Korenblum Maximum Principle for some weighted Fock spaces

Người báo cáo: Lê Hải Khôi (USTH)

Time: 9:30, Wednesday, August 7, 2024

Venue: 5th floor, A6 Building

Abstract: The Korenblum Maximum Principle is one of important open problems in complex analysis, which has not yet a complete solution. This principle is first conjectured by Korenblum for Bergman spaces and has been investigated in other functions spaces, such as Hardy spaces, Fock spaces, etc. In this talk, we first discuss the history of the principle and then present recent development in some weighted Fock spaces. This talk is based on a joint work with Dr. Wee JunJie (NTU, Singapore).

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Xuất bản mới
La Văn Thịnh, Hoàng Thế Tuấn, On the Mittag–Leffler Stability of Mixed-Order Fractional Homogeneous Cooperative Delay Systems, Vietnam Journal of Mathematics, Volume 54, pages 773–789 (2026)
Đỗ Minh Thắng, Sonja Hannibal, Arnulf Jentzen, Non-convergence to global minimizers in data driven supervised deep learning: Adam and stochastic gradient descent optimization provably fail to converge to global minimizers in the training of deep neural networks with ReLU activation, Journal of Mathematical Analysis and Applications, 564 (2026) 130724
Le Thi Hong Hanh, Dương Trọng Luyện, Nguyễn Minh Trí, Nontrivial Solutions to Boundary Value Problems for Semilinear $\Delta ^{\alpha ,\beta }_{\alpha _1,\beta _1}$-Differential Equations, Analysis and PDE in Developing Countries, Trends in Mathematics (TM, volume 17) (2026) pp 27–35, Birkhäuser/Springer, Cham, 2026 ISBN: 978-3-032-14210-8; 978-3-032-14211-5