Stochastic differential equations (3rd ed.): an introduction with applications
Stochastic differential equations (3rd ed.): an introduction with applications
OPTIMAL EXIT FROM A PROJECT WITH NOISY RETURNS
Probability in the Engineering and Informational Sciences
Detecting Regime Shifts: The Causes of Under- and Overreaction
Management Science
Invest or Exit? Optimal Decisions in the Face of a Declining Profit Stream
Operations Research
Optimal markdown pricing strategy with demand learning
Probability in the Engineering and Informational Sciences
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We consider the problem of determining when to exit an investment whose cumulative return follows a Brownian motion with drift &mgr; and volatility σ2. After an unobserved exponential amount of time, the drift drops from &mgr;H 0 to &mgr;L p*, where the value of p* is given implicitly. We effect a complete comparative statics analysis; one surprising result is that a decrease in &mgr;L is beneficial when |&mgr;L| is large.