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Predicting the Last Zero of Brownian Motion with Drift

By J. Toit and others
Given a standard Brownian motion B^{\mu}=(B_t^{\mu})_{0\le t\le T} with drift \mu \in IR and letting g denote the last zero of B^{\mu} before T, we consider the optimal prediction problem V_*=\inf_{0\le \tau \le T}\mathsf {E}\:|\:g-\tau | where the infimum is taken over all stopping times \tau of B^{\mu}. Reducing the... Show more
December 20, 2007
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Predicting the Last Zero of Brownian Motion with Drift
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