… because its cells correspond to those classes of Delone triangulations which are dual to
zonotopes; see [BMV11, Section 4.4]. The zonotopal … g whose Voronoi polytope is a zonotope. …

Let G be a torus acting linearly on a complex vector space M and let X be the list of weights
of G in M. We determine the topological equivariant K-theory of the open subset M f of M …

O となる q∈ R (T) が存在する か を判定せ よ.」 とい う問題 を可到達問題 (reachability problem)
とい う. Q が有限集合で あれ ば, 初期状態か ら 遷移を繰 り返し行 い, 遷移した状態を拾い 上 げ…

… Such a convex body is a special polytope, called a zonotope. Zonoids are precisely the
convex bodies that can be approximated by zonotopes. When (14.33) holds and ρ is even, then …

We present a methodology and a toolkit for improving simulation coverage of Simulink/Stateflow
models of hybrid systems using symbolic analysis of simulation traces. We propose a …

The purpose of this paper is to explain some explicit formulas that one can develop in the
theory of the box spline and the corresponding algorithms of approximation by functions—in …

Let Delta be an integral convex polytope containing the origin of dimension n in the n-dim
real space and it is simplicial at all origin-less facets. Let A(Delta) be the space of all Laurent …

Computationally, there exist significant potentials to integrate periodic (repeating) and
aperiodic (non-repeating) tessellations in architectural applications. While exploration of two-…

This paper proposes a methodology for leak detection and isolation in Water Distribution
Systems (WDS). Our work is based on the construction of regression models with optimal …

In this paper, we prove the optimality of disturbance-affine control policies in the context of
one-dimensional, constrained, multistage robust optimization. Our results cover the finite-…