Lévy Processes
Lévy Processes is a class of \(\mathbb{R}^d\)-valued stochastic processes \((X_t)_{t \ge 0}\) with \(X_0 = 0\) almost surely, characterized by independent and stationary increments and paths that are almost surely right-continuous with left limits (càdlàg), or equivalently, by continuity in probability.
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Fractional quantum mechanics and Lévy path integrals
Physics Letters A · 2000 · 1.6K citations · Full text
Diffusion Processes and their Sample Paths.
G. F. Newell, Kanae Ito, H. P. McKean · American Mathematical Monthly · 1968 · 1.1K citations
Stochastic Volatility for Lévy Processes
Peter Carr, Hélyette Geman, Dilip B. Madan et al. · Mathematical Finance · 2003 · 911 citations
Engineering, Economics, Finance +17
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Kharkiv Institute of Physics and Technology, Ukraine
28 publications · 2.2K citations
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Sorbonne Université
Paris, France
46 h-index
145 publications
8.6K citations

Centre National de la Recherche Scientifique
Paris, France
40 h-index
204 publications
9.8K citations
Laboratoire de Probabilités et Modèles Aléatoires
Paris, France
32 h-index
63 publications
4.2K citations

Tel Aviv University
Tel Aviv, Israel
32 h-index
63 publications
5K citations
Humboldt-Universität zu Berlin
Berlin, Germany
29 h-index
74 publications
3K citations
Institute of Mathematics
Warsaw, Poland
28 h-index
91 publications
4.3K citations
Université Paris Cité
Paris, France
27 h-index
57 publications
3.8K citations

Bar-Ilan University
Ramat Gan, Israel
26 h-index
53 publications
3.2K citations
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218 publications · 8.5K citations
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165 publications · 7.8K citations
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JAP · 117 publications · 5K citations
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89 publications · 3.6K citations
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