Haichou Li

collaborators

2 papers

math.FA2026

Banach Hardy-Sobolev Spaces on the Upper Half-plane and Operator Theory

Haoxian Liang, Haichou Li, Tao Qian

We study Hardy--Sobolev spaces H_n^p(C^+) on the upper half-plane for 1<=p<=infty and n is a nonnegative integer, from both function-theoretic and operator-theoretic viewpoints. We…

math.CV2017

Hardy Space Decompositions of $L^{p} (R^{n})$ for $0 < p < 1$ with Rational Approximation

Guantie Deng, Haichou Li, Tao Qian

This paper aims to obtain decompositions of higher dimensional $L^{p} (R^{n})$ functions into sums of non-tangential boundary limits of the corresponding Hardy space functions…

Banach Hardy-Sobolev Spaces on the Upper Half-plane and Operator Theory

Hardy Space Decompositions of Lp(Rn) for 0<p<1 with Rational Approximation

Hardy Space Decompositions of $L^{p} (R^{n})$ for $0 < p < 1$ with Rational Approximation