… • when the system has real eigenvalues and the disturbance set is a zonotope with
generators aligned with the … In this paper we consider zonotopes centered at c = 0, hence …

… Then, a family of zonotopes which is an outer approximation of the intersection between a
zonotope Z and a strip S is obtained by Z∩S ⊆ ˆZ(λ) = p(λ) ⊕ ˆH(λ)Bm+1 such that p(λ) = p + λ…

This paper considers the design of optimal gain of set-value observer for robust fault
detection (FD) from a new perspective. Set-based robust FD can be implemented by real-timely …

… In this section, we introduce zonotopes—the geometric objects that are key to our
approach—and describe the linearized power-system model utilized for the distribution network. …

This paper studies reachable set estimation for bilinear discrete-time systems with time-varying
delays considering state feedback and unknown-but-bounded disturbance. A novel …

… First, Z (agg) is a zonotope because zonotopes are closed under Minkowski addition.
Second, if systems are added to or removed from the population or if individual feasible sets …

… A zonoid is range of a non atomic vector measure and above all the classical Liapunovs
Theorem:- A zonoid is compactand convex A zonotope is sum of segments( each centered at …

This paper proposes a new approach for set-membership state estimation of switched
discrete-time linear systems subject to bounded disturbances and noises. A zonotopic outer …

… zonotopes Minkowski sum is cheap and the intersection of two zonotopes is not generally a
zonotope. … For example, the image of an affine map is cheap for zonotopes and polyhedra in …

… They are combinatorially equivalent under the usual connection between zonotopes, polar
zonotopes, and hyperplane arrangements. Finally, in Section 4, we give an application of our …