Pure strategy Nash equilibria in non-zero sum Colonel Blotto games

Hortala-Vallve, R.ORCID logo & Llorente-Saguer, A. (2010). Pure strategy Nash equilibria in non-zero sum Colonel Blotto games. London School of Economics and Political Science.
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We analyse a Colonel Blotto game in which opposing parties have differing relative intensities (i.e. the game is non-zero sum). We characterize the colonels. Payoffs that sustain a pure strategy equilibrium and present an algorithm that reaches the equilibrium actions (when they exist). Finally we show that the set of games with a pure strategy equilibria is non-empty.

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