Evolutionary Stability in First Price Auctions

Louge F, Riedel F (2012)
Dynamic Games and Applications 2(1): 110-128.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Abstract / Bemerkung
This paper studies the evolutionary stability of the unique Nash equilibrium of a first price sealed bid auction. It is shown that the Nash equilibrium is not asymptotically stable under payoff monotonic dynamics for arbitrary initial populations. In contrast, for some classes of bid functions, when the initial population includes a continuum of strategies around the equilibrium, the replicator dynamic does converge to the Nash equilibrium. Simulations are presented for the replicator and Brown–von Neumann–Nash (BNN) dynamics. They suggest that the convergence for the replicator dynamic is slow compared to that for the BNN dynamic.
Erscheinungsjahr
2012
Zeitschriftentitel
Dynamic Games and Applications
Band
2
Ausgabe
1
Seite(n)
110-128
ISSN
2153-0785
eISSN
2153-0793
Page URI
https://pub.uni-bielefeld.de/record/2682901

Zitieren

Louge F, Riedel F. Evolutionary Stability in First Price Auctions. Dynamic Games and Applications. 2012;2(1):110-128.
Louge, F., & Riedel, F. (2012). Evolutionary Stability in First Price Auctions. Dynamic Games and Applications, 2(1), 110-128. https://doi.org/10.1007/s13235-011-0034-3
Louge, Fernando, and Riedel, Frank. 2012. “Evolutionary Stability in First Price Auctions”. Dynamic Games and Applications 2 (1): 110-128.
Louge, F., and Riedel, F. (2012). Evolutionary Stability in First Price Auctions. Dynamic Games and Applications 2, 110-128.
Louge, F., & Riedel, F., 2012. Evolutionary Stability in First Price Auctions. Dynamic Games and Applications, 2(1), p 110-128.
F. Louge and F. Riedel, “Evolutionary Stability in First Price Auctions”, Dynamic Games and Applications, vol. 2, 2012, pp. 110-128.
Louge, F., Riedel, F.: Evolutionary Stability in First Price Auctions. Dynamic Games and Applications. 2, 110-128 (2012).
Louge, Fernando, and Riedel, Frank. “Evolutionary Stability in First Price Auctions”. Dynamic Games and Applications 2.1 (2012): 110-128.
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