Eva Uhre

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20182025

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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

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