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This paper brings together analyses of two-way flow Strict Nash networks under exclusive player heterogeneity assumption and exclusive partner heterogeneity assumption studied by Galeotti et al. (2006) and Billand et al. (2011) respectively. We provide a proposition that generalizes the results of thesemodels by stating that: (i) StrictNash network consists of multiple non-empty components as in Galeotti et al. (2006), and (ii) each non-empty component is a branching or Bi network as in Billand et al. (2011). This proposition requires that a restriction on link formation cost, which is called Uniform Partner Ranking, is satisfied.
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참고문헌 (7)
참고문헌 신청
Bala V / 2000 / A noncooperativemodel of network formation / Econometrica 68 (5) : 11811229 ~
Billand P / 2011 / nash networks and partner heterogeneity / International Journal of Game Theory 40 (3) : 515525 ~
Billand P / 2015 / Existence of nash networks and partner heterogeneity / Mathematical Social Sciences 64 (2) : 152158 ~
Galeotti A / 2006 / Network formation with heterogeneous players / Game and Economic Behavior 54 (2) : 353372 ~
Haller H / 2007 / (non-)existence and scope of nash networks / Economic Theory 31 (3) : 597604 ~
Billand P / 2011 / nash networks and partner heterogeneity / International Journal of Game Theory 40 (3) : 515525 ~
Billand P / 2015 / Existence of nash networks and partner heterogeneity / Mathematical Social Sciences 64 (2) : 152158 ~
Galeotti A / 2006 / Network formation with heterogeneous players / Game and Economic Behavior 54 (2) : 353372 ~
Haller H / 2007 / (non-)existence and scope of nash networks / Economic Theory 31 (3) : 597604 ~
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