Feng Zhou

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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

Normal conformal metrics with prescribed $Q$ -Curvature in $R^{2 n}$

Xia Huang, Dong Ye, Feng Zhou

We consider the $Q$ -curvature equation \begin{equation}\label{0.1} (-Δ)^n u = K(x)e^{2nu}\quad\text{in} ~\mathbb{R}^{2n} \ (n \geq 2) \end{equation} where $K$ is a given non consta…

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

Normal conformal metrics with prescribed Q-Curvature in R2n

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

Normal conformal metrics with prescribed $Q$ -Curvature in $R^{2 n}$