Details about Noelia Mariel Juarez
E-mail: |
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Workplace: | Grupo de Teoría de Juegos (Game Theory Group), Instituto de Matemática Aplicada San Luis (IMASL) (San Luis Applied Mathematics Institute), Universidad Nacional de San Luis (National University of San Luis), (more information at EDIRC)
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Access statistics for papers by Noelia Mariel Juarez.
Last updated 2022-10-13. Update your information in the RePEc Author Service.
Short-id: pju138
Jump to Journal Articles
Working Papers
2022
- Core and Stability Notions in Many-to-one Matching Markets with Indifferences
Working Papers, Red Nacional de Investigadores en Economía (RedNIE) 
Also in Papers, arXiv.org (2022)
- Cycles to compute the full set of many-to-many stable matchings
Papers, arXiv.org View citations (1)
Also in Working Papers, Red Nacional de Investigadores en Economía (RedNIE) (2021) 
See also Journal Article in Mathematical Social Sciences (2022)
- The Lattice of Envy-Free Many-to-Many Matchings with Contracts
Working Papers, Red Nacional de Investigadores en Economía (RedNIE) 
Also in Papers, arXiv.org (2022)
- The lattice of worker-quasi-stable matchings
Papers, arXiv.org 
Also in Working Papers, Red Nacional de Investigadores en Economía (RedNIE) (2021) 
See also Journal Article in Games and Economic Behavior (2022)
2020
- Lattice structure of the random stable set in many-to-many matching market
Papers, arXiv.org View citations (1)
Also in Working Papers, Red Nacional de Investigadores en Economía (RedNIE) (2020) 
See also Journal Article in Games and Economic Behavior (2022)
- Marriage market with indifferences: A linear programming approach
Working Papers, Red Nacional de Investigadores en Economía (RedNIE)
Journal Articles
2022
- Cycles to compute the full set of many-to-many stable matchings
Mathematical Social Sciences, 2022, 117, (C), 20-29 View citations (1)
See also Working Paper (2022)
- Lattice structure of the random stable set in many-to-many matching markets
Games and Economic Behavior, 2022, 132, (C), 255-273 View citations (1)
See also Working Paper (2020)
- The lattice of worker-quasi-stable matchings
Games and Economic Behavior, 2022, 135, (C), 188-200 
See also Working Paper (2022)
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