Masatoshi Fukushima: Selecta
Masatoshi Fukushima is one of the most influential probabilists of our times. His fundamental work on Dirichlet forms and Markov processes made Hilbert space methods a tool in stochastic analysis and by this he opened the way to several new developments. His impact on a new generation of probabilists can hardly be overstated.
These Selecta collect 25 of Fukushima's seminal articles published between 1967 and 2007.
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Regular representations of Dirichlet spaces R8
Dirichlet spaces and strong Markov processes R9
On a strict decomposition of additive functionals for symmetric diffusion
Construction and decomposition of reflecting diffusions on Lipschitz domains
On semimartingale characterizations of functions of symmetric Markov
On regular Dirichlet subspaces of HlI and associated linear diffusions
Entrance law exit system and Levy system of time changed processes
Extending Markov processes in weak duality by Poisson point processes