… by zonotopes is further used in this paper. Contrary to ellipsoids, the Minkowski sum of two
zonotopes is a zonotope, … In addition, zonotopes can represent uncertainties independently in …

… Although the set S is neither a zonotope nor the compliment of zonotopes itself, Theorem
1 shows that it is fully specified by computing and storing the zonotopes Z[ij]. Thus, the …

… We introduce a multiplicity Tutte polynomial M(x, y), with applications to zonotopes and toric
… M(x, 1) computes the volume and the number of integer points of the associated zonotope. …

… such as zonotope, ellipsoid, polytope, etc., our choice of p-Zonotope is justified because it
can efficiently enclose the stochastic biases in GPS measurements. A p-Zonotope can enclose …

… The zero-one QP problem (1) is thus reduced to the enumeration of extreme points of the
zonotope Z in Rd. Denoting by vj the jth column of V, Z is the Minkowski sum of the n closed …

… In fact, the Frobenius radius can be regarded as a size criterion of a zonotope [12]. Zonotope
is also a special class of geometrical set and has a flexible computational rules, some of …

… a zonotope that is guaranteed to enclose all possible system states due to the unknown
disturbance and noise. Then, the size of such a zonotope … size of the obtained zonotope. Finally, …

… We can understand the smaller zonotope cone in the same way. The 2-zonotope with the
fewest possible … Since every facet of a 3-zonotope Z must be a 2-zonotope, we have (( f 2 …

… In the final section, we show that each rational two-flat zonotope admits a very peculiar
non-quasi-periodic \(k\)-tiling. We note that it may be quite difficult to offer a visualization of these \(…

This paper presents a new distributed observer for interconnected multi-rate systems. The
developed observer belongs to the family of set-membership estimators, and the use of …