R. Wolf

activity

20082016

most citedDistance Geometry in Quasihypermetric Spaces. II

2 citations · 2 across the 5 of their papers we have counts for

collaborators

7 papers

math.MG2016

Estimating the gap of finite metric spaces of strict p-negative type

Reinhard Wolf

Let (X,d) be a finite metric space. This paper first discusses the spectrum of the p-distance matrix of a finite metric space of p-negative type and then gives upper and lower boun…

math.FA2011

A norm - inequality related to affine regular hexagons

Reinhard Wolf

Let $(E, ∥ . ∥)$ be a two-dimensional real normed space with unit sphere $S = {x \in E, ∥ x ∥ = 1}$ . The main result of this paper is the following: Consider…

math.MG2010

On the gap of finite metric spaces of p-negative type

Reinhard Wolf

Let (X,d) be a metric space of p-negative type. Recently I. Doust and A. Weston introduced a quantification of the p-negative type property, the so called gap Γ of X. This talk int…

math.MG2009

Finite Quasihypermetric Spaces

Peter Nickolas, Reinhard Wolf

Let $(X, d)$ be a compact metric space and let $M (X)$ denote the space of all finite signed Borel measures on $X$ . Define $I : M (X) \to R$ by $I(mu) = \in…

math.MG2008

Distance Geometry in Quasihypermetric Spaces. III

Peter Nickolas, Reinhard Wolf

Let $(X, d)$ be a compact metric space and let $M (X)$ denote the space of all finite signed Borel measures on $X$ . Define $I : M (X) \to R$ by \[ I(μ) = \i…

math.MG2008★ 2 cited

Distance Geometry in Quasihypermetric Spaces. II

Peter Nickolas, Reinhard Wolf

Let $(X, d)$ be a compact metric space and let $M (X)$ denote the space of all finite signed Borel measures on $X$ . Define $I : M (X) \to R$ by \[ I(μ) = \i…