Oscillatory attraction and repulsion from a subset of the unit sphere or hyperplane for isotropic stable Lévy processes
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Publication:2080155
DOI10.1007/978-3-030-83309-1_16zbMath1496.60049arXiv2011.07402OpenAlexW4285525549MaRDI QIDQ2080155
Sandra Palau, Tsogzolmaa Saizmaa, Andreas E. Kyprianou, Mateusz Kwaśnicki
Publication date: 7 October 2022
Full work available at URL: https://arxiv.org/abs/2011.07402
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- Inversion, duality and Doob \(h\)-transforms for self-similar Markov processes
- Conditioning subordinators embedded in Markov processes
- Explicit identities for Lévy processes associated to symmetric stable processes
- Conditionings and path decompositions for Lévy processes
- Conditioned real self-similar Markov processes
- Potential theory. An analytic and probabilistic approach to balayage
- Attraction to and repulsion from a subset of the unit sphere for isotropic stable Lévy processes
- Stable processes conditioned to hit an interval continuously from the outside
- Boundary behavior of \(\alpha \)-harmonic functions on the complement of the sphere and hyperplane
- On Kelvin transformation
- The Lamperti representation of real-valued self-similar Markov processes
- On the Harmonic Measure of Stable Processes
- Time Reversions of Markov Processes
- On the distribution of a rotationally invariant α-stable process at the hitting time of a given hyperplane
- Conditioned stable Lévy processes and the Lamperti representation
- The First Hitting Distribution of a Sphere for Symmetric Stable Processes
- Markov Processes, Brownian Motion, and Time Symmetry
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