Li Ji

activity

20152020

collaborators

3 papers

math.CV2020

The commutator of the Cauchy--Szegő Projection for domains in $C^{n}$ with minimal smoothness: weighted regularity

Xuan Thinh Duong, Loredana Lanzani, Ji Li +1

Let $D \subset C^{n}$ be a bounded, strongly pseudoconvex domain whose boundary $b D$ satisfies the minimal regularity condition of class $C^{2}$ , and let $S_{ω}$ denote the Cauchy-…

math.AP2016

Weighted estimates for powers and Smoothing estimates of Schrödinger operators with inverse-square potentials

The Anh Bui, Piero D'Ancona, Xuan Thinh Duong +2

Let $L_{a}$ be a Schrödinger operator with inverse square potential $a ∣ x ∣^{- 2}$ on $R^{d}, d \geq 3$ . The main aim of this paper is to prove weighted estimates for fr…

math.AP2015

$T 1$ criterions for generalised Calderón--Zygmund type operators on Hardy and BMO spaces associated to Schrödinger operators and applications

The Anh Bui, Ji Li, Fu Ken Ly

Suppose $L = - Δ + V$ is a Schrödinger operator on $R^{n}$ with a potential $V$ belonging to certain reverse Hölder class $R H_{σ}$ with $σ \geq n /2$ . The main aim of this paper is t…

The commutator of the Cauchy--Szegő Projection for domains in Cn with minimal smoothness: weighted regularity

Weighted estimates for powers and Smoothing estimates of Schrödinger operators with inverse-square potentials

T1 criterions for generalised Calderón--Zygmund type operators on Hardy and BMO spaces associated to Schrödinger operators and applications

The commutator of the Cauchy--Szegő Projection for domains in $C^{n}$ with minimal smoothness: weighted regularity

$T 1$ criterions for generalised Calderón--Zygmund type operators on Hardy and BMO spaces associated to Schrödinger operators and applications