… We’ll meet it again as a zonotope in Section 7.3, and as a fiber polytope (the monotone
path polytope of the cube) in Section 9.2. There is a much more recent counterpart, the …

This paper re-examines the minimality of invariant sets for linear discrete time systems subject
to bounded, additive, uncertainty in view of the recent theoretical framework reported by …

This work introduces two new curves that are multivariate generalizations of the “classical”
Lorenz curve. All data of d-variate distributions can be visualized by drawing these curves in …

… The Minkowski sum of segments is a convex centrally symmetric polytope called a
zonotope [10], [27]. The complexity of a zonotope in the plane is at most twice the number of …

… Does it describe a zonotope given by the rows of the matrix? • Does it describe the
projection of an n-cube? • Is it a set of normal vectors of a central hyperplane arrangement? • …

… 17 of these are zonotope and the 35 others are the regular 24-cell and the Minkowski
sum of this with some zonotope. Three out of these types are primitive. SS Ryshkov and EP …

… is a space filling zonotope with five zones. (b) Hexagonal prism is a space filling zonotope
with four zones. Edges belonging to one of the zones of these zonotopes have been colored …

… A central-symmetric three-dimensional model of the sixdimensional cube can give us the
idea of filling the space with mosaics of zonotopes. This model yields also plane tilings by its …

… Equivalently, Dn(k) is the zonotope given by the Minkowski sum of line segments {[0,χS] | S
… (2) The sum ∑v∈K v is a vertex of the zonotope generated by the line segments {[0,v]}v∈V. (…

… One consequence is that the quasisymmetric functions corresponding to zonotopes lie in …
the quasisymmetric function arising from the corresponding zonotope. We show this map to be …