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Excursions Above the Minimum for Diffusions
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We demonstrate the existence of a "L\'evy system" for the excursions of a one-dimensional diffusion process above its past-minimum process. As applications we provide a direct proof of D. Williams' decomposition (in both a global and a local form) and of a theorem of W. Vervaat.
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Drawdowns of diffusions
The authors prove Lehoczky's and Malyutin's drawdown formulas via excursion theory and analyze the Markov process of the maximum at the first drawdown time.
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