arXiv · 1501.06131
Linear Evolution Equations with Cylindrical Lévy Noise: Gradient Estimates and Exponential Ergodicity
Abstract
Explicit coupling property and gradient estimates are investigated for the linear evolution equations on Hilbert spaces driven by an additive cylindrical Lévy process. The results are efficiently applied to establish the exponential ergodicity for the associated transition semigroups. In particular, our results extend recent developments on related topic for cylindrical symmetric $α$-stable processes.
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Jian Wang. 2015-01-25. Linear Evolution Equations with Cylindrical Lévy Noise: Gradient Estimates and Exponential Ergodicity. https://arxiv.org/abs/1501.06131
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