Pure-jump Processes
Pure-Jump Processes is a type of stochastic process within the class of Lévy Processes distinguished by the absence of a continuous Gaussian component, consisting exclusively of discontinuous jumps whose increments are governed by a Lévy measure supported on the entire real line excluding zero.
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2017–2026
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The Fine Structure of Asset Returns: An Empirical Investigation
Peter Carr, Hélyette Geman, Dilip B. Madan et al. · The Journal of Business · 2002 · 1.8K citations
Time Changes for Lévy Processes
Hélyette Geman, Dilip B. Madan, Marc Yor · Mathematical Finance · 2001 · 249 citations
Engineering, Economics, Finance +16
Spatial birth and death processes
Chris Preston · Advances in Applied Probability · 1975 · 215 citations
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École Supérieure des Sciences Économiques et Commerciales, France
5 publications · 2.4K citations
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University of Warwick
Coventry, United Kingdom
7 h-index
8 publications
443 citations
Duke University
Durham, United States
6 h-index
8 publications
521 citations

Aarhus University
Aarhus, Denmark
5 h-index
10 publications
198 citations
École Supérieure des Sciences Économiques et Commerciales
Cergy, France
5 h-index
5 publications
2.3K citations

La Trobe University
Melbourne, Australia
5 h-index
5 publications
90 citations

Université Paris Dauphine-PSL
Paris, France
5 h-index
6 publications
2.4K citations
University of Washington
Seattle, United States
4 h-index
5 publications
550 citations

Sorbonne Université
Paris, France
4 h-index
4 publications
391 citations
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JAP · 11 publications · 255 citations
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9 publications · 326 citations
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Repository · 9 publications · 209 citations
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8 publications · 177 citations
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