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PRINCIPAL ANALYTIC LINK THEORY IN HOMOLOGY SPHERE LINKS
by
A. Némethi
,
Walter D Neumann
,
A. Pichon
| Citations: | 2 - 0 self |
BibTeX
@MISC{Némethi_principalanalytic,
author = {A. Némethi and Walter D Neumann and A. Pichon},
title = {PRINCIPAL ANALYTIC LINK THEORY IN HOMOLOGY SPHERE LINKS},
year = {}
}
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Abstract
For the link M of a normal complex surface singularity (X, 0) we ask when a knot K ⊂ M exists for which the answer to whether K is the link of the zero set of some analytic germ (X, 0) → (C, 0) affects the analytic structure on (X, 0). We show that if M is an integral homology sphere then such a knot exists if and only if M is not one of the Brieskorn homology spheres
