… is bounded by a zonotope obtained by linearly transforming ˆXt−1. Then, by Minkowskisumming
this transformed zonotope and Rd( ˆXt−1,ut−1), we obtain another zonotope, denoted by …

… In particular, we prove that lattice zonotopes and centrally symmetric lattice polytopes are …
This section deals with a characterization for zonotopes in a similar way to Theorem 4.2. More …

… Zx|z(k) for each sample x(k), we obtain a matrix zonotope that provides the … matrix zonotope
MΘp that bounds the set of unknown coefficients, we utilize the constrained matrix zonotopes …

This paper addresses the problem of prognostics based on Joint Estimation of States and
Parameters (JESP) using a zonotopic Linear Parameter-Varying (LPV) set-membership …

This paper analyzes the structure of the constrained optimization problem induced by a typical
Model Predictive Control (MPC) problem. The main idea is to exploit the particularities of …

… The exact computation of (7) is not a zonotope, but we can compute a zonotope over-approximation
of (7). Such over-approximation can be achieved for example via the method …

This paper suggests the use of zonotopes for the design of watermark signals. The
proposed approach exploits the recent analogy found between stochastic and zonotopic-based …

… as a zonotope [12], a structure which has been studied extensively in mathematics and
computer sciences [13, 14]. In this work, we use the mathematical characteristics of zonotopes to …

… Motivated by these observations, we propose a generalization of the definition for constrained
zonotopes recently introduced in the literature to also consider the i2 norm and cones (or …

… We find an explicit Sn-equivariant bijection between the integral points in a certain zonotope
in Rn, combinatorially equivalent to the permutahedron, and the set of m-parking functions …