Edward B. Saff

most citedOptimal discrete measures for Riesz potentials

3 citations · 4 across the 2 of their papers we have counts for

collaborators

2 papers

math.CA2016★ 3 cited

Optimal discrete measures for Riesz potentials

S. V. Borodachov, D. P. Hardin, A. Reznikov +1

For $s ⩾ d$ , we obtain the leading term as $N \to \infty$ of the maximal weighted $N$ -point Riesz $s$ -polarization (or Chebyshev constant) for a certain class of $d$ -rectifia…

math-ph2012★ 1 cited

Riesz Polarization Inequalities in Higher Dimensions

Tamas Erdélyi, Edward B. Saff

We derive bounds and asymptotics for the maximum Riesz polarization quantity $$M_n^p(A) := \max_{{\bold x}_1, {\bold x}_2, \ldots, {\bold x}_n \in A} {\min_{{\bold x} \in A}{\sum_{…