1999
DOI: 10.1111/1468-2354.00013
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Imperfect Competition in Auction Designs

Abstract: e study the competition between two owners of identical goods who wish to sell them to a pool of potential buyers. The sellers compete simultaneously setting reserve prices for their second price sealed bid auctions. Upon observing the set reserve prices, the buyers decide simultaneously in which auction to bid.Ž . We show that this game has at least one equilibrium and that all equilibria Ž . are inefficient: reserve prices are not driven to zero cost . We also discuss where and why the parallel between optim… Show more

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Cited by 86 publications
(107 citation statements)
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“…Another important line of work considering competition between marketplaces is due to McAfee (1993), Burguet and Sakovics (1999) and Gerding et al (2007b), who consider single-sided competition. In particular, they consider competition between sellers who offer similar goods to buyers and can set their own reserve prices to attract buyers in multiple single-sided auctions.…”
Section: Related Workmentioning
confidence: 99%
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“…Another important line of work considering competition between marketplaces is due to McAfee (1993), Burguet and Sakovics (1999) and Gerding et al (2007b), who consider single-sided competition. In particular, they consider competition between sellers who offer similar goods to buyers and can set their own reserve prices to attract buyers in multiple single-sided auctions.…”
Section: Related Workmentioning
confidence: 99%
“…it assumes that any individual seller has no significant impact on buyers' profits), which are only reasonable in the case of infinitely many players. Then Burguet and Sakovics (1999) relax some of these assumptions and show that there always exists an equilibrium for the sellers, but this cannot be a symmetric one in pure strategies. Furthermore, Gerding et al (2007b) show that pure Nash equilibria for the asymmetric seller setting exist.…”
Section: Related Workmentioning
confidence: 99%
“…In this case, the equilibrium strategy of each seller is given by a Nash equilibrium at which each seller's reserve price is a utility maximising best response to the reserve price of the competing seller. When x 1 = x 2 , no pure strategy Nash equilibrium exists [1]. However, when the sellers have sufficiently different production costs, we find that a pure Nash equilibrium exists where the reserve price of both sellers is higher than their production costs.…”
Section: Seller Equilibrium Behaviourmentioning
confidence: 73%
“…We assume that there are N risk neutral buyers, each of whom requires just one item. Each buyer has valuation v independently drawn from a commonly known cumulative distribution F with density f and support [0,1]. Each risk neutral seller offers one item for sale, has production costs x i , and decides upon a reserve price r i and shill bid s i .…”
Section: Discussionmentioning
confidence: 99%
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