The lattice of worker-quasi-stable matchings

Agustín Bonifacio, Nadia Guiñazu, Noelia Juarez, Pablo Neme and Jorge Oviedo

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Abstract: In a many-to-one matching model in which firms' preferences satisfy substitutability, we study the set of worker-quasi-stable matchings. Worker-quasi-stability is a relaxation of stability that allows blocking pairs involving a firm and an unemployed worker. We show that this set has a lattice structure and define a Tarski operator on this lattice that models a re-equilibration process and has the set of stable matchings as its fixed points.

Date: 2021-03, Revised 2022-03
New Economics Papers: this item is included in nep-des
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http://arxiv.org/pdf/2103.16330 Latest version (application/pdf)

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Journal Article: The lattice of worker-quasi-stable matchings (2022)
Working Paper: The lattice of worker-quasi-stable matchings (2021)
Working Paper: The lattice of worker-quasi-stable matchings (2021)
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