Jordi Pau

activity

20012021

most citedCharacterization of Schatten class Hankel operators on weighted Bergman spaces

20 citations · 33 across the 15 of their papers we have counts for

collaborators

18 papers

math.FA2021

Tent Carleson measures for Hardy spaces

Xiaofen Lv, Jordi Pau

We completely characterize those positive Borel measures $μ$ on the unit ball $B_{n}$ such that the Carleson embedding from Hardy spaces $H^{p}$ into the tent-type spaces $T^…

math.CV2021

Boundedness of area operators on Bergman spaces

Xiaofen Lv, Jordi Pau, Maofa Wang

We completely characterize the boundedness of the area operators from the Bergman spaces $A_{α}^{p} (B_{n})$ to the Lebesgue spaces $L^{q} (S_{n})$ for all $0 < p, q < \infty$ .…

math.CV2020★ 1 cited

Rigidity of Volterra-type integral operators on Hardy spaces of the unit ball

Santeri Miihkinen, Jordi Pau, Antti Perälä +1

We establish that the Volterra-type integral operator $J_{b}$ on the Hardy spaces $H^{p}$ of the unit ball $B_{n}$ exhibits a rather strong rigid behavior. More precisely, we sh…

math.CV2019★ 1 cited

Volterra type integration operators from Bergman spaces to Hardy spaces

Santeri Miihkinen, Jordi Pau, Antti Perälä +1

We completely characterize the boundedness of the Volterra type integration operators $J_{b}$ acting from the weighted Bergman spaces $A_{α}^{p}$ to the Hardy spaces $H^{q}$ of the unit ba…

math.FA2018

A Toeplitz type operator on Hardy spaces in the unit ball

Jordi Pau, Antti Perälä

We study a Toeplitz type operator $Q_{μ}$ between the holomorphic Hardy spaces $H^{p}$ and $H^{q}$ of the unit ball. Here the generating symbol $μ$ is assumed to a positive Borel measure…

math.CV2015

Boundary multipliers of a family of Möbius invariant function spaces

Guanlong Bao, Jordi Pau

For $1 < p < \infty$ and $0 < s < 1$ , let $Q_{s}^{p} (T)$ be the space of those functions $f$ which belong to $L^{p} (T)$ and satisfy \[ \sup_{I\subset \mathbb{T}}\f…