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This paper studies time changes of Brownian motions by positive continuousadditive functionals. Under a certain regularity condition on the associatedRevuz measures, we prove that the resolvents of the time-changed Brownianmotions are locally H\"{o}lder continuous in the spatial components. We alsoobtain lower bounds for the indice of the H\"{o}lder continuity.

H\"{o}lder estimates for resolvents of time-changed Brownian motions