Shengwen Gan

activity

20132026

most citedThree-body force effect on off-shell mass operator and spectral functions in nuclear matter

16 citations · 28 across the 22 of their papers we have counts for

collaborators

Showing 2021Show all

4 papers · 1 filter

math.CA2021★ 1 cited

New bounds for Stein's square functions in higher dimensions

Shengwen Gan, Changkeun Oh, Shukun Wu

We improve the $L^{p} (R^{n})$ bounds on Stein's square function to the best-known range of the Fourier restriction problem when $n \geq 4$ . Applications including certain local…

math.CA2021

A note on local smoothing estimates for fractional Schrödinger equations

Shengwen Gan, Changkeun Oh, Shukun Wu

We improve local smoothing estimates for fractional Schrödinger equations for $α \in (0, 1) \cup (1, \infty)$ .

math.CA2021

An incidence estimate and a Furstenberg type estimate for tubes in $R^{2}$

Yuqiu Fu, Shengwen Gan, Kevin Ren

We study the $δ$ -discretized Szemerédi-Trotter theorem and Furstenberg set problem. We prove sharp estimates for both two problems assuming tubes satisfy some spacing condition. Fo…

math.CA2021★ 2 cited

New bounds for Stein's square function in $R^{3}$

Shengwen Gan, Yifan Jing, Shukun Wu

We prove new $L^{p} (R^{3})$ bounds on Stein's square function for $p \geq 3.25$ . As an application, it improves the maximal Bochner-Riesz conjecture to the same range of $p$ .

New bounds for Stein's square functions in higher dimensions

A note on local smoothing estimates for fractional Schrödinger equations

An incidence estimate and a Furstenberg type estimate for tubes in R2

New bounds for Stein's square function in R3

An incidence estimate and a Furstenberg type estimate for tubes in $R^{2}$

New bounds for Stein's square function in $R^{3}$