Difference between revisions of "Ellison Fudenberg Mobius (2004) - Competing Auctions"

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(New page: ==Reference(s)== Ellison, Glenn, Fudenberg, Drew, and Möbius, Markus (2004), "Competing Auctions", Journal of the European Economic Association, Mar, Vol. 2 Issue 1, p30-66 [http://www.mi...)
 
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==Abstract==
 
==Abstract==
 
This paper examines a simple model of competing auction sites to give some insights into the concentration of auction markets. In our model, there are B ex-ante identical buyers, each with unit demand, and S sellers, each with a single unit of the good to sell and a reservation value of zero. At the start of the model, buyers and sellers simultaneously choose between two possible locations. Buyers then learn their private values for the good, and a uniform-price auction is held at each location. This is a very stark model, but we believe that it provides some useful insights, and that it serves as a benchmark case for richer and more realistic models.
 
This paper examines a simple model of competing auction sites to give some insights into the concentration of auction markets. In our model, there are B ex-ante identical buyers, each with unit demand, and S sellers, each with a single unit of the good to sell and a reservation value of zero. At the start of the model, buyers and sellers simultaneously choose between two possible locations. Buyers then learn their private values for the good, and a uniform-price auction is held at each location. This is a very stark model, but we believe that it provides some useful insights, and that it serves as a benchmark case for richer and more realistic models.
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A random [http://www.edegan.com/wiki/images/1/12/Hal%27s_Auction-Matching_Paper.pdf paper]

Revision as of 19:16, 24 January 2012

Reference(s)

Ellison, Glenn, Fudenberg, Drew, and Möbius, Markus (2004), "Competing Auctions", Journal of the European Economic Association, Mar, Vol. 2 Issue 1, p30-66 link pdf

Abstract

This paper examines a simple model of competing auction sites to give some insights into the concentration of auction markets. In our model, there are B ex-ante identical buyers, each with unit demand, and S sellers, each with a single unit of the good to sell and a reservation value of zero. At the start of the model, buyers and sellers simultaneously choose between two possible locations. Buyers then learn their private values for the good, and a uniform-price auction is held at each location. This is a very stark model, but we believe that it provides some useful insights, and that it serves as a benchmark case for richer and more realistic models.

A random paper