
The class of regular Markov processes is very close to the class of right processes studied by Meyer, Getoor and others. We say that a transition function p p is regular if it is the transition function of a well-defined regular Markov process. A characterization of regular transition functions is given which implies that, if p p is regular, then the Dawson-Watanabe and the Fleming-Viot supertransition functions over p p belong to the same class.
Multiplicative functionals and Markov processes, characterization of regular transition functions, regular Markov processes, supertransition functions, Boundary theory for Markov processes, Branching processes (Galton-Watson, birth-and-death, etc.), Continuous-time Markov processes on general state spaces, Random fields, Applications of Brownian motions and diffusion theory (population genetics, absorption problems, etc.), right processes, Signal detection and filtering (aspects of stochastic processes)
Multiplicative functionals and Markov processes, characterization of regular transition functions, regular Markov processes, supertransition functions, Boundary theory for Markov processes, Branching processes (Galton-Watson, birth-and-death, etc.), Continuous-time Markov processes on general state spaces, Random fields, Applications of Brownian motions and diffusion theory (population genetics, absorption problems, etc.), right processes, Signal detection and filtering (aspects of stochastic processes)
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