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A note on the boundedness in a chemotaxis-growth system with nonlinear sensitivity

机译:关于具有非线性灵敏度的趋化生长系统的有界性的一个注记

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This paper deals with a parabolic-elliptic chemotaxis-growth system withnonlinear sensitivityunder homogeneous Neumann boundary conditions in a smooth bounded domain W ?Rn (n ≥ 1), where c > 0, the chemotactic sensitivity y(u) ≤ (u + 1)q with q > 0,g(u) ≤ (u + 1)l with l 2 R and f(u) is a logistic source. The main goal of this paper isto extend a previous result on global boundedness by Zheng et al. [J. Math. Anal. Appl.424(2015), 509–522] under the condition that 1 ≤ q + l < n2 + 1 to the case q + l < 1.
机译:本文研究了在光滑有界域W?Rn(n≥1)(其中c> 0,趋化灵敏度y(u)≤(u + 1)的齐次Neumann边界条件下具有非线性灵敏度的抛物线-椭圆型趋化-增长系统q> 0的q,g(u)≤(u + 1)l,l 2 R,f(u)是逻辑源。本文的主要目的是扩展Zheng等人关于全局有界性的先前结果。 [J.数学。肛门Appl.424(2015),509–522],条件是q≤l <1的情况下1≤q + l

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