| Type de publication : |
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Preprint, Working Paper, Document sans référence, etc. |
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| Domaine : |
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| Titre : |
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Diffusion and Laplacian Transport for Absorbing Domains |
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| Auteur(s) : |
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Ibrahim Baydoun 1, Valentin A. Zagrebnov ( ) 1 |
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| Laboratoire : |
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| Résumé : |
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We study (stationary) Laplacian transport by the Dirichlet-to-Neumann formalism. Our results concerns a \textit{formal} solution of the \textit{geometrical} inverse problem for localisation and reconstruction of the form of absorbing domains. Here we restrict our analysis to the one- and two-dimension cases. We show that the last case can be studied by the conformal mapping technique. To illustrate it we scrutinize constant boundary conditions and analyse a numeric example. |
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Langue du texte
intégral : |
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Anglais |
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Date de production,
écriture : |
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07/09/2011 |
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