Theory of Frechet cones and nonlinear analysis
Three Spaces Problem for Lyapunov Theorem on Vector Measure
It is proved that a Banach space X has the Lyapunov property if its subspace Y and the quotient space X/Y have it.
Topological aspects of q-regular measures
Topological dual of with application to stochastic systems on Hilbert space
In this paper, we prove that the topological dual of the Banach space of bounded measurable functions with values in the space of nuclear operators, furnished with the natural topology, is isometrically isomorphic to the space of finitely additive linear operator-valued measures having bounded variation in a Banach space containing the space of bounded linear operators. This is then applied to a stochastic structural control problem. An optimal operator-valued measure, considered as the structural...
Topological rings of sets and the theory of vector measures [Book]
Topologies on Spaces of Vector-Valued Continuous Functions. II.
Topologies semi-vectorielles. Application à l'analyse complexe
On définit sur un espace vectoriel une classe de topologies qui rendent la multiplication continue, mais ne sont pas vectorielles en général. Sur un espace complexe elles permettent d’obtenir encore les principales propriétés des fonctions plurisousharmoniques. De telles topologies séparées sont localement pseudo-convexes (mais non localement convexes en général) : cette notion intervient dans les extensions données récemment par l’auteur du théorème de Banach-Steinhaus aux familles de polynômes...
Transformation d'une promesure de probabilité en une vraie mesure
Transforms of Vector-Valued Functions and Measures
Translations of functions iv vector Hardy classes on the unit disk [Book]
Transportation Cost for Gaussian and Other Product Measures.
Two generalizations of Komlós' theorem with lower closure-type applications.
Two questions concerning vector-valued holomorphic functions
Two remarks on the structure of sets of exposed and extreme points.