. …

… can be defined as the Minkowski sums of at most six segments with prescribed linear
dependencies between the generating segments, and thus, they are a subclass of zonotopes. …

This article presents new methods for computing tight interval enclosures of the reachable
sets of discrete-time nonlinear systems subject to bounded uncertainties. These methods are …

… troduced by representing the zonotope as a box, we perform a second binary search on a
… As the baseline 𝑉𝑄 and 𝑉𝑇 , we use Zonotope propagation. For both datasets we consider …

… Then G determines a zonotope ZG called the graphical zonotope obtained by taking the
Minkowski sum of line segments [ei,ej], one for each edge {i, j} ∈ E(G). Suppose that ∆n−1,n …

… Recall that a zonotope is a polyhedron represented in the form of the Minkowski sum of
straight line segments, and a zonoid is the limit of a sequence of zonotopes convergent in the …

… membrane M turns into a cubillage Q′ on the zonotope Z(n, d − 1), and we define the set
Inv(Q′) of inversions of Q′ = π(M) to be equal to Inv(M) as well. Ziegler found a criterion on a …

… run with a zonotope order of 10 … zonotope not intersecting the guard set onto the guard set;
second, we apply principal component analysis to the generators of the projected zonotope, …

… According to the shape of the feasible state set, set-membership methods can be divided
into ellipsoids, zonotopes, paralleltopes, or boxes. Although the ellipsoidal set-membership …