2013
DOI: 10.1016/j.mathsocsci.2013.03.001
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A note on Bayesian Nash equilibria in imperfectly discriminating contests

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Cited by 26 publications
(7 citation statements)
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“…This section builds on prior work by Fey (2008), Ryvkin (2010) and Wasser (2013a). Existence is shown first for the ε-constrained contest, for ε > 0, in which each player i = 1, .…”
Section: Existencementioning
confidence: 98%
“…This section builds on prior work by Fey (2008), Ryvkin (2010) and Wasser (2013a). Existence is shown first for the ε-constrained contest, for ε > 0, in which each player i = 1, .…”
Section: Existencementioning
confidence: 98%
“… 2017 ). For contests with incomplete information, however, be it with one-sided incomplete information and continuous types (Hurley and Shogren 1998a ), discrete type spaces (Hurley and Shogren 1998b ; Malueg and Yates 2004 ; Schoonbeek and Winkel 2006 ), a continuously distributed common valuation (Harstad 1995 ; Wärneryd 2003 , 2012 ; Rentschler 2009 ), continuously and independently distributed marginal costs (Fey 2008 ; Ryvkin 2010 ; Wasser 2013a ), or continuously distributed interdependent valuations (Wasser 2013b ), the results have been overall somewhat less comprehensive.…”
Section: Related Literaturementioning
confidence: 99%
“…This point has been noted for contests with complete information (Pérez-Castrillo and Verdier 1992 ; Nti 1999 ; Cornes and Hartley 2005 ) and for contests with incomplete information and discrete types (Malueg and Yates 2004 ). For continuous types and continuous technologies, convexity assumptions may even be dropped entirely (Wasser 2013b ). However, it is also known that, in general, marginal conditions may fail to identify a PSNE in a contest because global second-order conditions need not hold.…”
Section: Existencementioning
confidence: 99%
“…Wärneryd (2003Wärneryd ( , 2009) assume a common value of winning. Existence proofs as well as comparative statics (e.g., with respect to rent dissipation and aggregate effort) have been provided by Fey (2008), Prada-Sarmiento (2010), Ryvkin (2010), and Wasser (2010, 2013. Ko (2012) works backwards from the equilibrium distribution of efforts in order to shed light on the solution.…”
Section: Literaturementioning
confidence: 99%