Essential stability in games with endogenous sharing rules
We prove that essential games with endogenous sharing rules form a dense residual set and that every game with endogenous sharing rules has at least one minimal essential set of solutions. Furthermore, we establish that essential continuous games form a dense residual set and that every continuous game has at least one minimal essential set of Nash equilibria.
Year of publication: |
2009
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Authors: | Zhou, Yong-Hui ; Yu, Jian ; Xiang, Shu-Wen ; Wang, Long |
Published in: |
Journal of Mathematical Economics. - Elsevier, ISSN 0304-4068. - Vol. 45.2009, 3-4, p. 233-240
|
Publisher: |
Elsevier |
Keywords: | Nash equilibrium Game with endogenous sharing rules Essential stability Upper hemicontinuous Residual set |
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