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A survey on asymptotic equilibrium distribution of zeros of random holomorphic sections
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This is a survey of results concerning the asymptotic equilibrium distribution of zeros of random holomorphic polynomials and holomorphic sections of high powers of a positive line bundle, as related to the authors' recent work. Our primary focus is on the role of pluripotential theory in this research area.
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Bernstein-Markov measures and Toeplitz theory
For Bernstein-Markov measures on big line bundles, Bergman measures concentrate on the diagonal and Toeplitz operators close under composition, with spectra governed by the equilibrium measure.
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