Vector Space Measures and Applications II
Proceedings, Dublin 1977
Herausgegeben: Aron, R. M.; Dineen, S.
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Convergence presque partout des suites de fonctions mesurables et applications.- On the completion of vector measures.- Stochastic processes and commutation relationships.- Some results with relation to the control measure problem.- On measurable and partitionable vector valued multifunctions.- Analytic evolution equations in Banach spaces.- On the radon-Nikodym-property and martingale convergence.- On the Radon-Nikodym-property, and related topics in locally convex spaces.- Relations entre les proprietes de mesurabilite universelle pour un espace topologique T et la propriete de Radon-Nikodym...
Convergence presque partout des suites de fonctions mesurables et applications.- On the completion of vector measures.- Stochastic processes and commutation relationships.- Some results with relation to the control measure problem.- On measurable and partitionable vector valued multifunctions.- Analytic evolution equations in Banach spaces.- On the radon-Nikodym-property and martingale convergence.- On the Radon-Nikodym-property, and related topics in locally convex spaces.- Relations entre les proprietes de mesurabilite universelle pour un espace topologique T et la propriete de Radon-Nikodym pour le cone positif des mesures de Radon (resp, de Baire) sur T.- Stability of tensor products of radon measures of type (?).- The strong Markov property for canonical Wiener processes.- Random linear functionals and why we study them.- Control measure problem in some classes of F-spaces.- Application des propri¿s des fonctions plurisousharmoniques a un probl¿ de mesure dans les espaces vectoriels complexes.- A maximal equality and its application in vector spaces.- Representation of analytic functionals by vector measures.- Liftings of vector measures and their applications to RNP and WRNP.- Integral representations in conuclear spaces.- Boundedness problems for finitely additive measures.- Vector measures and the ito integral.- Infinitely divisible stochastic differential equations in space-time.- Strong measurability, liftings and the Choquet-Edgar theorem.
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