D. Hardin

most citedMinimal Riesz Energy Point Configurations for Rectifiable d-Dimensional Manifolds

12 citations · 12 across the 2 of their papers we have counts for

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math-ph2008

Riesz $s$ -equilibrium measures on $d$ -rectifiable sets as $s$ approaches $d$

M. T. Calef, D. P. Hardin

Let $A$ be a compact set in $R^{p}$ of Hausdorff dimension $d$ . For $s \in (0, d)$ , the Riesz $s$ -equilibrium measure $μ^{s}$ is the unique Borel probability measure with suppor…

math-ph2003★ 12 cited

Minimal Riesz Energy Point Configurations for Rectifiable d-Dimensional Manifolds

D. P. Hardin, E. B. Saff

For a compact set A in Euclidean space we consider the asymptotic behavior of optimal (and near optimal) N-point configurations that minimize the Riesz s-energy (corresponding to t…

Riesz s-equilibrium measures on d-rectifiable sets as s approaches d

Minimal Riesz Energy Point Configurations for Rectifiable d-Dimensional Manifolds

Riesz $s$ -equilibrium measures on $d$ -rectifiable sets as $s$ approaches $d$