… zonotope is the Minkowski sum of finitely many segments. Here, we use centered zonotopes:
the zonotope … We need to study this function when D is the zonotope distribution D = DZ(V ) …

… here, a logical product of zonotopes with intervals, in its … sets as the combination of zonotopes
with polyhedric domains and … product of zonotopes with other classical abstract domains. …

… uncertainty bounded by a zonotope is propagated to the residuals, thereby determining
alarm limits bounded also by a zonotope. When a residual is outside this zonotope, it is argued …

… In this paper, we define the Orlicz zonotopes Zφ. Using the notion of shadow systems, we
give a sharp upper estimate for the volume of Zφ and a sharp lower estimate for the volume …

In this paper, the problem of identification for passive robust fault detection, when a
bounded description of the modelling uncertainty is considered, is addressed. Two set‐membership …

… Linear programming problems can be formulated in terms of a zonotope, a kind of greedy …
for linear programming that is based on the zonotope formulation and the minimum-norm-point …

… Their effect is addressed using an interval state observation method based on zonotope …
zonotopes are used to bound the set of uncertain estimated sets. Let us introduce zonotopes…

In this paper, a leak detection, isolation and estimation methodology in pressurized water
pipe networks is proposed. The methodology is based on computing residuals which are …

top The Löwner-John ellipse of a full-dimensional bounded convex set is a circumscribed
ellipse with the property that if we shrink it by the factor n (where n is dimension), we obtain an …

… central zonotope, γ(Cx ) and of a perturbation zonotope centered on 0, γ(Px ). Central zonotopes
… Perturbation zonotopes depend on perturbation symbols ηj which are created along the …