Functional input uncertainty is investigated for linear time-invariant (LTI) systems. This kind of
uncertainty arises, for instance, when actuator's reliability is taken into account. In this case, …

Let K be a convex body in $ ℝ n $ ${\mathbb R}^n$ with centre of mass at the origin and volume
|K| = 1. We prove that if $ K ⊆ α n B 2 n $ $K\subseteq\alpha\sqrt{n}B_2^n$ where B 2 n …

… A polytope is called a zonotope if it is a Minkowski sum of a finite number of segments.
Clearly both In and Pi are zonotopes. Let Wi(K) denote the i-th quermassintegral of an n-…

We study interpolation by Grassmannian Schubert polynomials (Schur functions). We prove
versions of the Sturmfels-Zelevinsky formula for the product of the maximal minors of …

… Since the Minkowski sum of line segments is a zonotope, the … of a zonotope and some
polyhedron, which is the dual operation of the polyhedral split decomposition. The zonotope is …

… The projection is a zonotope, a center-symmetric convex polytope in Rm, whose faces
are themselves center-symmetric. It is the Minkowski sum of the point (x1 …

In this paper we present a novel approach in the exposition of the theory of quasivector
spaces (quasilinear spaces of group structure), stressing on their relation to vector spaces. We …

This volume contains the proceedings of the 8th Workshop on Hybrid Systems: Computation
and Control (HSCC 2005) held in Zurich, Switzerland during March 9–11, 2005. The annual …

Le développement continu et à grande vitesse des technologies de l'information et de la
communication ainsi que la grande diversité des champs d’applications constituent des …

The notion of exact bisimulation equivalence for nondeterministic discrete systems has recently
resulted in notions of exact bisimulation equivalence for continuous and hybrid systems. …