Korenblum Maximum Principle for some weighted Fock spaces
Speaker: Le Hai Khoi
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).
Related Seminars
- Hybrid Green–Grey Infrastructure for Wave Attenuation
- Optimization Problems on Discrete Probability Spaces
- Overview of Pluripotential Theory
- A computational phase transition for learning-to-sample from Ising models
- Derivation of von Kármán plate theory in the framework of 3D viscoelastodynamics
- Non-Markovian models of collective motion
- Introduction to the Schrödinger Equation: Well-posedness and Stability Problems
- Finite time singularities of the Chern Ricci flow
- Some Eigenvalue Estimates in CR Geometry
- Uniqueness and qualitative behavior of solutions to a porous medium equation
Featured News
View allUpcoming Conferences
View allNew Publications
View allInstitute Lectures
View allSpeaker: Claude Sabbah (CNRS, École Polytechnique, Institut Polytechnique de Paris, France)