Some results concerning polymeasures.
Some Set-Theoretical Aspects of Differentation Theory.
Some spaces of entire and nuclearly entire functions on a Banach space. I.
Some spaces of entire and nuclearly entire functions on a Banach space. II.
Sous-Différentiabilité de fonctions convexes à valeurs dans un espace vectoriel ordonné.
Spaces of holomorphic mappings on Banach spaces with a Schauder basis
We show that if U is a balanced open subset of a separable Banach space with the bounded approximation property, then the space ℋ(U) of all holomorphic functions on U, with the Nachbin compact-ported topology, is always bornological.
Spaces of holomorphic mappings on locally convex spaces
Spaces of Vector-Valued Measurable Functions.
Spectra of algebras of analytic functions on a Banach spaces.
Spectra of Algebras of Holomorphic Functions on Infinite Dimensional Riemann Domains.
Spectral dilation of operator-valued measures and its application to infinite-dimensional harmonizable processes
Spectral measures and automatic continuity.
Spectral trajectories,duality and inductive-projective limits of Hilbert spaces
Spectrum and Envelope of Holomorphy for Infinite Dimensional Riemann Domains.
S-rationally convex domains and the approximation of Silva-holomorphic functions by S-rational functions
Stabile Maße auf Badrikianschen Räumen.
Stepanoff's theorem in separable Banach spaces
Stepanoff's theorem is extended to infinitely dimensional separable Banach spaces.
Stetigkeitsaussagen Für Eine Klasse Verallgemeinerter Konvexer Funktionen In Topologischen Linearen Räumen
Stochastic approximation properties in Banach spaces
We show that a Banach space X has the stochastic approximation property iff it has the stochasic basis property, and these properties are equivalent to the approximation property if X has nontrivial type. If for every Radon probability on X, there is an operator from an space into X whose range has probability one, then X is a quotient of an space. This extends a theorem of Sato’s which dealt with the case p = 2. In any infinite-dimensional Banach space X there is a compact set K so that for...
Stochastic Basis in Fréchet Space.