… A zonotope ZZ is a special case of convex polytope which can be expressed as … A
parallelotope ZP is a special case of zonotope (3), where k = lz ie a, b are vectors of length lz, V is an …

A Condorcet domain (a domain of linear orders where the majority rule does not violate the
transitivity) can be considered as a ground (or design) of organizing a voting procedure. In …

… Among these methods, zonotope-based interval estimation is most widely studied due to
its … At the second step, interval estimation is achieved using zonotope-based reachable set …

… For the neural-network analysis we use an abstract interpretation based on zonotopes [36].
Due to careful conversions, JuliaReach can preserve high precision even after many control …

We show how to deform the map Log : ( C ⁎ ) n → R n such that the image of the complex
pair of pants P ∘ ⊂ ( C ⁎ ) n is the tropical hyperplane by showing an (ambient) isotopy …

… : 1) ellipsoid; 2) polytope; and 3) zonotope [29]. Wang et al. [23] proposed a dynamic …
zonotope 즈 is (m/n). For the sake of concise notation, the center and generators of a zonotope …

… We describe the canonical zonotope of the type B arrangement, known as the B-permutahedron.
Each signed permutation on [n] can equivalently be described as a centrally symmetric …

… Suppose instead we consider the zonotope Z “ m ř … as the sharp version of (25) when we
restrict ourselves to zonotopes. Using an analogous derivation to the one given at the beginning …

… under-approximating the kernels by zonotopes as proposed at [21]. Zonotopes are a type of
set … , a zonotope can be used to approximate the tube as the viability kernels computed at [7]. …

… The zonotope being the Minkowski sum of these \(n+1\) segments is the same DV cell \(P(A_n)\).
The Zelling frame itself is inscribed in the DV cell \(P(A_n)\) so that the endpoints of it …