Sharp quantitative integral inequalities for general conformally invariant extensions
arXiv:2603.06967
Abstract
In this paper, we develop a refined analysis of hypergeometric functions to establish sharp quantitative integral inequalities for a general family of conformally invariant extension operators and their adjoints. Our results extend the recent work of Frank, Peteranderl, and Read \cite{Frank&Peteranderl&Read} to the full admissible parameter range under the natural index constraints.
44 Pages. Comments are welcome!