Boundedness and decay property in a three-dimensional Keller–Segel–Stokes system involving tensor-valued sensitivity with saturation

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A three-dimensional Keller–Segel–Navier–Stokes system with logistic source: Global weak solutions and asymptotic stabilization (2019, background): “1) involving some inhibition of chemotactic cross-diffusion at large cell or signal densities, results on global existence and partially also on boundedness in two- and three-dimensional settings have recently been established in [61] and [62] as well as in [39], [40] and [41].”
Global existence and boundedness in a 3D Keller–Segel–Stokes system with nonlinear diffusion and rotational flux (2017, background): “7) with α = 0 for any m > 1 (see also [23,46] for the corresponding 3D system with logistic sources).”
Global existence and stabilization in a degenerate chemotaxis-Stokes system with mildly strong diffusion enhancement (2017, background): “This may be viewed as part of a more comprehensive ambition to understand the destabilizing potential of chemotaxis-fluid interaction that has been in the focus also of studies including further relevant processes such as logistic proliferation and death, or off-diagonal cross-diffusive migration ([”