TY - GEN
T1 - Resource optimization for program committee members
T2 - 8th International Conference on Fun with Algorithms, FUN 2016
AU - Bender, Michael A.
AU - McCauley, Samuel
AU - Simon, Bertrand
AU - Singh, Shikha
AU - Vivien, Frédéric
N1 - Publisher Copyright:
© Michael A. Bender, Samuel McCauley, Bertrand Simon, Shikha Singh, and Frédéric Vivien.
PY - 2016/6/1
Y1 - 2016/6/1
N2 - This paper formalizes a resource-allocation problem that is all too familiar to the seasoned program-committee member. For each submission j that the PC member has the honor of reviewing, there is a choice. The PC member can spend the time to review submission j in detail on his/her own at a cost of Ci. Alternatively, the PC member can spend the time to identify and contact peers, hoping to recruit them as subreviewers, at a cost of 1 per subreviewer. These potential subreviewers have a certain probability of rejecting each review request, and this probability increases as time goes on. Once the PC member runs out of time or unasked experts, he/she is forced to review the paper without outside assistance. This paper gives optimal solutions to several variations of the scheduling-reviewers problem. Most of the solutions from this paper are based on an iterated log function of Ci. In particular, with k rounds, the optimal solution sends the k-iterated log of Ci requests in the first round, the (k - 1)-iterated log in the second round, and so forth. One of the contributions of this paper is solving this problem exactly, even when rejection probabilities may increase. Naturally, PC members must make an integral number of subreview requests. This paper gives, as an intermediate result, a linear-time algorithm to transform the artificial problem in which one can send fractional requests into the less-artificial problem in which one sends an integral number of requests. Finally, this paper considers the case where the PC member knows nothing about the probability that a potential subreviewer agrees to review the paper. This paper gives an approximation algorithm for this case, whose bounds improve as the number of rounds increases.
AB - This paper formalizes a resource-allocation problem that is all too familiar to the seasoned program-committee member. For each submission j that the PC member has the honor of reviewing, there is a choice. The PC member can spend the time to review submission j in detail on his/her own at a cost of Ci. Alternatively, the PC member can spend the time to identify and contact peers, hoping to recruit them as subreviewers, at a cost of 1 per subreviewer. These potential subreviewers have a certain probability of rejecting each review request, and this probability increases as time goes on. Once the PC member runs out of time or unasked experts, he/she is forced to review the paper without outside assistance. This paper gives optimal solutions to several variations of the scheduling-reviewers problem. Most of the solutions from this paper are based on an iterated log function of Ci. In particular, with k rounds, the optimal solution sends the k-iterated log of Ci requests in the first round, the (k - 1)-iterated log in the second round, and so forth. One of the contributions of this paper is solving this problem exactly, even when rejection probabilities may increase. Naturally, PC members must make an integral number of subreview requests. This paper gives, as an intermediate result, a linear-time algorithm to transform the artificial problem in which one can send fractional requests into the less-artificial problem in which one sends an integral number of requests. Finally, this paper considers the case where the PC member knows nothing about the probability that a potential subreviewer agrees to review the paper. This paper gives an approximation algorithm for this case, whose bounds improve as the number of rounds increases.
KW - Delegation
KW - Scheduling
KW - Subreviews
UR - https://www.scopus.com/pages/publications/84975311429
U2 - 10.4230/LIPIcs.FUN.2016.7
DO - 10.4230/LIPIcs.FUN.2016.7
M3 - Conference contribution
AN - SCOPUS:84975311429
T3 - Leibniz International Proceedings in Informatics, LIPIcs
BT - 8th International Conference on Fun with Algorithms, FUN 2016
A2 - Demaine, Erik D.
A2 - Grandoni, Fabrizio
PB - Schloss Dagstuhl- Leibniz-Zentrum fur Informatik GmbH, Dagstuhl Publishing
Y2 - 8 June 2016 through 10 June 2016
ER -