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On exit laws for semigroups in weak duality

Imed Bachar — 2001

Commentationes Mathematicae Universitatis Carolinae

Let : = ( P t ) t > 0 be a measurable semigroup and m a σ -finite positive measure on a Lusin space X . An m -exit law for is a family ( f t ) t > 0 of nonnegative measurable functions on X which are finite m -a.e. and satisfy for each s , t > 0 P s f t = f s + t m -a.e. An excessive function u is said to be in if there exits an m -exit law ( f t ) t > 0 for such that u = 0 f t d t , m -a.e. Let 𝒫 be the cone of m -purely excessive functions with respect to and m V be the cone of m -potential functions. It is clear that m V 𝒫 . In this paper we are...

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