Extensions of diffusion processes on intervals and Feller's boundary conditions

Mathematics – Probability

Scientific paper

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Scientific paper

For a minimal diffusion process on $ (a,b) $, any possible extension of it to
a standard process on $ [a,b] $ is characterized by the characteristic measures
of excursions away from the boundary points $ a $ and $ b $. The generator of
the extension is proved to be characterized by Feller's boundary condition.

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