Spaces of Vector-Valued Measurable Functions.
Spectral mapping theorems and stability theory in linear dynamical systems.
Spectral theory for facially homogenous symmetric self-dual cones.
Stability and ergodicity of dominated semigroups I. The uniform case.
Strong topologies on vector-valued function spaces
Let be a real Banach space and let be an ideal of over a -finite measure space . Let be the space of all strongly -measurable functions such that the scalar function , defined by for , belongs to . The paper deals with strong topologies on . In particular, the strong topology ( the order continuous dual of ) is examined. We generalize earlier results of [PC] and [FPS] concerning the strong topologies.
Studies of some items of the lattice theory in relation to the Hilbert-Hermite space
Subdifferentiability of Convex Functions with Values in an Ordered Vector Space.
Subgroups and hulls of Specker lattice-ordered groups
In this article, it will be shown that every -subgroup of a Specker -group has singular elements and that the class of -groups that are -subgroups of Specker -group form a torsion class. Methods of adjoining units and bases to Specker -groups are then studied with respect to the generalized Boolean algebra of singular elements, as is the strongly projectable hull of a Specker -group.
Sublineare Abbildungen und ein Konvergenzsatz von Banach.
Submeasures and Locally Solid Topologies on Riesz Spaces.
Superconvexity of the Spectral Radius, and Convexity of the Spectral Bound and the Type.
Sur deux théorèmes fondamentaux du calcul des probabilités
Sur la bornologie de l'ordre
Sur la représentation des formes ... 0 sur les espaces de fonctions.
Sur la séparation des cônes faiblement complets
Sur les cônes convexes topologiques
Sur les cones faiblement complets, contenus dans un espace de Banach.
Sur les cônes réticules analytiques
Sur les espaces de Banach réticulés injectifs
Sur les topologies de Lebesgue.