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A:

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u^2}{\sigma^{2}}\left(1 + \sum\limits_{i=1}^d\sup_{\omega_i \in \Omega_0}|\omega_i|\int_{\Omega_0} \left(1+ |\omega_i|\right)\text{d} \omega_i\right).\\\end{aligned} Thus, we conclude that $S_{\epsilon}(f^3)$ satisfies the estimate for all $f \in \mathcal{C}_b^\infty(\mathbb{R}^d, \mathbb{R})$. Since $S_{\epsilon}$ is continuous, we get the result for \$f \in \mathcal{C}