Eva Uhre

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20182025

most citedWeak limits of the measures of maximal entropy for Orthogonal polynomials

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

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math.DS2023

Convergence of Equilibrium Measures under $K$ -regular Polynomial Sequences and their Derivatives

Christian Henriksen, Carsten Lunde Petersen, Eva Uhre

Let $K \subset C$ be non-polar, compact and polynomially convex. We study the limits of equilibrium measures on preimages of compact sets, under $K$ -regular sequences of pol…

math.DS2018★ 5 cited

Weak limits of the measures of maximal entropy for Orthogonal polynomials

Carsten Lunde Petersen, Eva Uhre

In this paper we study the sequence of orthonormal polynomials ${P_{n} (μ; z)}$ defined by a probability measure $μ$ with non-polar compact support $S (μ) \subset C$ . We show t…

Convergence of Equilibrium Measures under K-regular Polynomial Sequences and their Derivatives

Weak limits of the measures of maximal entropy for Orthogonal polynomials

Convergence of Equilibrium Measures under $K$ -regular Polynomial Sequences and their Derivatives