Motivated by data on co-authorships in scientific publications, we analyze a team formation process that generalizes matching models and network formation models, allowing for overlapping teams of heterogeneous size. We apply different notions of stability: myopic team-wise stability, which extends to our setup the concept of pair-wise stability, coalitional stability, where agents are perfectly rational and able to coordinate, and stochastic stability, where agents are myopic and errors occur with vanishing probability. We find that, in many cases, coalitional stability in no way refines myopic team-wise stability, while stochastically stable states are feasible states that maximize the overall number of activities performed by teams.
Efficiency and Stability in a Process of Teams Formation / Boncinelli, Leonardo; Muscillo, Alessio; Pin, Paolo. - In: DYNAMIC GAMES AND APPLICATIONS. - ISSN 2153-0785. - STAMPA. - (2022), pp. 1-29. [10.1007/s13235-022-00438-y]
Efficiency and Stability in a Process of Teams Formation
Boncinelli, Leonardo;
2022
Abstract
Motivated by data on co-authorships in scientific publications, we analyze a team formation process that generalizes matching models and network formation models, allowing for overlapping teams of heterogeneous size. We apply different notions of stability: myopic team-wise stability, which extends to our setup the concept of pair-wise stability, coalitional stability, where agents are perfectly rational and able to coordinate, and stochastic stability, where agents are myopic and errors occur with vanishing probability. We find that, in many cases, coalitional stability in no way refines myopic team-wise stability, while stochastically stable states are feasible states that maximize the overall number of activities performed by teams.File | Dimensione | Formato | |
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