… [6], [7]), nous proposons de nous servir de cette approche pour valider les conditions
associées au zonotope. Notre approche consiste donc à analyser les distances di, i ∈ [1, k] …

… A Minkowski sum of finitely many line segments is called a zonotope. A convex body that
can be approximated, in the Hausdorff metric, by a sequence of zonotopes is called a zonoid. …

… 内容としては「Zonotope」と呼 ばれる多面集合上で線形計画問題が簡単に解けることを利 用し
て, 最小ノルムアルゴリズムを基にした解法である. 本研究では, 線形計画問題の解法である LP-…

When the number of rhombohedra tends to infinity, the bounding polyhedral surfaces become
smooth, and we get the k-armed spirallohedra. Although similar figures were known as …

… n, Dn and other root lattices), their respective Voronoi cells are zonotopes and a parallelepiped
decomposition exists; hence, we will be able to construct Voronoi splines using the …

This article settles the convergence question for multivariate barycentric subdivision schemes
with nonnegative masks on complete metric spaces of nonpositive Alexandrov curvature, …

… The geometric idea behind our approach is that the Newton polytope of (4) is a zonotope and
… In Section 3 we examine the Newton zonotopes of mixture models, and we derive formulas …

… sets, called zonotopes, fill a convex cone in the space of compact convex sets, and the cone
of zonotopes is … The zonotopes of the present epoch were called parallelohedra those days. …

… A polytope that is the orthogonal projection of a hypercube is called a zonotope [22, p. 313]
[21]. Figure 2 depicts some 2-dimensional zonotopes. A zonotope is unimodular if it can be …

… sets, called zonotopes, fill a convex cone in the space of compact convex sets, and the cone
of zonotopes is … The zonotopes of the present epoch were called parallelohedra those days. …