… A zonotope is the Minkowski summation of finitely many segments. For convenience, we …
The last equality depends on the fact that a convex polytope is a zonotope if and only if every …

A robust recursive zonotopic set-membership approach for remaining useful life forecasting
with application to linear parameter-varying systems is proposed in this paper. The proposed …

… Since flips of regular fine zonotopal tilings correspond to the edges of the fiber zonotope
Image 13 , we define the level of an edge of Image 13 to be the level of the corresponding flip. …

… 2n , that is a zonotope. We discovered an efficient way to compute the vertices on its contour,
… zonotope per selection and compute the contour of the union of all these zonotopes. …

… To achieve this goal, we take a more general approach and study deformations of an arbitrary
zonotope. We then specialize our results to deformations Coxeter permutahedra of type A …

… Because reachability analysis is performed with sets represented as zonotopes or intervals,
an adaptation of the affine forms is necessary. The affine form is converted to the zonotope r …

… In this paper, all defined sets are represented by zonotopes, and the main reasons are … The
intersection of zonotopes is obtained by converting zonotopes to constrained zonotopes [62] …

… The purpose of this paper is to only illustrate the ability of a set-based method (zonotope)
of robust MPC to ensure suitable controller performance under demand uncertainties, hence …

… zonotope and g 1 , … , g m are its generators. This similarity is not surprising as the parallelotopes
in R n are special kinds of zonotopes … zonotope definition which refers to the zonotope …

… Here we generalize the work in [34] to find optimal hybrid zonotopes for a given activation
function. Since activations are one-dimensional (1D) and act on each dimension separately, …