The Norm of the Backward Shift Operator on H^1 is 2/√3
Offered By: Centre International de Rencontres Mathématiques via YouTube
Course Description
Overview
Explore a 28-minute conference talk delivered by Kristian Seip at the Centre International de Rencontres Mathématiques in Marseille, France, during the thematic meeting "Shapes and shades of analysis: in depth and beyond" on May 2, 2024. Delve into the mathematical proof that the norm of the backward shift operator on H^1 is 2/√3. Access this video and other talks by renowned mathematicians through CIRM's Audiovisual Mathematics Library, which offers features such as chapter markers, keywords, enriched content with abstracts and bibliographies, and multi-criteria search options. Filmed by Guillaume Hennenfent, this presentation provides valuable insights for those interested in advanced mathematical analysis and operator theory.
Syllabus
Kristian Seip: The norm of the backward shift operator on $H^1$ is $\frac{2}{\sqrt{3}}$
Taught by
Centre International de Rencontres Mathématiques
Related Courses
Mini-Course on Non-Commutative Function Theory - Part 3Fields Institute via YouTube Contractive Inequalities for Hardy Spaces
Fields Institute via YouTube Mini-course on Interpolation and Sampling - Part 2
Fields Institute via YouTube Hilbert Matrix Operator on Bergman-Type Spaces
Fields Institute via YouTube Hardy Spaces: Uniqueness and Harmonic Representation Theorems - Part 6
Fields Institute via YouTube