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Bettina Klaus
Researcher at University of Lausanne
Publications - 124
Citations - 1807
Bettina Klaus is an academic researcher from University of Lausanne. The author has contributed to research in topics: Matching (statistics) & Single peaked preferences. The author has an hindex of 23, co-authored 123 publications receiving 1650 citations. Previous affiliations of Bettina Klaus include Harvard University & Autonomous University of Barcelona.
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Stable matchings and preferences of couples
Bettina Klaus,Flip Klijn +1 more
TL;DR: A natural preference domain is determined, the domain of weakly responsive preferences, that guarantees stability, and it is shown that this domain is maximal for the existence of stable matchings.
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Coalitional strategy-proof and resource-monotonic solutions for multiple assignment problems
Lars Ehlers,Bettina Klaus +1 more
TL;DR: This work considers the problem of allocating indivisible objects when agents may desire to consume more than one object and monetary transfers are not possible and shows that sequential dictatorships are the only efficient and coalitional strategy-proof solutions to the multiple assignment problem.
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Paths to stability for matching markets with couples
Bettina Klaus,Flip Klijn +1 more
TL;DR: It is shown that when stable matchings exist, but preferences are not weakly responsive, for some initial matchings there may not exist any path obtained from `satisfying' blocking coalitions that yields a stable matching.
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Strategy-proofness and population-monotonicity for house allocation problems
TL;DR: In this paper, a simple model of assigning indivisible objects to agents, such as dorm rooms to students, or offices to professors, where each agent receives at most one object and monetary compensations are not possible, is studied.
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Stable many-to-many matchings with contracts
Bettina Klaus,Markus Walzl +1 more
TL;DR: In this article, the setwise stability for many-to-many matching markets with contracts with contracts is studied and the relations between the resulting sets of stable allocations for general, substitutable, and strongly substitutable preferences are analyzed.