Infinitely divisible measures on the cone of an ordered locally convex vector spaces
E. Dettweiler (1976)
Annales scientifiques de l'Université de Clermont. Mathématiques
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Displaying similar documents to “Some consequences of a kind of Hahn-Banach's theorem”
Infinitely divisible measures on the cone of an ordered locally convex vector spaces
Conical measures and vector measures
Igor Kluvánek (1977)
Annales de l'institut Fourier
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Every conical measure on a weak complete space is represented as integration with respect to a -additive measure on the cylindrical -algebra in . The connection between conical measures on and -valued measures gives then some sufficient conditions for the representing measure to be finite.
Differentiation of measures.
Ricardo Faro Rivas, Juan A. Navarro, Juan Sancho (1994)
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Integral representations in convex cones
Thomas, E. G. F.
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Nonlinear structures determined by measures on Banach spaces
K. David Elworthy (1976)
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Structure of measures on topological spaces.
José L. de María, Baltasar Rodríguez Salinas (1989)
Revista Matemática de la Universidad Complutense de Madrid
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The Radon spaces of type (T), i.e., topological spaces for which every finite Borel measure on Omega is T-additive and T-regular are characterized. The class of these spaces is very wide and in particular it contains the Radon spaces. We extend the results of Marczewski an Sikorski to the sygma-metrizable spaces and to the subsets of the Banach spaces endowed with the weak topology. Finally, the completely additive families of measurable subsets related with the works of Hansell, Koumoullis,...