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In [15], we constructed a particular element of G and showed that it determines a continuous strong Markov process (called the reflecting barrier Brownian motion) on an extended state space D*. In the present paper, by studying the structure of Dirichlet spaces associated with elements of G, we will answer the questions : (i) How many elements are there in G ? (ii) In what sense is the resolvent density of [151 typical among G ?

On boundary conditions for multi-dimensional Brownian motions with symmetric resolvent densities