Qi-rui Li

most citedNon-uniqueness of solutions to the dual

L_{p}

-Minkowski problem

3 citations · 3 across the 1 of their papers we have counts for

collaborators

2 papers

math.AP2019★ 3 cited

Non-uniqueness of solutions to the dual $L_{p}$ -Minkowski problem

Qi-Rui Li, Jiakun Liu, Jian Lu

The dual $L_{p}$ -Minkowski problem with $p < 0 < q$ is investigated in this paper. By proving a new existence result of solutions and constructing an example, we obtain the non-uniquenes…

math.AP2018

$L_{p}$ -Brunn-Minkowski inequality for $p \in (1 - \frac{c}{n ^{\frac{3}{2}}}, 1)$

Shibing Chen, Yong Huang, Qi-rui Li +1

Kolesnikov-Milman [9] established a local $L_{p}$ -Brunn-Minkowski inequality for $p \in (1 - c / n^{\frac{3}{2}}, 1) .$ Based on their local uniqueness results for the $L_{p}$ -Minkowski proble…

Non-uniqueness of solutions to the dual Lp​-Minkowski problem

Lp​-Brunn-Minkowski inequality for p∈(1−n23​c​,1)

Non-uniqueness of solutions to the dual $L_{p}$ -Minkowski problem

$L_{p}$ -Brunn-Minkowski inequality for $p \in (1 - \frac{c}{n ^{\frac{3}{2}}}, 1)$