D. Yan

collaborators

2 papers

math.AG2017

Polynomial maps with nilpotent Jacobians in dimension three II

Dan Yan

In the paper, we first classify all polynomial maps of the form $H = (u (x, y), v (x, y, z), h (x, y))$ in the case that $J H$ is nilpotent and $(°_{y} u, °_{y} h) \leq 3$ , $H (0) = 0$ . Then we classify…

math.AG2017

Polynomial maps with nilpotent Jacobians in dimension three I

Dan Yan

In this paper, we first prove that $u, v, h$ are linearly dependent over $K$ if $J H$ is nilpotent and $H$ has the form: $H = (u (x, y, z), v (u, h), h (x, y))$ with $H (0) = 0$ or $H=(u(x,y)…