Best Choice from the Planar Poisson Process

Details Best Choice from the Planar Poisson Process Best Choice from the Planar Poisson Process

2002-09-05

arxiv.org/abs/math/0209050v2

Mathematics

Probability

35 pages

Scientific paper

Various best-choice problems related to the planar homogeneous Poisson process in finite or semi-infinite rectangle are studied. The analysis is largely based on properties of the one-dimensional box-area process associated with the sequence of records. We prove a series of distributional identities involving exponential and uniform random variables, and resolve the Petruccelli-Porosinski-Samuels paradox on coincidence of asymptotic values in certain discrete-time optimal stopping problems.

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