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Une estimation des coefficients tangents d'un courant positif ferme dans un domaine de $\Bbb C^3$

  • Autores: Philippe Charpentier, Yves Dupain
  • Localización: Publicacions matematiques, ISSN 0214-1493, Vol. 36, Nº 1, 1992, págs. 319-349
  • Idioma: francés
  • DOI: 10.5565/publmat_36192_22
  • Títulos paralelos:
    • Una estimación de los coeficientes tangentes de una corriente positiva cerrada en un dominio de C3
    • An estimation of the tangent coefficients of a closed positive current in a domain of C3
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  • Resumen
    • In this paper, we study the behaviour near the boundary of the complex tangent coefficients of a closed positive current in a bounded domain of C3 with C8 boundary. Assuming that the current satisfies the Blaschke condition, we give a condition on the complex tangent coefficients which is better than the one which can be proved using the pseudo-distance introduced by A. Nagel, E. Stein and S. Wainger (in analogy with the case of domains in C2). Moreover, when the domain is supposed to be pseudoconvex, we show how our condition is related to D. Catlin's multitype.


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