… Since the AF W is also classified as a m-dimensional zonotope, the linear mapping
performed by J yields a ndimensional zonotope. This is due to a well known property of linear …

… The membership functions errors are bounded within convex sets via the properties of
zonotopes and interval matrices. An offline table stores a series of structures that include nested …

… to the definition of a zonotope [11]: “A zonotope is the vector sum of a finite number of closed
line segments in some Euclidean space”. A K-dimensional zonotope is a special case of K-…

… Section II we define the zonotope preorder, which is … zonotope preorder does not define a
lattice. In Section III we mention Blackwell’s k-decision orders, which generalize the zonotope …

… This generic shadow is called a zonotope [16], denoted by Z. When d = 2, the zonotopes …
or in other words a function of the side lengths of the zonotope Z. For example, the 3 → 2 tilings …

… order of zonotopes increases quickly. In order to control the order of zonotopes, the order-reduction
method in [24] is used in this paper. More order-reduction methods of zonotopes can …

… By definition, N(hi) is a zonotope since hi is a rank-2 polynomial. Zonotopes are line
segments, so the Minkowski sum of k such zonotopes has at most k nonparallel edges. …

… We represent sets using constrained zonotopes, zonotopes, and intervals, because they
enable efficient Minkowski sum computation (a key part of reachability analysis) [30] and …

… the dynamic operations of the cyber-physical networked microgrid system, Zonotope
method is adopted in this work. Mathematically, Zonotope is a type of polytope [10], which is a …

… Thus, already in the class of zonotopes we have counterexamples to the … zonotopes with
analogous properties, and it is easy to extend this construction to n-dimensional zonotopes with …