Holomorphic Extension of CR Functions from Quadratic Cones

Mathematics – Complex Variables

Scientific paper

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A previous version of this article appeared in Mathematische Annalen, and subsequently a short erratum appeared. This version

Scientific paper

It is proved that CR functions on a quadratic cone M in $\C^n$, n>1, admit
one-sided holomorphic extension if and only if M does not have two-sided
support, a geometric condition on M which generalizes minimality in the sense
of Tumanov. A biholomorphic classification of quadratic cones in $\C^2$ is also
given.

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