M
Maciej H. Kotowski
Researcher at University of Notre Dame
Publications - 34
Citations - 230
Maciej H. Kotowski is an academic researcher from University of Notre Dame. The author has contributed to research in topics: Common value auction & Budget constraint. The author has an hindex of 8, co-authored 34 publications receiving 201 citations. Previous affiliations of Maciej H. Kotowski include University of California, Berkeley & Harvard University.
Papers
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Multiperiod matching: multiperiod matching
TL;DR: In this paper, the authors examine a dynamic, two-sided, one-one-to-one matching market where agents on both sides interact over a period of time and define and identify sufficient conditions for the existence of a dynamically stable matching, which may require revisions to initial assignments.
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Multi-period Matching ∗
TL;DR: In this article, sufficient conditions for the existence of a dynamically stable matching market are proposed, which accommodate common forms of inter-temporal preference complementarities in a multi-period, bilateral matching market.
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Trading Networks and Equilibrium Intermediation
TL;DR: In this paper, the authors consider a network of intermediaries facilitating exchange between buyers and sellers and examine stable and equilibrium networks, which are robust to agents' collusive actions, exist when cost uncertainty is acute and multiple, independent trading relationships are valuable.
Journal Article
Audits as Signals
TL;DR: In this paper, the authors relax the assumption that agents only have an estimate of the auditing capabilities of bureaus, and posit that agents have two-sided private information, and explore the pooling, separating, and semi-separating equilibria that result.
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Time horizons, lattice structures, and welfare in multi-period matching markets
TL;DR: This work analyzes a T-period, bilateral matching economy without monetary transfers, and proposes an ordering of the set of dynamically stable matchings ensuring this set forms a lattice, investigating the robustness of dynamicallystable matchings with respect to the market's time horizon.