Robust stability in matching markets
成果类型:
Article
署名作者:
Kojima, Fuhito
署名单位:
Stanford University
刊物名称:
THEORETICAL ECONOMICS
ISSN/ISSBN:
1933-6837
DOI:
10.3982/TE780
发表日期:
2011-05-01
页码:
257-267
关键词:
Matching
STABILITY
strategy-proofness
robust stability
acyclicity
摘要:
In a matching problem between students and schools, a mechanism is said to be robustly stable if it is stable, strategy-proof, and immune to a combined manipulation, where a student first misreports her preferences and then blocks the matching that is produced by the mechanism. We find that even when school priorities are publicly known and only students can behave strategically, there is a priority structure for which no robustly stable mechanism exists. Our main result shows that there exists a robustly stable mechanism if and only if the priority structure of schools is acyclic (Ergin 2002), and in that case, the student-optimal stable mechanism is the unique robustly stable mechanism.
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