No-information secretary problems with cardinal payoffs and Poisson arrivals
type: Item
instance of: scholarly article
title: No-information secretary problems with cardinal payoffs and Poisson arrivals
zbMATH Open document ID: 1180.62114
author: Elżbieta Z. Ferenstein
author: Anna Krasnosielska-Kobos
published in: Statistics \& Probability Letters
publication date: 2010-02-05T00:00:00Z
Mathematics Subject Classification ID: 62L15
Mathematics Subject Classification ID: 62M99
Mathematics Subject Classification ID: 60G40
zbMATH DE Number: 5666080
MaRDI profile type: Publication
full work available at URL: j.spl.2009.10.010
OpenAlex ID: W2086274793
cites work: A new secretary problem with rank-based selection and cardinal payoffs
cites work: On optimal stopping of a sequence of independent random variables- probability maximizing approach
cites work: A unified approach to a class of best choice problems with an unknown number of options
cites work: On an optimal selection problem of Cowan and Zabczyk
cites work: Sum the odds to one and stop
cites work: A note on bounds for the odds theorem of optimal stopping.
cites work: A Continuous-Time Approach to Robbins' Problem of Minimizing the Expected Rank
cites work: Q5641856
cites work: Q4179709
cites work: A persistency problem connected with a point process
cites work: Q4932345
cites work: Optimal stopping of a risk process
cites work: Who solved the secretary problem
cites work: A version of the Elfving problem with random starting time
cites work: The full-information best choice problem with a random number of observations
cites work: The Best Choice Problem for a Random Number of Objects
cites work: Q5514924
cites work: Optimal Stopping for I.I.D. Random Variables Based on the Sequential Information of the Location of Relative Records Only
cites work: Optimal Stopping With Random Horizon With Application to the Full-Information Best-Choice Problem With Random Freeze
cites work: Analysis of heuristic solutions to the best choice problem.
cites work: The Secretary Problem with an Unknown Number of Options
cites work: A rank-based selection with cardinal payoffs and a cost of choice
DOI: 10.1016/J.SPL.2009.10.010
description: scientific article; zbMATH DE number 5666080