Wenjuan Li

activity

20162026

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

3 citations · 8 across the 15 of their papers we have counts for

collaborators

Showing 2020Show all

5 papers · 1 filter

math.CA2020

Sharp convergence for sequences of nonelliptic Schrödinger means

Wenjuan Li, Huiju Wang, Dunyan Yan

We consider pointwise convergence of nonelliptic Schrödinger means $e^{i t_{n} □} f (x)$ for $f \in H^{s} (R^{2})$ and decreasing sequences ${t_{n}}_{n = 1}^{\infty}$ con…

math.CA2020

Pointwise Convergence for sequences of Schrödinger means in $R^{2}$

Wenjuan Li, Huiju Wang, Dunyan Yan

We consider pointwise convergence of Schrödinger means $e^{i t_{n} Δ} f (x)$ for $f \in H^{s} (R^{2})$ and decreasing sequences ${t_{n}}_{n = 1}^{\infty}$ 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

$L^{p} \to L^{q}$ estimates for maximal functions associated with nonisotropic dilations of hypersurfaces in $R^{3}$

Wenjuan Li, Huiju Wang

The goal of this article is to establish $L^{p} \to L^{q}$ 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…

Sharp convergence for sequences of nonelliptic Schrödinger means

Pointwise Convergence for sequences of Schrödinger means in R2

A Note on Non-tangential Convergence for Schrödinger Operators

Lp→Lq estimates for maximal functions associated with nonisotropic dilations of hypersurfaces in R3

Convergence problems along curves for generalized Schrödinger operators with polynomial growth

Pointwise Convergence for sequences of Schrödinger means in $R^{2}$

$L^{p} \to L^{q}$ estimates for maximal functions associated with nonisotropic dilations of hypersurfaces in $R^{3}$