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Volumn 13, Issue 4, 2000, Pages 391-411

Optimal stopping behavior with relative ranks: The secretary problem with unknown population size

Author keywords

Candidate problem; Experiment; Human subjects; Individual decision making; Optimal selection; Optimal stopping; Relative ranks; Search cost; Secretary problem; Sequential observation; Sequential search; Simulation

Indexed keywords


EID: 23044524940     PISSN: 08943257     EISSN: None     Source Type: Journal    
DOI: 10.1002/1099-0771(200010/12)13:4<391::AID-BDM359>3.0.CO;2-I     Document Type: Article
Times cited : (70)

References (18)
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    • Ferguson, T.S.1
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    • The secretary problem and its extensions: A review
    • Freeman PR. 1983. The secretary problem and its extensions: A review. International Statistical Review 51: 189-206.
    • (1983) International Statistical Review , vol.51 , pp. 189-206
    • Freeman, P.R.1
  • 7
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    • Optimal selection based on relative ranks with a random number of individuals
    • Gianini-Pettitt J. 1979. Optimal selection based on relative ranks with a random number of individuals. Advances in Applied Probability 11: 720-736.
    • (1979) Advances in Applied Probability , vol.11 , pp. 720-736
    • Gianini-Pettitt, J.1
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    • Lindley, D.V.1
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    • Sequential decision making with relative ranks: An experimental investigation of the. 'secretary problem'
    • Scale DA, Rapoport A. 1997. Sequential decision making with relative ranks: An experimental investigation of the. 'secretary problem'. Organizational Behavior and Human Decision Processes 69: 221-236.
    • (1997) Organizational Behavior and Human Decision Processes , vol.69 , pp. 221-236
    • Scale, D.A.1    Rapoport, A.2
  • 17
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    • The secretary problem with an unknown number of options
    • Stewart TJ. 1981. The secretary problem with an unknown number of options. Operations Research 29: 130-145.
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    • Stewart, T.J.1
  • 18
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    • Recognizing the maximum of a random sequence based on relative rank with backward solicitation
    • Yang MCK. 1974. Recognizing the maximum of a random sequence based on relative rank with backward solicitation. Journal of Applied Probability 11: 504-512.
    • (1974) Journal of Applied Probability , vol.11 , pp. 504-512
    • Yang, M.C.K.1


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.