Bishop-Runge approximations and inversion of a Riemann-Klein theorem

In this paper we give results about projective embeddings of Riemann surfaces, smooth or nodal, which we apply to the inverse Dirichlet-to-Neumann problem and to the inversion of a Riemann-Klein theorem. To produce useful embeddings, we adapt a technique of Bishop in the open bordered case and use R...

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Hauptverfasser:	Henkin, Gennadi, Michel, Vincent
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Sprache:	eng
Schlagworte:	Mathematics - Complex Variables
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creator	Henkin, Gennadi Michel, Vincent
description	In this paper we give results about projective embeddings of Riemann surfaces, smooth or nodal, which we apply to the inverse Dirichlet-to-Neumann problem and to the inversion of a Riemann-Klein theorem. To produce useful embeddings, we adapt a technique of Bishop in the open bordered case and use Runge type harmonic approximation theorem in the compact case.
doi_str_mv	10.48550/arxiv.1311.6164
format	Article
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title	Bishop-Runge approximations and inversion of a Riemann-Klein theorem
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