P. Pang

activity

20142020

most citedGlobal boundedness and decay property of a three-dimensional Keller--Segel--Stokes system modeling coral fertilization

24 citations · 24 across the 3 of their papers we have counts for

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math.AP2020

Asymptotic profile of a two-dimensional chemotaxis--Navier--Stokes system with singular sensitivity and logistic source

Peter Y. H. Pang, Yifu Wang, Jingxue Yin

The chemotaxis--Navier--Stokes system \begin{equation*}\label{0.1} \left\{\begin{array}{ll} n_t+u\cdot \nabla n=\triangle n-χ\nabla\cdotp \left(\displaystyle\frac n {c}\nabla c\rig…

math.AP2018★ 24 cited

Global boundedness and decay property of a three-dimensional Keller--Segel--Stokes system modeling coral fertilization

Jing Li, Peter Y. H. Pang, Yifu Wang

This paper is concerned with the four-component Keller--Segel--Stokes system modelling the fertilization process of corals: \begin{equation*} \left\{ \begin{array}{ll} ρ_t+u\cdot\n…

math.AP2014

Initial and boundary blow-up problem for $p$ -Laplacian parabolic equation with general absorption

Mingxin Wang, Peter Yu Hin Pang, Yujuan Chen

In this article, we investigate the initial and boundary blow-up problem for the $p$ -Laplacian parabolic equation $u_{t} - Δ_{p} u = - b (x, t) f (u)$ over a smooth bounded domain $Ω$ of $\math…

Asymptotic profile of a two-dimensional chemotaxis--Navier--Stokes system with singular sensitivity and logistic source

Global boundedness and decay property of a three-dimensional Keller--Segel--Stokes system modeling coral fertilization

Initial and boundary blow-up problem for p-Laplacian parabolic equation with general absorption

Initial and boundary blow-up problem for $p$ -Laplacian parabolic equation with general absorption