作者mangogogo ()
看板NCTU-STAT95G
标题中研院
时间Sat Oct 20 21:41:27 2007
中央研究院统计科学研究所
学 术 演 讲
讲 题:Some Marked Stopping Problems
演讲人:
Prof. Sheldon M. Ross(University of Southern California, USA)
时 间:2007年10月31日(星期三)上午10:30-12:00
地 点:中央研究院统计科学研究所二楼交谊厅
※茶会:上午10:10统计所二楼交谊厅
Abstract
In a marked stopping problem independent random variables Y(1), Y(2),
... are observed in sequence; after each observation the decision maker must
decide whether to mark that varaible or not. At some point the decision maker
stops observing and collects a return that depends on the sequence of values
that have been observed and the indices of those that have been marked. We
argue that if the return function is a convex and nondecreasing function of
each observation then the maximal expected return increases as the
variability of the distributions of the Y(i) increase.
A particular marked stopping problem we are interested in is one where
we have k items to sell, with offers arriving sequentially.In one variation
each new offer is either marked or not, and the problem ends when k offers
have been marked. However, the return function is k times the minimal marked
offer minus c times the number of offers observed. In a second variation
there is no marking, but at some time we stop and sell all k items at the kth
highest price observed.
In the preceding the offer distribution is assumed known. A Bayesian
model where it is unknown will also be discussed.
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