We consider the Laplace equation in a domain of Rn, n≥3, with a small inclusion of size ϵ. On the boundary of the inclusion we define a nonlinear nonautonomous transmission condition. For ϵ small enough one can prove that the problem has solutions. In this paper, we study the local uniqueness of such solutions.
Local uniqueness of the solutions for a singularly perturbed nonlinear nonautonomous transmission problem
Musolino P.
2020-01-01
Abstract
We consider the Laplace equation in a domain of Rn, n≥3, with a small inclusion of size ϵ. On the boundary of the inclusion we define a nonlinear nonautonomous transmission condition. For ϵ small enough one can prove that the problem has solutions. In this paper, we study the local uniqueness of such solutions.
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