Extremal structure of convex sets. II
V.L. Klee jr. (1958)
Mathematische Zeitschrift
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Displaying similar documents to “Extremal Structure of Convex Sets in Spaces Not Containing co.”
Extremal structure of convex sets. II
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Seldon Y. Trimble (1969)
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The Isoperimetrie Deficit of a Convex Closed Carve
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Length of Extremal Rays and Generalized Adjunction.
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Some remarks concerning holomorphically convex hulls and envelopes of holomorphy.
Burglind Jöricke (1995)
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On Carathéodory's and Krein-Milman's theorems in fully ordered groups
Siegfried Helbig (1988)
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The distribution of extremal points for Kergin interpolations : real case
Thomas Bloom, Jean-Paul Calvi (1998)
Annales de l'institut Fourier
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We show that a convex totally real compact set in admits an extremal array for Kergin interpolation if and only if it is a totally real ellipse. (An array is said to be extremal for when the corresponding sequence of Kergin interpolation polynomials converges uniformly (on ) to the interpolated function as soon as it is holomorphic on a neighborhood of .). Extremal arrays on these ellipses are characterized in terms of the distribution of the points and the rate of convergence...