… A special class of convex bodies are sums of line segments, or zonotopes. The A parallel
body to K is K + AB, where Bd is the … We begin by creating, for every x E Rd, the zonotope …

… Shown are enclosures by the zonotope method of various … for the center point reported for
the zonotope method in [2] are … similarity of the m = 15 zonotope enclosure with that of the TM …

… We also present new results about zonotopes, and reformulate old ones about hyperplane
… as: among the fibre polytopes of a zonotope is a zonotope. To see this, we change notation …

… The model’s construction with the well known sliding-method creates a lattice structure,
whose outer bars equal a zonotope’s edges. This structure keeps the 3-cube’s central symmetry …

… The contact zonotope and its contribution to the strong NDBG. Vertices of the zonotope are
shown with their corresponding contacts, in which the parts are slightly translated and rotated …

Consider the semidefinite relaxation (SDR) of the quadratic integer program (QIP): where Q
is a given symmetric matrix and D is diagonal. We consider the SDR gap We establish the …

We systematically write M+ L instead of M⊕ L. This chapter deals with laws of large numbers
and limit theorems for Minkowski sums of random sets. The relevant methods are closely …

… Minkowski pour les zonotopes se fait en concaténant la liste des générateurs, la taille de la
somme de deux zonotopes est donc égale `a la somme des tailles de ces zonotopes. Ainsi, …

… A zonotope Z ⊂ R 2 is a convex body that is the Minkowski sum … It is known that for a zonotope
Z = ∑ i = 1 k S i , where S i = [ - α i … Since Q ( n k ) is a 0-symmetric zonotope, we have the …

… This class of polytopes is wider than the class of zonotopes moreover, it is easy to see
that any convex body of Ed can be represented as a limit of a covergent sequence of belt …