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Predicting the Time of the Ultimate Maximum for Brownian Motion with Drift
11 references·5 citing·29 second hop
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this work references cited by second hop

References

  • 1998Methods of Mathematical Finance1,939 cited
  • 2006Optimal stopping and free-boundary problems1,068 cited
  • 2007A Change-of-Variable Formula with Local Time on Surfaces228 cited
  • 2005A Change-of-Variable Formula with Local Time on Curves176 cited
  • 2002Quickest Detection Problems in the Technical Analysis of the Financial Data106 cited
  • 2001Stopping Brownian Motion Without Anticipation as Close as Possible to Its Ultimate Maximum76 cited
  • 2007The trap of complacency in predicting the maximum69 cited
  • 2000An Extension of P. Lévy's Distributional Properties to the Case of a Brownian Motion with Drift68 cited
  • 2003Optimal prediction of the ultimate maximum of Brownian motion44 cited
  • 2005On a Property of the Moment at Which Brownian Motion Attains Its Maximum and Some Optimal Stopping Problems31 cited
  • 2004A remark on the quickest detection problems14 cited

Cited by

  • 2011Predicting the ultimate supremum of a stable Lévy process with no negative jumps24 cited
  • 2019An Optimal Stopping Problem of Detecting Entry Points for Trading Modeled by Geometric Brownian Motion22 cited
  • 2010Quickest detection of a hidden target and extremal surfaces21 cited
  • 2011

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Predicting the Ultimate Supremum of a Stable Lévy Process with No Negative Jumps
20 cited
  • 2014Quickest detection of a hidden target and extremal surfaces19 cited