Absolute continuity of the law of an infinite dimensional Wiener functional with respect to the Wiener probability
We study conditions ensuring that the law of a C([0,1])-valued functional defined on an abstract Wiener space is absolutely continuous with respect to the Wiener measure on C([0,1]). These conditions extend those established by P. Malliavin for finite-dimensional Wiener functionals, and those for Hilbert-valued functionals.
scientific article; zbMATH DE number 4104106
scientific article