Non-autonomous 2D Newton-Boussinesq equation with oscillating external forces and its uniform attractor

We consider a non-autonomous two-dimensional Newton-Boussinesq equation with singularly oscillating external forces depending on a small parameter \begin{document}$ \varepsilon $\end{document} . We prove the existence of the uniform attractor \begin{document}$ A^\varepsilon $\end{document} when the Prandtl number \begin{document}$ P_r>1 $\end{document} . Furthermore, under suitable translation-compactness and divergence type condition assumptions on the external forces, we obtain the uniform (with respect to \begin{document}$ \varepsilon $\end{document} ) boundedness of the related uniform attractors \begin{document}$ A^\varepsilon $\end{document} as well as the convergence of the attractor \begin{document}$ A^\varepsilon $\end{document} to the attractor \begin{document}$ A^0 $\end{document} as \begin{document}$ \varepsilon\rightarrow 0^+ $\end{document} .