Convergence to the Mahler measure and the distribution of periodic points for algebraic Noetherian ${\mathbb{Z}}^d$-actions

Vesselin Dimitrov

For every $P\in \mathbb{Z}[x_1^{\pm 1},\dots ,x_d^{\pm 1}]\setminus \{0\}$, and every $\epsilon >0$, we prove that there are a computable function $M = M(d,\varepsilon,°{P}…