We model and solve Best Choice Problems in the multiple prior framework: An ambiguity averse decision maker aims to choose the best among a fixed number of applicants that appear sequentially in a random order. The decision faces ambiguity about the probabil-ity that a candidate – a relatively top applicant — is actually best among all applicants. We show that our model covers the classical secretary problem, but also other interesting classes of problems. We provide a closed form solution of the problem for time-consistent pri-ors using minimax backward induction. As in the classical case the derived stopping strategy is simple. Ambiguity can lead to substantial differences to the classical threshold rule. 1
Obradović L. Robust Maximum Detection: Full Information Best Choice Problem under Multiple Priors. C...
In the so-called secretary problem and its extensions, we must make an irrevocable choice from a num...
The article is dedicated to some generalizations of the classical optimal choice problem (the fasti...
Chudjakow T, Riedel F. The Best Choice Problem under Ambiguity. Working Papers. Institute of Mathema...
Abstract The secretary problem with uncertain selection, considered by Smith, is generalized to allo...
AbstractGusein-Zade considered a version of the secretary problem in which we are allowed to make on...
Riedel F. Optimal Stopping under Ambiguity. Working Papers. Institute of Mathematical Economics. Vol...
The probability of selecting the ath best out of n applicants in the secretary problem is evaluated ...
ABSTRACT. The classical secretary problem involves sequentially interviewing a pool of n appli-cants...
This paper answers a long-standing open question concerning the 1∕e-strategy for the problem of best...
A total of n items arrive at random. The decision maker must either select or discard the current it...
[[abstract]]We consider a natural variation of the standard secretary problem: N groups of applicant...
AbstractA total of n items arrive at random. The decision maker must either select or discard the cu...
This article tries to unify best choice problems under total ignorance of both the candidates, quali...
We consider the best-choice secretary problem, with a known number, n, of applicants, and a random, ...
Obradović L. Robust Maximum Detection: Full Information Best Choice Problem under Multiple Priors. C...
In the so-called secretary problem and its extensions, we must make an irrevocable choice from a num...
The article is dedicated to some generalizations of the classical optimal choice problem (the fasti...
Chudjakow T, Riedel F. The Best Choice Problem under Ambiguity. Working Papers. Institute of Mathema...
Abstract The secretary problem with uncertain selection, considered by Smith, is generalized to allo...
AbstractGusein-Zade considered a version of the secretary problem in which we are allowed to make on...
Riedel F. Optimal Stopping under Ambiguity. Working Papers. Institute of Mathematical Economics. Vol...
The probability of selecting the ath best out of n applicants in the secretary problem is evaluated ...
ABSTRACT. The classical secretary problem involves sequentially interviewing a pool of n appli-cants...
This paper answers a long-standing open question concerning the 1∕e-strategy for the problem of best...
A total of n items arrive at random. The decision maker must either select or discard the current it...
[[abstract]]We consider a natural variation of the standard secretary problem: N groups of applicant...
AbstractA total of n items arrive at random. The decision maker must either select or discard the cu...
This article tries to unify best choice problems under total ignorance of both the candidates, quali...
We consider the best-choice secretary problem, with a known number, n, of applicants, and a random, ...
Obradović L. Robust Maximum Detection: Full Information Best Choice Problem under Multiple Priors. C...
In the so-called secretary problem and its extensions, we must make an irrevocable choice from a num...
The article is dedicated to some generalizations of the classical optimal choice problem (the fasti...