Cálculo subdiferencial y conjuntos polares

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Abstract

In this notes we set a link between e-subdifferential calculus and polar sets. This allows us to obtain calculus rules on polar sets in a nice way and it brings us to believe that this point of view could give rise to new results. In fact by this bias we obtain an improvement of a result given in literature.

  • Manuel Bustos V. Instituto de Matemáticas, Universidad Austral de Chile, Casilla 567, Valdivia - Chile.
  • Pages: 29–36
  • Date Published: 1995-09-01
  • No. 11 (1995): CUBO, Revista de Matemática

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Published

1995-09-01

How to Cite

[1]
M. Bustos V., “Cálculo subdiferencial y conjuntos polares”, CUBO, no. 11, pp. 29–36, Sep. 1995.