… zonotope. The recursive algorithm proposed in this section can obtain more accurate
thresholds than those by the zonotope-based method and has higher computational efficiency. …

… the advantages of constrained zonotopes over intervals in the detection of thermal faults
in Li-ion cells. As highlighted by the results, constrained zonotopes are able to provide a set-…

… Zach knows zonotopes; his idea is to find a class of zonotopes in which … zonotope arises
as a truncation of a cube; the vertices of the cube correspond to the hexagons of the zonotope, …

… feasible parameter set (approximated by a zonotope) that is compatible with modelling and
… In this paper, the uncertain parameter set Θ in (1) is described by a zonotope centered in a …

… zonotope, which is a generalization of the Lorenz curve to the multi-dimensional case. We
use the Lorenz zonotope … In contrast to their definitions, the Lorenz zonotope uniquely (up to a …

… Unlike prior efforts, we propose a new zonotopes intersection technique in the diffusion step,
which reduces the over-approximation of the intersection results. We use the term diffusion …

… of the resultant zonotope from the estimator is 132.4. Therefore, the resultant zonotopes are
an over-approximated zonotope, and it can also be observed that the resultant zonotope is …

… Given a zonotope X = pEBGBr C n and a compatible matrix K, the image of the zonotope by
… both Wand V are zonotopes, thus, XO is also a zonotope whose center and segment matrix …

… zonotopes, which are centrally symmetric convex polytopes that can be described as Minkowsi
sums of line segments [10]. In generator representation, a zonotope … of a zonotope is o = …

… Given a zonotope (as an object of class Zonotope), this function computes the sum of the …
the m d-dimensional segments that define the zonotope. For an arbitrary simplex that is given in …