Jianhui Li

activity

20162022

most citedAn Elementary Approach on Left-Orderability, Cables of Torus Knots and Dehn Surgery

2 citations · 3 across the 4 of their papers we have counts for

collaborators

4 papers

math.CA2022

$L^{2}$ affine Fourier restriction theorems for smooth surfaces in $R^{3}$

Jianhui Li

We prove sharp $L^{2}$ Fourier restriction inequalities for compact, smooth surfaces in $R^{3}$ equipped with the affine surface measure or a power thereof. The results are va…

math.CA2021

Decoupling for smooth surfaces in $R^{3}$

Jianhui Li, Tongou Yang

For each $d \geq 0$ , we prove decoupling inequalities in $R^{3}$ for the graphs of all bivariate polynomials of degree at most $d$ with bounded coefficients, with the decoupli…

math.CA2021★ 1 cited

Decoupling for mixed-homogeneous polynomials in $R^{3}$

Jianhui Li, Tongou Yang

We prove decoupling inequalities for mixed-homogeneous bivariate polynomials, which partially answers a conjecture of Bourgain, Demeter and Kemp.

math.GT2016★ 2 cited

An Elementary Approach on Left-Orderability, Cables of Torus Knots and Dehn Surgery

Jianhui Li, Chun-Yin Siu

Motivated by Clay and Watson's question on left-orderability of the fundamental group of the resultant space of an $r^{'}$ -surgery on the $(p, q)$ -cable knots for $r^{'} \in (pq - p - q, pq)$ …

L2 affine Fourier restriction theorems for smooth surfaces in R3

Decoupling for smooth surfaces in R3

Decoupling for mixed-homogeneous polynomials in R3

An Elementary Approach on Left-Orderability, Cables of Torus Knots and Dehn Surgery

$L^{2}$ affine Fourier restriction theorems for smooth surfaces in $R^{3}$

Decoupling for smooth surfaces in $R^{3}$

Decoupling for mixed-homogeneous polynomials in $R^{3}$