
doi: 10.3934/mbe.2023337
pmid: 37161173
<abstract><p>Stability of steady state solutions associated with initial and boundary value problems of a coupled fluid-reaction-diffusion system in one space dimension is analyzed. It is shown that under Dirichlet-Dirichlet type boundary conditions, non-trivial steady state solutions exist and are locally stable when the system parameters satisfy certain constraints.</p></abstract>
hyperbolic-parabolic system, classical solution, global existence, QA1-939, chemotaxis, long-time behavior, initial-boundary value problem, TP248.13-248.65, Mathematics, Biotechnology
hyperbolic-parabolic system, classical solution, global existence, QA1-939, chemotaxis, long-time behavior, initial-boundary value problem, TP248.13-248.65, Mathematics, Biotechnology
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