Wiener criterion at the boundary related to p-homogeneous strongly local Dirichlet forms

We establish a Wiener criterion at the boundary for solutions of Dirichlet problems relative to p-homogeneous strongly local Riemannian Dirichlet forms. The result was known at the most for the subelliptic p-Laplacian. We apply a pointwise estimate we proved in our previous paper. Let us observe that the above cited forms include in particular the p-Lapalcian relative to Hormander vector fields with $C^{\infty}$ coefficients or the Grushin-type vector fields with eventually a weight in the $A_2$ Muckenhoupt class.