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In this paper, we study the rates of convergence of supposedly given globalbounded classical solutions to a two-species chemotaxis-Navier-Stokes systemwith Lotka-Volterra competitive kinetics. Except in one case where the rate ofconvergence for the fluid component is expressed in terms of the Poincareconstant and the model parameters, all other rates of convergence are shown tobe expressible only in terms of the model parameters and the underlying spacedimension.

Convergence rates of solutions for a two-species chemotaxis-Navier-Stokes sytstem with competitive kinetics