For a fixed Dirichlet form, we study the space of positive Borel measures (
possibly infinite) which do not charge polar sets. We prove the density in
this space of the set of the measures which represent varying domains. Our
method is constructive. For the Laplace operator, the proof was based on a
pavage of the space. Here, we substitute this notion by that of homogeneous
covering in the sense of Coiffman and Weiss.