… The Minkowski sum of finitely many centred line segments is called a zonotope. Besides of
being … , regular octahedron, icosahedron and pentagonal dodecahedron are not zonotopes. …

… makes use of several results about zonotopes which are available in combinatorial and …
In Section 2.1 we discuss the necessary preliminaries on zonotopes and edge-directions. In …

… Finally, confidence ellipsoids and zonotopes are superposed to extended uncertainty … for
the simple case of a zonotope with 6 vertices. Geometrically the zonotope is decomposed in sec…

… In this paper, a zonotope-based method to evaluate the … This is done by using a
zonotope-based method in order to … Section V describes its implementation using zonotope-based …

… 1) Reachability using zonotopes: The choice of the representation of the sets Ω0,..., ΩN is …
in [18] the use of zonotopes for the representation of the sets Ω0,..., ΩN . A zonotope Z is a …

… Furthermore, by Lemma 1, C is a union of zonotopes. Additionally, by virtue of the
centrally symmetric property of zonotopes and Lemma 1, C is also centrally symmetric. …

… The difficulty is that with every time step the order of the approximating zonotope increases
… zonotopes whose number of generator vectors exceeds this limit by lower order zonotopes. …

… One of the principal features of zonotopes is that the Minkowski sum of a box and a zonotope
is another zonotope. Therefore, if at time k it is known that the parameter belongs to set Zk …

… Rather unexpectedly study of the boundary of random stable zonotopes gave rise to the …
zonotopes and present results, connected with the structure of the boundary of such zonotopes …

… sums of intervals, called zonotopes. Every zonotope has a center of symmetry (namely, the
sum of the centers of the intervals). Up to translation, every zonotope Z has therefore the form …