Représentation des mesures coniques.
Représentations intégrales dans les cônes convexes conucléaires et applications
Sequential density techniques for an approximate Radon–Nikodým theorem.
Several remarks to the Riesz representation theorem
Some change of variable formulas in integral representation theory.
Some consequences of a kind of Hahn-Banach's theorem
Some remarks on Gleason measures
This work is devoted to generalizing the Lebesgue decomposition and the Radon-Nikodym theorem to Gleason measures. For that purpose we introduce a notion of integral for operators with respect to a Gleason measure. Finally, we give an example showing that the Gleason theorem does not hold in non-separable Hilbert spaces.
Strong Fubini axioms from measure extension axioms
It is shown that measure extension axioms imply various forms of the Fubini theorem for nonmeasurable sets and functions in Radon measure spaces.
Sulla differenziazione degli integrali di Daniell-Stone
Sulla rappresentazione di funzionali mediante integrali
Sur la représentation des formes ... 0 sur les espaces de fonctions.
Tempered Radon measures.
Tensor product of URM algbras
The Bourbaki integral as maximal integral
The Choquet integral representation in the affine vector-valued case.
The Finest Nachbin Topology is a Mixed Topology.
The Pełczyński property for some uniform algebras
The Radon measures as functionals on Lipschitz functions
The (sub/super)additivity assertion of Choquet
The assertion in question comes from the short final section in Theory of capacities of Choquet (1953/54), in connection with his prototype of the subsequent Choquet integral. The problem was whether and when this operation is additive. Choquet had the much more abstract idea that all functionals in a certain wide class must be subadditive, and similarly for superadditivity. His treatment of this point was more like an outline, and his proof limited to a rather narrow special case. Thus the proper...
Über eine spezielle Desintegration.