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In this paper, we obtain the optimal rate of convergence in periodichomogenization of forced graphical mean curvature flows in the laminatedsetting. We prove that a rate of convergence is $O(\varepsilon^{1/2})$ as$\varepsilon\to0^+$, and we show by examples that this rate of convergence$O(\varepsilon^{1/2})$ as $\varepsilon\to0^+$ is optimal.

On optimal rate of convergence in periodic homogenization of forced mean curvature flow of graphs in the laminar setting