We define an equivalence relation, called algebraic cobordism, on the set of bilinear forms over the integers. When $n\geq 3$, we prove that two $2n-1$ dimensional, simple fibered links are cobordant if and only if they have algebraically cobordant Seifert forms. As an algebraic link is a simple fibered link, our criterion for cobordism allows us to study isolated singularities of complex hypersurfaces up to cobordism.
@article{hal-00129570,
author = {Blanloeil, Vincent and Michel, Fran\c coise},
title = {A theory of cobordism for non spherical links.},
journal = {HAL},
volume = {1997},
number = {0},
year = {1997},
language = {en},
url = {http://dml.mathdoc.fr/item/hal-00129570}
}
Blanloeil, Vincent; Michel, Françoise. A theory of cobordism for non spherical links.. HAL, Tome 1997 (1997) no. 0, . http://gdmltest.u-ga.fr/item/hal-00129570/