… , a zonotope is centrally symmetric and every face of a zonotope is again a zonotope. Please
… A.2 for a description of the permutahedron of order 4 which is a 3 dimensional zonotope. …

We present a new family of combinatorial algorithms for linear programming called the
arrangement method. The method takes a walk on the graph of the hyperplane arrangement …

… Recall that zonoids are the closure of zonotopes with respect to the Hausdorff metric, and
zonotopes are finite Minkowski sum of the symmetric line segments. When d = 2 all symmetric …

… A zonotope is a vector sum of finitely many line segments. A zonoid is the limit in the
Hausdorff metric of zonotopes. The projection body of a convex body K in Rn is the origin-symmetric …

This paper presents a novel method for computing visibility in 2.5D environments. It is based
on a novel theoretical result: the visibility from a region can be conservatively estimated by …

… , vexillary, graphical degree sequence, zonotope, riffle shuffle, quasisymmetric function. The
… Just count the lattice points in a certain zonotope and it’s five hundred and thirty-three. [8, …

… extended to the notion of zonotopes: a zonotope is an affine mapping of an hypercube and
it is quite more general than standard intervals. In this case, zonotopes can be used to obtain …

Certain practically important systems, such as systems of convex bodies, zonotopes, intervals,
interval vectors and functions, stochastic numbers, etc., are (cancellative) quasilinear …

We give here a complete classification of compact, convex figures with respect to the maximal
cardinality of their fixing systems. This classification generalizes and makes more precise …

The paper presents interval-affine Gaussian algorithm for the interval linear systems Ax = b
subject to some constraints on real matrices A from the interval matrix A. The interval-affine …