Local algebraiotyo f some analytich ypersurfaces

Document Type

Article

Publication Date

1-1-1980

Abstract

It is proved that an analytic hypersurface germ (X, 0) ⊆ (C , 0), with nonsingular normalization, whose only singularities outside the origin are normal crossings of two n-manifolds is isomorphic to a germ of an algebraic variety at 0. As a corollary we find that weakly normal surfaces V ⊆ C with nonsingular normalization are locally algebraic. © 1980 American Mathematical Society. n+1 3

Publication Source (Journal or Book title)

Proceedings of the American Mathematical Society

First Page

546

Last Page

548

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