3 citations · 3 across the 9 of their papers we have counts for
5 papers · 2 filters
Boundedness and exponential stabilization for time-space fractional parabolic-elliptic Keller-Segel model in higher dimensions
Fei Gao, Hui Zhan
For the time-space fractional degenerate Keller-Segel equation \begin{equation*} \begin{cases} \partial _{t}^{β}u=-(-Δ)^{\fracα{2}}(ρ(v)u),& t>0\\ (-Δ)^{\fracα{2}} v+v=u,& t>0 \end…
The Cauchy problem of non-local space-time reaction-diffusion equation involving fractional -Laplacian
Fei Gao, Hui Zhan
For the non-local space-time reaction-diffusion equation involving fractional -Laplacian \begin{equation*} \begin{cases} \frac{\partial^{α}u}{\partial t^{α}}+(-Δ)_{p}^{s} u=μu^{…
Global existence, uniqueness and -bound of weak solutions of fractional time-space Keller-Segel system
Liujie Guo, Fei Gao, Hui Zhan
This paper studies the properties of weak solutions to a class of space-time fractional parabolic-elliptic Keller-Segel equations with logistic source terms in , $n…
Global boundedness and asymptotic behavior of time-space fractional nonlocal reaction-diffusion equation
Hui Zhan, Fei Gao, Liujie Guo
The global boundedness and asymptotic behavior are investigate for the solution of time-space fractional non-local reaction-diffusion equation (TSFNRDE) $$ \frac{\partial^{α}u}{\pa…
Global boundedness and Allee effect for a nonlocal time fractional p-Laplacian reaction-diffusion equation
Hui Zhan, Fei Gao, Liujie Guo
The global boundedness and asymptotic behavior are investigated for the solutions of a nonlocal time fractional p-Laplacian reaction-diffusion equation (NTFPLRDE) $$ \frac{\partial…