This paper introduces a new way of constructing 2-D wavelets which generalizes the univariate
sinc wavelets to images sampled on arbitrary lattices. For lattices other than Cartesian, …

… sum can be called zonotope. Combining 2< j< k edges, 3-models of j-cubes can be built,
as parts of a k-cube. The suitable combinations of these zonotope models can result in 3-…

… Since any facet of a lattice zonotope is a lattice zonotope, we can apply Lemma 2.1 to the
facets \(F_K\), \(F_L\) and (a shift of) the sublattice \(\Lambda = H\cap \mathbb Z^n\), where H is …

… In general, intersections between zonotopes and between zonotope and strip are not … a
zonotope is not a zonotope, but there exist some methods to build a zonotope encompassing the …

… Zonotopes provide a way to make a good tradeoff between estimation accuracy and … of
ellipsoids and zonotopes. To this end, we need first review the relevant knowledge of zonotopes. …

… In 1962, Coxeter showed how a zonotope is determined by a 'diagram' of projective points
[6]. Here, each antipodal pair of vertices of the zonotope corresponds to the bipartition of the …

… Each arithmetic matroid A naturally gives rise to a zonotope ZA whose Ehrhart polynomial …
To nd these extremal volume ellipsoids, we will need to nd the facets of the zonotope ZA. We …

… 2.1 Proof for zonotopes sums Zonotopes f-vectors are completely known. Since the sum
of two zonotopes is again a zonotope, it is possible to prove the following: …

… helicopter in terms of zonotopes. Not only are the resulting zonotopes used for the observer-…
, a product of two matrix zonotopes is overapproximated by another matrix zonotope. That is …

… law in the form of a zonotope, which allows to … of a zonotope. However, these parameterizations
are less computationally convenient since, while the number of generators of a zonotope …