Regularizing fractional Brownian motion with a view towards stock price modelling
By Patrick Cheridito. 2001
82 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance
View Paper: https://www.semanticscholar.org/paper/9f674fb5b26a3a2f292b8a29e7523d87fed117c2
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- David Nualart
- Pierre Vallois
- Francesco Russo
- Mihai Gradinaru
- J. Syroka
- Dorje C. Brody
- Patrick Cheridito
- Mihail Zervos
In Finance
- Pierre Vallois
- Francesco Russo
- David Nualart
- Ivan Nourdin
- Mihai Gradinaru
- Ciprian A. Tudor
- Jason Swanson
- J. Syroka
Citations in the corpus
- Dynamical pricing of weather derivatives (2002, background): “…in particular, trading, will result in price processes that can be modelled realistically by means of semimartingales is an issue that we cannot address here—this is a point that has been debated in the literature in the context of equity markets (Rogers 1997, Hu and Øksendal 1999, Cheridito 2001).”
- Fractional Brownian motion (2006, background): “Let us mention the following surprising result proved by Cheridito in [8].”
- Generalized covariations, local time and Stratonovich Itô's formula for fractional Brownian motion with Hurst index H>=1/4 (2003, background): “Interesting remarks have been recently done by [7] and [40].”
- Arbitrage in fractional Brownian motion models (2003, background): “3) when H ∈ (12 , 1)), then for a real function f on R that is locally Lipschitz, the path-wise Riemann-Stieltjes integral ∫ t 0 f(Yu)dYu exists for all t ≥ 0 and equals F (Yt) − F (Y0), where F ′ = f .”