activity
20012017
most citedA Simple Proof of Jung's Theorem on Polynomial Automorphisms of $\C^2$

2 citations · 3 across the 7 of their papers we have counts for

collaborators

7 papers

math.AG2017★ 1 cited

Integral points on plane curves and Plane Jacobian Conjecture over number fields

Nguyen Van Chau

Let be a number field and the ring of integers of . In the spirit of Siegel's theorem on integral points on affine algebraic curves, the plane Jacobian conjecture over…

math.AG2008

Plane Jacobian problem for rational polynomials

Nguyen Van Chau

This paper has been withdrawn by the author due to a crucial error in the last lines in the proof of Lemma 3.3.

math.AG2005

Integer points on a curve and the plane Jacobian problem

Nguyen Van Chau

A polynomial map with Jacobian has a polynomial inverse of integer coefficients if the complex plane curve P=0 has infinitely ma…

math.AG2004★ 2 cited

A Simple Proof of Jung's Theorem on Polynomial Automorphisms of $\C^2$

Nguyen Van Chau

The Automorphism Theorem, discovered first by Jung in 1942, asserts that if is a field, then every polynomial automorphism of is a finite product of linear automorphisms…

math.AG2004

Two remarks on non-zero constant Jacobian polynomial map of

Nguyen van Chau

We present some estimations on geometry of the exceptional value sets of non-zero constant Jacobian polynomial maps of $\C^2$ and it's components.

math.AG2003

Non-proper value set and the Jacobian condition

Nguyen Van Chau

The non-proper value set of a nonsingular polynomial map from $\C^2$ into itself, if non-empty, must be a curve with one point at infinity.