Browsing by Author Le Hai Khoi

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  • Authors: Le Hai Khoi (2025)

  • In this paper, we study a Korenblum Maximum Principle for weighted Hilbert spaces of entire Dirichlet series with real frequencies. We investigate dominating sets for which the Korenblum Maximum Principle must hold. The results obtained imply that a dominating set, if exists, must be a left half-plane. This provides a new perspective for studying Korenblum Maximum Principle on function spaces containing the entire Dirichlet series.

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  • Authors: Wee JunJie (2023)

  • The Korenblum Maximum Principle is an important open problem in complex analysis as it acts as one of the fundamental properties of complex function spaces that remains unsolved. First conjectured in 1991, the principle was introduced [15] by Boris Korenblum for the classical Bergman space A2 (D) in the following way