Lecture Notes in Mathematics

Differentiation of superadditive processes.- The properties of a residual set of vector measures.- The Nikodym Boundedness theorem and the uniform boundedness principle.- On the weak compactness criteria of Kolmogorov-Tamarkin and M. Riesz type in the space of Bochner intergrable functions over a locally compact group.- Regularity and decomposability of finitely additive functions on a quantum logic.- Construction d'une Fonction D'ensembles Additive et Invariante sur les Groupes Localement Compacts Abeliens.- On "bad universal" sequences in ergodic theory (II).- Convergence theorems in the theory of diffusions.- Approximation and baire category theorems in ergodic theory.- Representation Integrale.- II. Convexes et Cones Convexes non Localement Compacts.- III. Formes Lineaires Positives et Mesures.- Progress in vector measures - 1977-83.- Two integral representations.- Theoremes de Nikodym et de Vitali-Hahn-Saks pour les Mesures A Valeurs dans un Semigroupe Uniforme.- Isometries and Lp-structure of separably valued Bochner Lp-Spaces.- White noise analysis and its application to Feynman integral.- Effective construction of measures.- Sur la Regularite d'une Mesure A Valeurs dans un Semigroupe.- Filtering equations for infinite dimensional non-linear filtering problems.- Integration of vector valued functions.- Transitive points in a family of minimal sets.- On the atomic structure and the range of partially ordered convex cone-valued measures.- The generalized Riemann integral in higher dimensions.- Sous-Groupes Libres et Sous-Ensembles Independants de Transformations Preservant la Mesure.- On generation of Radon like measures.- Applying set theory to measure theory.- Radon measures, some basic constructions.- Problem section.