activity
20182026
most citedPointwise convergence of solutions to the Schrödinger equation along a class of curves

3 citations · 8 across the 13 of their papers we have counts for

collaborators

15 papers

math.CA2026

Stability of Fourier Restriction for a Class of Finite Type Surfaces in

Wenjuan Li, Hongqiang Wang, Huiju Wang

We establish the stability of the optimal non-endpoint Fourier restriction range under smooth flat perturbations of curved-root surfaces in . Specifically, we consider…

math.CA2026

Endpoint weighted Fourier estimate with vanishing spherical trace

Wenjuan Li, Manli Song, Hongqiang Wang +1

We establish an endpoint weighted Fourier estimate under a vanishing restriction condition on the unit sphere. Let and . We prove that every $f \in L…

math.CA2026

-Estimates for maximal averages along mixed homogeneous hypersurfaces in

Stefan Buschenhenke, Wenjuan Li, Detlef Müller +1

In this paper, we study -estimates for maximal averaging operators along hypersurfaces in which are the graph of a mixed homogeneous function…

math.CA2026

A Study on Kakeya Needle Problem for -Rectifiable Sets

Wenjuan Li, Hongqiang Wang, Huiju Wang

In this article we study the analog of Kakeya needle problem for -rectifiable sets in and construct the related Nikodym type sets. The novelty of our approach…

math.CA2024

Maximal functions related to homogeneous hypersurfaces in

Wenjuan Li, Huiju Wang

We study maximal functions related to homogeneous polynomial hypersurfaces in . In a sense made precise in this paper, the region of for which we obtain $L^p\…

math.CA2022★ 2 cited

Sharp convergence for sequences of Schrödinger means and related generalizations

Wenjuan Li, Huiju Wang, Dunyan Yan

For decreasing sequences converging to zero, we obtain the almost everywhere convergence results for sequences of Schrödinger means , where…

math.CA2022

Sparse domination and estimates for maximal functions associated with curvature

Wenjuan Li, Huiju Wang, Yujia Zhai

In this paper, we study maximal functions along some finite type curves and hypersurfaces. In particular, various impacts of non-isotropic dilations are considered. Firstly, we pro…

math.CA2021★ 2 cited

On convergence properties for generalized Schrödinger operators along tangential curves

Wenjuan Li, Huiju Wang

In this paper, we consider convergence properties for generalized Schrödinger operators along tangential curves in with less smoothness comparing…

math.CA2020

Sharp convergence for sequences of nonelliptic Schrödinger means

Wenjuan Li, Huiju Wang, Dunyan Yan

We consider pointwise convergence of nonelliptic Schrödinger means for and decreasing sequences con…

math.CA2020

Pointwise Convergence for sequences of Schrödinger means in

Wenjuan Li, Huiju Wang, Dunyan Yan

We consider pointwise convergence of Schrödinger means for and decreasing sequences converging to zero. T…

math.CA2020

A Note on Non-tangential Convergence for Schrödinger Operators

Wenjuan Li, Huiju Wang, Dunyan Yan

The goal of this note is to establish non-tangential convergence results for Schrödinger operators along restricted curves. We consider the relationship between the dimension of th…

math.CA2020

estimates for maximal functions associated with nonisotropic dilations of hypersurfaces in

Wenjuan Li, Huiju Wang

The goal of this article is to establish estimates for maximal functions associated with nonisotropic dilations $δ_t(x)=(t^{a_1}x_1,t^{a_2}x_2,t^{a_3}x_3)…

math.CA2020

Convergence problems along curves for generalized Schrödinger operators with polynomial growth

Wenjuan Li, Huiju Wang

In this paper we build the relationship between smoothness of the functions and convergence rate along curves for a class of generalized Schrödinger operators with polynomial growt…

math.CA2019★ 1 cited

A study on a class of generalized Schrödinger operators

Wenjuan Li, Huiju Wang

In this paper, we consider the pointwise convergence for a class of generalized Schrödinger operators with suitable perturbations, and convergence rate for a class of generalized S…

math.CA2018★ 3 cited

Pointwise convergence of solutions to the Schrödinger equation along a class of curves

Wenjuan Li, Huiju Wang

In this paper, we obtain pointwise convergence of solutions to the Schrodinger equation along a class of curves in by the polynomial partitioning.