Keller mappings in dimension two are surjective
The Jacobian conjecture is a famous open problem in affine algebraic geometry which says
that a polynomial mapping in n complex variables with constant non zero determinant is injective
and surjective witha polynomial inverse mapping.
In this talk we will outline a proof of the surjectivity for the case of n=2 An abstract is attached
תאריך עדכון אחרון : 28/03/2012