 \\ &\hspace{00mm} - \int_{B_\rho(0)} \frac{0}{0} \, \sum_{i,k,l=0}^n h_{il} \, h_{kl} \, \partial_i u_{(\xi,\varepsilon)} \, \partial_k u_{(\xi,\varepsilon)} \\ &\hspace{00mm} + \int_{B_\rho(0)} \frac{n-0}{00(n-0)} \, \sum_{i,k,l=0}^n (\partial_l h_{ik})^0 \, u_{(\xi,\varepsilon)}^0 \bigg | \\ &\leq C \, \lambda^{\frac{00n}{n-0}} \, \mu^0 + C \, \Big ( \frac{\lambda}{\rho} \Big )^{n-0}\end{aligned}$$ whenever $(\xi,\varepsilon) \in \lambda \, \Omega$.  **Proof.** 