A survey and some generalizations of Bessel processes
By Anja Göing-Jaeschke, Marc Yor. 2003
327 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance
View Paper: https://www.semanticscholar.org/paper/7875d42a18537a25710fbc1789d8665e40aeb8d0
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
- Vadim Linetsky
- Archil Gulisashvili
- Jan Obłój
- J. Ruf
- M. Ben Alaya
- Ahmed Kebaier
- Ioannis Karatzas
- E. Stein
In Finance
- Vadim Linetsky
- Ioannis Karatzas
- J. Ruf
- M. Ben Alaya
- Ahmed Kebaier
- Archil Gulisashvili
- Jan Obłój
- M. Schröder
Citations in the corpus
- Pricing and Hedging Path-Dependent Options Under the CEV Process (2001, background): “Whittaker functions also appear in similar contexts in Giorno et al. (1986) and Going-Jaeschke and Yor (1999) in connection with the calculation of Laplace transforms of first hitting times of generalized Bessel processes.”
- Asymptotic Behavior of the Stock Price Distribution Density and Implied Volatility in Stochastic Volatility Models (2009, methodology): “We refer the reader to [4, 5, 8, 10, 17, 18] for more information on Bessel processes.”
- The Skorokhod embedding problem and its offspring (2004, methodology): “We do not give the explicit formulae and refer to Göing-Jaeschke and Yor [45] (see for example the formulae on page 322) for a recent and extensive study which includes the subject.”
- Distribution of the time to explosion for one-dimensional diffusions (2013, background): “We refer to [45] and Section 2 in [24] for several pointers to this literature.”
- THE SPECTRAL DECOMPOSITION OF THE OPTION VALUE (2004, methodology): “This process is called a radial Ornstein–Uhlenbeck process [32, 78, 82].”
- Parameter Estimation for the Square-Root Diffusions: Ergodic and Nonergodic Cases (2012, background): “Göing-Jaeschke and Yor [8] or Lamberton and Lapeyre [16] for more details).”
- Bessel processes, the integral of geometric Brownian motion, and Asian options (2003, background): “Nothing seemed to have been known about such densities if ν −1 before [30].”