Equidistribution estimates for Fekete points on complex manifolds

DOI10.4171/JEMS/594zbMath1359.32028arXiv1210.8059OpenAlexW3105804726MaRDI QIDQ252681

Joaquim Ortega-Cerdà, Nir Lev

Publication date: 3 March 2016

Published in: Journal of the European Mathematical Society (JEMS) (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1210.8059

zbMATH Keywords

Bergman kernelBargmann-Fock spaceBeurling-Landau densityFekete pointsholomorphic line bundlesinterpolation arrayKantorovich-Wasserstein distancesampling array

Mathematics Subject Classification ID

Holomorphic bundles and generalizations (32L05) General pluripotential theory (32U15)

Related Items (16)

Sampling and interpolating sequences in finite dimensional spaces ⋮ Necessary conditions for interpolation by multivariate polynomials ⋮ Density of Gabor systems via the short time Fourier transform ⋮ Uniformly bounded orthonormal polynomials on the sphere ⋮ Large deviation principle for some beta ensembles ⋮ On the Bergman kernel in weighted monogenic Bargmann-Fock spaces ⋮ Short Communication: Weak Sparse Superresolution is Well-Conditioned ⋮ Pluripotential numerics ⋮ Weighted Fekete points on the real line and the unit circle ⋮ Positive-definite functions, exponential sums and the greedy algorithm: a curious phenomenon ⋮ Equidistribution and $\beta$ ensembles ⋮ Statistical mechanics of interpolation nodes, pluripotential theory and complex geometry ⋮ Norming sets on a compact complex manifold ⋮ Marcinkiewicz-Zygmund inequalities for polynomials in Fock space ⋮ Strict density inequalities for sampling and interpolation in weighted spaces of holomorphic functions ⋮ An enhanced uncertainty principle for the Vaserstein distance

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