The Inverse Source Problem for Helmholtz

Detta är en Kandidat-uppsats från KTH/Skolan för teknikvetenskap (SCI)

Sammanfattning: This paper studies the inverse source problem for the Helmholtz equation with a point source in a two dimensional domain. Given complete boundary data and appropriate discretization Tikhonov regularization is established to be an effective method at finding the point source. Furthermore, it was found that Tikhonov regularization can locate point sources even given significant noise, as well as incomplete boundary data in complicated domains.

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