Table of Contents

Set and point transformations on homogeneous spaces.- On the uniqueness of preimages of measures.- Haar-Mass und Hausdorff-Mass.- A unified proof of Fubini theorem for Baire and Borel measures.- Inheritness of compactness and perfectness of measures by thick subsets.- Topology and measure theory.- Submeasures and the problem on the existence of control measures.- On disintegrations and conditional probabilities.- On Liapunov vector measures.- Measurability and Pettis integration in Hilbert spaces.- Vector valued inner measures.- Totally summable functions with values in locally convex spaces.- Ein Nicht-Standard-Beweis fur die Existenz eines Liftings.- Relevements sur une Algebre d'ensembles.- On the existence of lower densities in noncomplete measure spaces.- Some negative results in theory of lifting.- Differentiation of measures.- Differentiation of integrals in Rn.- Packings and coverings with balls in finite dimensional normed spaces.- On the Radon-Nikodym theorem in locally convex spaces.- The Radon-Nikodym property and spaces of operators.- The Radon-Nikodym property for Banach spaces.- On the Radon-Nikodym derivative of a measure taking values in a Banach space with basis.- Radon-Nikodym theorem for Banach space valued measures.- A note on adapted cones.- Integraldarstellungen linearer funktionale.- Measures with values in partially ordered spaces: Regularity and ?-additivity.- Measures with values in non-locally convex spaces.- Summen halbadditiver integralnormen vom Lebesgue-typ.- The semi-M property for normed Riesz spaces.- On R. Pallu de la Barriere's characterization of normal states.- Non commutative integration in spectral theory.- Measure theory on orthomodular posets and lattices.- A new approach to the theory of probability via algebraic categories.- A problem of equidistribution on the unit interval [0, 1].- On absolute continuity of measures generated by Ito-McShane stochastic differential equations.- A problem in LP-spaces.- On positive dilations to isometries in Lp spaces.- Measure-fine uniform spaces I.- On a measure theoretical problem in mathematical economics.- Concluding remarks.