Uncertainty of measuring complex-valued physical quantities can be described by complex
sets. These sets can have complicated shapes, so we would like to nd a good approximating …

… This says that for any zonoid and finite set of directions, there is a zonotope that has the
same support function values as the zonoid in those directions. Since every projection body is a …

… The use of minimum volume zonotopes in a fairly general setup has been recently proposed
and analysed in [14]. Further results on approximation methods are given in [15], where …

Представени са функционалните възможности на нова уеб услуга, наречена" Scientific
Visualization", за интерактивно генериране на графики на функции и визуализация на …

… 82 5.4 The contact zonotope and its contribution to the strong NDBG . . . . . 83 5.5 The strong
… symmetric polytope called a zonotope [21, 87]. The complexity of a zonotope in the plane is …

This paper presents a method to compute overapproximations of the reach set for nonlinear
dynamic systems using trajectory piecewise linearized (TPWL) models. Based on existing …

The Sylvester (d+2)-points problem deals with the probability S(K) that d + 2 random points
taken from a convex compact subset K of are not the vertices of any convex polytope and …

The tropical variety defined by linear equations with constant coefficients is the Bergman fan
of the corresponding matroid. Building on a self-contained introduction to matroid polytopes, …

… Resulting information on the flag h-vector translates into information about zonotopes
associated to oriented matroids, and the flag h-vectors of spherical buildings. …

… These 12 circles generate a regular tiling of S2 (it is the fan of some zonotope). The tiling
can be regularly triangulated without adding new vertices. Fix such a triangulation T. …