… This term is reduced to the membership of the origin 0 to a time varying domain which is
a zonotope in this paper. The center ck and the shape matrix Rk can be computed using (51)-(53…

… We define an associated zonotope Z (depending only on the projection directions and the
quadrature rule), and show that the relative error ̂S(A)/S(A) is bounded from below by the …

… We here propose the use of interval analysis to validate the conditions related to the
zonotopes. Our approach consists therefore in analyzing the distances di, i ∈ [1, k] above-…

We introduce the notion of the descent set polynomial as an alternative way of encoding the
sizes of descent classes of permutations. Descent set polynomials exhibit interesting …

… On particular classes, like lattice zonotopes or ellipsoids, we show how even more … speak
about centrally symmetric lattice zonotopes. In general, every lattice zonotope Z ∈ Pn can be …

… which efficient algorithms exist when using zonotopes [15], [17] or support functions [16] as
representations of the reachable set. We use zonotopes since some operations required for …

… Here we discuss the concept of a zonotope, which later becomes useful for analyzing the
space of Seiberg dual theories. In section 4, we introduce a field theoretic definition of …

… We consider zonotopes which are symmetric with respect to 0, such zonotopes can be …
with columns τi (i = 1,...,k) and real numbers ai we consider the zonotope Z in Rd given as …

… , nor can they be expressed as discrete zonotopes with only (d + 1) generators. … zonotopes.”
We will also use a “slide show” technique to calculate the cardinalities of discrete zonotopes…

… a zonotope (see [3, 13,14,27,28] for basic facts on zonotopes). We consider zonotopes that
… with columns τi (i = 1,...,m) and real numbers ai we consider the zonotope Z in Rd given by …