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• W2613503523 abstract "In this paper we study the zero-flux chemotaxis-system begin{equation*} begin{cases} u_{ t}=nabla cdot ((u+1)^{m-1} nabla u-(u+1)^alpha chi(v)nabla v) + ku-mu u^2 & xin Omega, v_{t} = Delta v-vu & xin Omega, t>0, end{cases} end{equation*} $Omega$ being a bounded and smooth domain of $mathbb{R}^n$, $ngeq 1$, and where $m,k in mathbb{R}$, $mu>0$ and $alpha 0$. We prove that for nonnegative and sufficiently regular initial data $u(x,0)$ and $v(x,0),$ the corresponding initial-boundary value problem admits a global bounded classical solution provided $mu$ is large enough." @default.
• W2613503523 created "2017-05-19" @default.
• W2613503523 creator A5028943838 @default.
• W2613503523 creator A5044501223 @default.
• W2613503523 date "2017-05-09" @default.
• W2613503523 modified "2023-09-27" @default.
• W2613503523 title "Boundedness in a fully parabolic chemotaxis system with nonlinear diffusion and sensitivity, and logistic source" @default.
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• W2613503523 hasPublicationYear "2017" @default.
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