Newton polygons and Böttcher coordinates near infinity for polynomial skew products

Let $ f(z,w)=(p(z),q(z,w)) $ f(z,w)=(p(z),q(z,w)) be a polynomial skew product such that the degrees of p and q are grater than or equal to 2. Under one or two conditions, we prove that f is conjugate to a monomial map on an invariant region near infinity. The monomial map and the region are determined by the degree of p and a Newton polygon of q. Moreover, the region is included in the attracting basin of a superattracting fixed or indeterminacy point at infinity, or in the closure of the attracting basins of two point at infinity.