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On établit pour le cône des mesures positives bornées sur , quasi-invariantes sous les translations de et vérifiant :(avec polynôme borné inférieurement) les résultats suivants :– Toute mesure de est intégrale de mesures appartenant aux génératrices extrémales de .– Les génératrices extrémales de sont composées de mesures markoviennes.
In the theories of integration and of ordinary differential and integral equations, convergence theorems provide one of the most widely used tools. Since the values of the Kurzweil-Stieltjes integrals over various kinds of bounded intervals having the same infimum and supremum need not coincide, the Harnack extension principle in the Kurzweil-Henstock integral, which is a key step to supply convergence theorems, cannot be easily extended to the Kurzweil-type Stieltjes integrals with discontinuous...
An expression in terms of the Wiener integral for the “scattering length” is given and used to discuss the relation between this quantity and electrostatic capacity.
Following H. Sato - Y. Okazaky we will prove that: if is a topological vector space, locally convex and reflexive, and is a gaussian measure on , then is separable.
We extend some known sigma-finiteness and regularity results for (locally finite) Radon measures to locally sigma-finite or locally moderated Radon measures of type (H), and we obtain other new ones. The main result states that the regularity and the sigma-finiteness are equivalent for alllocally moderated, diffused, Radon measures of type (H) in a T1 topological space which is either weakly metacompact or paralindelöf (resp. metalindelöf) and has a concassage of Lindelöf (resp. separable) subsets....
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