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LOCATION:Online
DESCRIPTION:To study random walks in a Hilbert space we endowed the last one with a shift invariant measure. According to Weyl's theorem\, the Lebesgue measure does not exist in an infinite-dimensional Hilbert space. Thus a measure is considered as a non-negative additive function of a set defined on a ring of subsets of a Hilbert space.
DTSTART:20201006T180000Z
DTEND:20201006T200000Z
SUMMARY:Seminar “Sobolev spaces and spaces of smooth functions on a Hilbert space equipped with a translationally invariant measure”
URL;VALUE=URI:/media/events/seminar-sobolev-spaces-and-spaces-of-smooth-functions-on-a-hilbert-space-equipped-with-a-translationally-invariant-measure/
DTSTAMP:20260504T090541Z
UID:69f8373598ed2
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