Yuan Li

collaborators

3 papers

math.AP2026

Non-radial solutions for the quasi-linear HÃ©non type $N$ -Laplacian Liouville equation

Wei Dai, Lixiu Duan, Changfeng Gui +1

In this paper, we investigate the following quasi-linear weighted $N$ -Laplacian Liouville equation \begin{equation*}\label{0} -Î_N u=|x|^{NÎ±}e^{u}, \qquad x\in \R^N, \end{equatio…

math.AP2025

Quantization of blow-up masses for the Finsler $N$ -Liouville equation

Xia Huang, Yuan Li, Dong Ye +1

The quantization results for blow-up phenomena play crucial roles in the analysis of partial differential equations. Here we quantify the blow-up masses to the following Finsler $N…

math.AP2025

Wei Dai, Lixiu Duan, Changfeng Gui +1

In this paper, we investigate the following $D^{1, p}$ -critical quasi-linear HÃ©non equation involving $p$ -Laplacian \begin{equation*}\label{00} \left\{ \begin{aligned} &-Î_p u=|x|…

Non-radial solutions for the quasi-linear HÃ©non type N-Laplacian Liouville equation

Quantization of blow-up masses for the Finsler N-Liouville equation

Non-radial solutions for the critical quasi-linear HÃ©non equation involving p-Laplacian in RN

Non-radial solutions for the quasi-linear HÃ©non type $N$ -Laplacian Liouville equation

Quantization of blow-up masses for the Finsler $N$ -Liouville equation

Non-radial solutions for the critical quasi-linear HÃ©non equation involving $p$ -Laplacian in $R^{N}$