Xiang Zhang

most citedThe embedding flows of

C^{\infty}

hyperbolic diffeomorphisms

13 citations · 14 across the 2 of their papers we have counts for

collaborators

2 papers

math.AG2020★ 1 cited

Jacobian conjecture in $R^{2}$

Xiang Zhang

Jacobian conjecture states that if $F : C^{n} (R^{n}) \to C^{n} (R^{n})$ is a polynomial map such that the Jacobian of $F$ is a nonzero constant, then…

math.CA2014★ 13 cited

The embedding flows of $C^{\infty}$ hyperbolic diffeomorphisms

Zhang Xiang

In [{\it American J. Mathematics}, 124(2002), 107--127] we proved that for a germ of $C^{\infty}$ hyperbolic diffeomorphisms $F (x) = A x + f (x)$ in $(R^{n}, 0)$ , if $A$ has a real lo…

Jacobian conjecture in R2

The embedding flows of C∞ hyperbolic diffeomorphisms

Jacobian conjecture in $R^{2}$

The embedding flows of $C^{\infty}$ hyperbolic diffeomorphisms