Yu Luo

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math.AP2026

Liouville theorems for $p$ -Laplacian equations in convex cones without finite-energy condition

Lu Chen, Wei Dai, Changfeng Gui +1

We study the anisotropic Finsler $p$ -Laplacian equation \begin{equation*} \left\{ \begin{aligned} &-Î^{H}_{p}u=f(u) \quad\,\,\, &{\rm{in}} \,\, \mathcal{C}, &{\bf{a}}(\nabla u)\cd…

math.AP2025

Anisotropic Finsler $N$ -Laplacian Liouville equation in convex cones

Wei Dai, Changfeng Gui, YunPeng Luo

We consider the anisotropic Finsler $N$ -Laplacian Liouville equation \[-Î^{H}_{N}u=e^u \qquad {\rm{in}}\,\, \mathcal{C},\] where $N \geq 2$ , $C \subseteq R^{N}$ is…

Liouville theorems for p-Laplacian equations in convex cones without finite-energy condition

Anisotropic Finsler N-Laplacian Liouville equation in convex cones

Liouville theorems for $p$ -Laplacian equations in convex cones without finite-energy condition

Anisotropic Finsler $N$ -Laplacian Liouville equation in convex cones