Classification of degree 2 polynomial automorphisms of \(\mathbb{C}^3\)
A classification (up to affine conjugation) of all polynomial mappings \(f:\mathbb C^3\to\mathbb C^3\) of degree at most 2 with nowhere vanishing Jacobian determinant is given. From this classification it follows that the Jacobian conjecture in the above described case of polynomial mappings is true.
scientific article; zbMATH DE number 1247850