Invariants of equidimensional maps
Volume 62 / 2003
Banach Center Publications 62 (2003), 239-248
MSC: Primary 32S05; Secondary 32S10, 58K60
DOI: 10.4064/bc62-0-18
Abstract
To a given complex-analytic equidimensional corank-1 germ $f$, one can associate a set of integer ${\cal A}$-invariants such that $f$ is ${\cal A}$-finite if and only if all these invariants are finite. An analogous result holds for corank-1 germs for which the source dimension is smaller than the target dimension.
