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- W68245527 abstract "The famous Riemann mapping theorem asserts that a simple connected Riemann surface is biholomorphically equivalent to the Riemann sphere ℙ1, the complex plane ℂ or the unit disc ℂ(1). No equivalent theorem exists in several variables. Already Poincaré observed that the unit ball and the polydisc are not biholomorphically equivalent. Hence purely topological means will not suffice to classify complex manifolds. Here an exhaustion is used." @default.
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- W68245527 date "1984-01-01" @default.
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- W68245527 title "The Characterization of Strictly Parabolic Spaces" @default.
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