Time periodic solution to a two-species chemotaxis-Stokes system with porous medium diffusion

In this paper, we considered a two-species chemotaxis-Stokes system with porous medium diffusion $ \Delta n_1^m $ in two-dimensional smooth bounded domains. We proved the existence of a time periodic solution for any $ m\geq\frac{6}{5} $ and any large periodic sources $ g_1(x, t) $ and $ g_2(x, t) $.

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Publication Details

Journal
Electronic Research Archive
Published
2025-01-01
DOI
https://doi.org/10.3934/era.2025224
Primary Topic
Mathematical Biology Tumor Growth
Type
article
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article

Time periodic solution to a two-species chemotaxis-Stokes system with porous medium diffusion

Chengxin Du, Hui Ping Tang
Electronic Research Archive
Mathematical Biology Tumor Growth
article

Time periodic solution to a two-species chemotaxis-Stokes system with porous medium diffusion

Chengxin Du, Hui Ping Tang
article en

Abstract

In this paper, we considered a two-species chemotaxis-Stokes system with porous medium diffusion $ \Delta n_1^m $ in two-dimensional smooth bounded domains. We proved the existence of a time periodic solution for any $ m\geq\frac{6}{5} $ and any large periodic sources $ g_1(x, t) $ and $ g_2(x, t) $.

Electronic Research ArchiveVol. 33(8)
PLA Information Engineering University (CN), Changchun Normal University (CN)
Life in Land
Openalex Percentile: Top 74%
Mathematical Biology Tumor Growth
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Time periodic solution to a two-species chemotaxis-Stokes system with porous medium diffusion — Chengxin Du, Hui Ping Tang · Electronic Research Archive (2025) | TGRS Research Map | TGRS