… intersection zonotope with respect to a correction matrix. With a defined zonotope minimization
… adaptive bound of the radius of the intersection zonotope is also provided. Finally, a case …

… and we study in more detail the boundary of some random countable stable zonotopes … A
finite Minkowski sum of segments is called a zonotope. We consider zonotopes as elements of …

… zonotope generated by G is the convex hull of all signed sums of the elements of G. We consider
zonotopes … the primitive zonotope \(Z_q(d,p)\) defined as the zonotope generated by the …

… (order of the zonotopes) along with the computational cost. Therefore, a zonotope order
reduction is necessary for real-time applicability. In this paper, a new zonotope order reduction …

… the zonotopes in T ( C , k ) are very close to a fixed convex set. We also establish several
combinatorial properties of a typical zonotope in … properties of a typical zonotope T in T ( C , k ) , …

… We will take the advantage of the fact that a zonotope given by the generator description
is a kind of an implicitly defined polyhedron in the sense of [6]. … For a proof of polynomial-time …

… In this paper, we use zonotopes to achieve more scalable algorithms … zonotopes are not
closed under such operations. We underapproximate this Minkowski difference with a zonotope, …

… zonotopes. Deformations of the classical permutahedron (which is the graphical zonotope
of … We provide an irredundant description of the deformation cone of the graphical zonotope …

… parallelotope P and a zonotope Z(U), where U is the set of vectors used to generate the
zonotope. In this paper … Using this we classify such zonotopes for some highly symmetric lattices. …

… de zonoides par des zonotopes. Une methode de construction de suites de zonotopes
convergeant vers un zonoide donne est etablie. Pour chaque zonotope, élément de la suite, nous …