COBORDISM OF SIMPLE FIBERED LINKS AND SEI FERT FORM

We define an equivalence relation on the set of non-degenerated biline ar forms over the integers, called algebraic cobordism. We prove that two simple fibered 2 n - 1 dimensional links with n greater than or eq ual to 3 are cobordant if and only if their Seifert forms are algebrai cally cobordant. Furthermore an algebraic link is a simple fibered lin k. So this classification allows us to study isolated singularities of complex hypersurfaces up to cobordism.