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All issues Volume 11 (February 2007) ESAIM: PS, 11 (2007) 173-196 References
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Issue
ESAIM: PS
Volume 11, February 2007
Special Issue: "Stochastic analysis and mathematical finance" in honor of Nicole El Karoui's 60th birthday
Page(s) 173 - 196
DOI https://doi.org/10.1051/ps:2007013
Published online 19 June 2007
  1. Y. Aït-Sahalia and J. Jacod, Volatility estimators for discretely sampled Lévy processes. To appear in Annals of Statistics (2005). [Google Scholar]
  2. T.G. Andersen, T. Bollerslev and F.X. Diebold, Parametric and nonparametric measurement of volatility, in Handbook of Financial Econometrics, Y. Aït-Sahalia and L.P. Hansen Eds., Amsterdam: North Holland. Forthcoming (2005). [Google Scholar]
  3. O.E. Barndorff-Nielsen and N. Shephard, Realised power variation and stochastic volatility. Bernoulli 9 (2003) 243–265. Correction published in pages 1109–1111. [CrossRef] [MathSciNet] [Google Scholar]
  4. O.E. Barndorff-Nielsen, S.E. Graversen, J. Jacod, M. Podolskij and N. Shephard, A central limit theorem for realised bipower variations of continuous semimartingales, in From Stochastic calculus to mathematical finance, the Shiryaev Festschrift, Y. Kabanov, R. Liptser, J. Stoyanov Eds., Springer-Verlag, Berlin (2006) 33–69. [Google Scholar]
  5. O.E. Barndorff-Nielsen, N. Shephard and M. Winkel, Limit theorems for multipower variation in the presence of jumps. Stoch. Processes Appl. 116 (2006) 796–806. [Google Scholar]
  6. A.N. Borodin and I.A. Ibragimov, Limit Theorems for Functionals of Random Walks. Proceedings Staklov Inst. Math. 195, A.M.S. (1995). [Google Scholar]
  7. J. Jacod and A. Shiryaev, Limit Theorems for Stochastic Processes. 2nd ed., Springer-Verlag, Berlin (2003). [Google Scholar]
  8. J. Jacod and P. Protter, Asymptotic error distributions for the Euler method for stochastic differential equations. Ann. Probab. 26 (1998) 267–307. [CrossRef] [MathSciNet] [Google Scholar]
  9. J. Jacod, The Euler scheme for Lévy driven stochastic differential equations: limit theorems. Ann. Probab. 32 (2004) 1830–1972. [CrossRef] [MathSciNet] [Google Scholar]
  10. J. Jacod, A. Jakubowski and J. Mémin, On asymptotic error in discretization of processes. Ann. Probab. 31 (2003) 592–608. [CrossRef] [MathSciNet] [Google Scholar]
  11. D. Lépingle, La variation d'ordre p des semimartingales. Z. für Wahr. Th. 36 (1976) 285–316. [Google Scholar]
  12. C. Mancini, Disentangling the jumps of the diffusion in a geometric jumping Brownian motion. Giornale dell'Instituto Italiano degli Attuari LXIV (2001) 19–47. [Google Scholar]
  13. J. Woerner, Power and multipower variation: inference for high frequency data, in Stochastic Finance, A.N. Shiryaev, M. do Rosário Grosshino, P. Oliviera, M. Esquivel Eds., Springer-Verlag, Berlin (2006) 343–354. [Google Scholar]

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