Yafei Li

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math.AP2024

Radial symmetry and sharp asymptotic behaviors of nonnegative solutions to $D^{1, p}$ -critical quasi-linear static Schrödinger-Hartree equation involving $p$ -Laplacian $- Δ_{p}$

Wei Dai, Yafei Li, Zhao Liu

In this paper, we mainly consider nonnegative weak solution to the $D^{1, p} (R^{N})$ -critical quasi-linear static Schrödinger-Hartree equation with $p$ -Laplacian $- Δ_{p}$ and nonlo…

math.AP2023

Ground state solutions to a coupled nonlinear logarithmic Hartree system

Qihan He, Yafei Li, Yanfang Peng

In this paper, we study the following coupled nonlinear logarithmic Hartree system \begin{align*} \left\{ \displaystyle \begin{array}{ll} \displaystyle -Δu+ λ_1 u =μ_1\left( -\frac…

Radial symmetry and sharp asymptotic behaviors of nonnegative solutions to D1,p-critical quasi-linear static Schrödinger-Hartree equation involving p-Laplacian −Δp​

Ground state solutions to a coupled nonlinear logarithmic Hartree system

Radial symmetry and sharp asymptotic behaviors of nonnegative solutions to $D^{1, p}$ -critical quasi-linear static Schrödinger-Hartree equation involving $p$ -Laplacian $- Δ_{p}$