Weighted composition--differentiation operators on mixed-norm, derivative Hardy and F(p,q,s) spaces
Jihua Sun, Junming Liu
Abstract
We study weighted composition--differentiation operators on mixed-norm, derivative Hardy and F(p,q,s) spaces. Explicit dyadic criteria yield boundedness, compactness and two-sided norm and essential-norm estimates, including endpoint and quasi-Banach cases. We also obtain multiplier and approximation results, Schatten criteria on weighted Dirichlet spaces, and exact singular values for monomial weights and linear symbols.
Create a lesson
Related papers
Every Gromov elliptic domain is meromorphically pseudoconvex
Yuta Kusakabe
Entire solutions of higher order Briot-Bouquet equations
Alexandre Eremenko, Tuen Wai Ng, Teng Zhang
Finite volume quotients of bounded domains with piecewise smooth boundary
Xingsi Pu, Lang Wang
Markov maps and quasi-conformal deformations associated to geometrically finite Kleinian groups
Shengjin Huo, Wanting Shao
Eremenko's conjecture on higher-order Briot--Bouquet equations
Diego Marques
On generalized embeddability of a non-elliptic self-map
Manuel D. Contreras, Santiago D\'ıaz-Madrigal, Pavel Gumenyuk