| Abstract: |
| In this talk we consider inverse problems in an irregular domain $\Omega$ and in suitable approximating domains $\Omega_n$, for $n\in\mathbb{N}$, respectively. After proving well-posedness results, we prove that the solutions of the approximating problems converge in a suitable sense to the solution of the problem on $\Omega$ via Mosco convergence. We also present some applications.\
These results are obtained in collaboration with M. R. Lancia, G. Mola and S. Romanelli. |
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