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We analyze the long-time behavior of solutions to aNavier-Stokes-Cahn--Hilliard-Oono system with chemotaxis effects and physicallyrelevant singular potential. This model also includes some significantmechanisms such as active transport and chemotaxis effects. The system couplesthe Navier-Stokes equations for the fluid velocity, a convective Cahn-Hilliardequation for the phase-field variable and a diffusion equation for the nutrientdensity. For the initial boundary value problem in a smooth bounded domain$\Omega\subset \mathbb{R}^2$, we prove the the existence of the globalattractor in a suitable phase space. Furthermore, we obtain the existence of anexponential attractor, and it can be implied that the global attractor is offinite fractal dimension.

Attractors for the Navier-Stokes-Cahn-Hilliard System with Chemotaxis and Singular Potential in 2D