… A third work focuses on lattice zonotopes in higher dimensions. An asymptotic equality is …
of zonotopes contained in a convex cone and such that the endings of the zonotope are fixed. A …

… are closed under these operations (ie the Minkowski sum of two zonotopes is a zonotope)
and … Unfortunately, zonotopes in general are not closed under intersection and the conversion …

… In conjunction with our mm earlier description of vertices and facets of zonotopes, this leads
to a short proof of a theorem of [16] concerning directions of projections that maximize or …

… The short notation < R > = < 0 , R > refers to a centered zonotope. Any permutation of the …
Zonotopes form a class of polytopic sets implicitly represented by matrices and leading to …

… of the observation intervals based on influence parameters and to the study of the complex
linear transfer of this type of uncertainty to estimated point positions yielding zonotopes. From …

… ) of the zonotope Z that quantifies the point imprecision. Figure 3 shows the zonotope and the
… Figure 3: Zonotopes describing the factual range of coordinate imprecision for the endpoint …

… zonotopes (which are figures of a space defined by all linear combinations of a given set of
vectors). We first define a graph which is a dual of tiling of a planar zonotope … zonotope. This …

… of the zonotope only affected by faults and \( p_{f}(0) = 0 \) at time step \( k=0\). We recursively
provide a zonotope that bounds the uncertain state \( x(k+1) \) in the following theorem. …

… Starting at the initial zonotope c 0 ( q ) , we sweep the zonotope from its previous location
to the current one, and compute new events. When the event queue is empty, we sweep the …

… subdivision schemes with nonnegative finite masks supported on centered zonotopes is
solved. Roughly speaking, the subdivision schemes … For noncentered zonotopes we can prove …