… sum; however as time increases, the order of bounding zonotope increases by a factor equal
to the order of the zonotope describing the initial conditions divided by . On the other hand, …

We describe a combinatorial model for the complement of a complexified toric arrangement
by using nerves of acyclic categories. This generalizes recent work of Moci and Settepanella …

… are zonotopes (particular central symmetric polytopes), parametrized by affine forms. These
might … to higher-order Taylor models [12] instead of order one models such as zonotopes. …

… We are interested in the situation where Z is a zonotope. For our purpose a zonotope is
described by a … The zonotopes we will be concerned with have the following interesting property: …

… For arbitrary Picard numbers and dimension two, P is a zonotope, ie a Minkowski sum of …
We define the zonotope ̂P in ̂ PicR(PΣ) which is the Minkowski sum of segments [̂ti,−̂ti] …

… The non-archimedean coamoeba of a tropically simple variety is essentially an object of
polyhedral combinatorics and may be realized as a union of products of zonotope complements …

We build a wonderful model for toric arrangements. We develop the “toric analog” of the
combinatorics of nested sets, which allows us to define a family of smooth open sets covering …

This book offers a new, fairly efficient, and robust alternative to analyzing multivariate data.
The analysis of data based on multivariate spatial signs and ranks proceeds very much as …

Suppose E is a real, separable Banach space and for each x∈ E denote by co {0,(1, x)} the
line segment joining the two points 0 and (1, x) in R× E. The aim of this paper is to discuss …

We obtain sharp upper and lower bounds for the coefficients of the enumerative polynomials
of all flag nestohedra as well as for certain important subclasses including graph-…