An application of a functional inequality to quasi-invariance in infinite dimensions (Q2406344)
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| Language | Label | Description | Also known as |
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| English | An application of a functional inequality to quasi-invariance in infinite dimensions |
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An application of a functional inequality to quasi-invariance in infinite dimensions (English)
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27 September 2017
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The main theorem gives results about quasi-invariance of measures in terms of Lie groups and group action. Further, the author gives an application of Wang's Harnack inequality to estimate an integral operator on \(L^{2}\). All this results are complied with different proofs of some classical results in the Wiener space and Heisenberg-like groups. For the entire collection see [Zbl 1377.52002].
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quasi-invariance
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group action
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functional inequalities
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Lie group
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Harnack inequality
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Wiener space
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Heisenberg-like groups
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