4 problems

Let $d_n$ denote the degree growth of an integrable mapping on ${\bf C}^N$. A mapping has quadratic growth when its degree growth is of order $n^2$, and a mapping is linearizable w…

Let $\varphi$ be a birational mapping on ${\bf C}^N$ with dynamical degree $\lambda_\varphi$, and let $\operatorname{deg}(\varphi^n)$ denote the degree of its $n$-th iterate. Silve…

Let $Q$ be the affine quadric threefold and let $G$ be its tame automorphism group. Let $\mu$ be a symmetric atomic measure on $G$, let $\nu_n=\mu^{*n}$ be its $n$-fold convolution…

Auriac–Maillard–Viallet conjecture. For every $q\geq 3$,