Pages that link to "Item:Q1394995"
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The following pages link to Supermodular games and potential games. (Q1394995):
Displaying 23 items.
- An application of optimization theory to the study of equilibria for games: a survey (Q301040) (← links)
- Pure strategy equilibria in symmetric two-player zero-sum games (Q444136) (← links)
- Dynamic potential games: the discrete-time stochastic case (Q483902) (← links)
- Minimax regret spanning arborescences under uncertain costs (Q881514) (← links)
- Symmetric versus asymmetric equilibria in symmetric supermodular games (Q956579) (← links)
- The lottery contest is a best-response potential game (Q1673471) (← links)
- \(S\)-modular games, with queueing applications (Q1923641) (← links)
- A survey on decomposition of finite strategic-form games (Q2094087) (← links)
- Strategic decompositions of normal form games: zero-sum games and potential games (Q2195713) (← links)
- Ordinal potentials in smooth games (Q2218540) (← links)
- When is tit-for-tat unbeatable? (Q2248904) (← links)
- Nonspecific networking (Q2344966) (← links)
- \(\alpha\)-well-posedness for Nash equilibria and for optimization problems with Nash equilibrium constraints (Q2433930) (← links)
- The nonatomic supermodular game (Q2437842) (← links)
- Interactive decisions and potential games (Q2481103) (← links)
- Equilibrium selection in games: the mollifier method (Q2486410) (← links)
- Noncooperative facility location games (Q2643786) (← links)
- Multicriteria games and potentials (Q2644433) (← links)
- An Inverse-Adjusted Best Response Algorithm for Nash Equilibria (Q5114400) (← links)
- Computing Supergame Equilibria (Q5472984) (← links)
- Analysis of the \(n\)-person noncooperative supermodular multiobjective games (Q6106536) (← links)
- Affine Relaxations of the Best Response Algorithm: Global Convergence in Ratio-Bounded Games (Q6116265) (← links)
- Bilevel Nash equilibrium problems: numerical approximation via direct-search methods (Q6556810) (← links)