Stochastic process with ultraslow convergence to a Gaussian: The truncated Lévy flight.
By Rosario Nunzio Mantegna, H. Eugene Stanley. 1994
Subfields: Statistics and Probability, AI for Physical Sciences
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Statistics and Probability
- Yong Zhang
- Diego del-Castillo-Negrete
- Ralf Metzler
- Albert-László Barabási
- Sergei Levendorskii
- Boris Baeumer
- Á. Cartea
- César A. Hidalgo
In AI for Physical Sciences
- Diego del-Castillo-Negrete
- Joseph Klafter
- Albert-László Barabási
- Sergei Levendorskii
- Á. Cartea
- César A. Hidalgo
- Mark M. Meerschaert
- Svetlana Boyarchenko
Citations in the corpus
- Scaling in the Norwegian stock market (2000, background): “A very promising approach with respect to its application to mathematical nance [24], is the truncated L evy distribution [1,26,27].”
- Physical pictures of transport in heterogeneous media: Advection‐dispersion, random‐walk, and fractional derivative formulations (2002, background): “For truncated Lévy distributions it is known that their scaling behaviors in time pertain up to relatively large times [Mantegna and Stanley, 1994, 1995].”
- First exit times for Lévy-driven diffusions with exponentially light jumps. (2007, background): “The problem was first considered by Mantegna and Stanley in [19] and Koponen [17].”