On the expected number of equilibria in a multi-player multi-strategy evolutionary game

DOI10.1007/s13235-015-0148-0zbMath1348.91032arXiv1408.3850OpenAlexW2034641272WikidataQ59902354 ScholiaQ59902354MaRDI QIDQ338215

Manh Hong Duong, The Anh Han

Publication date: 4 November 2016

Published in: Dynamic Games and Applications (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1408.3850

zbMATH Keywords

evolutionary gamerandom polynomialsrandom gamesmulti-player gamesmultiple strategiesnumber of equilibria

Mathematics Subject Classification ID

(n)-person games, (n>2) (91A06) Evolutionary games (91A22)

Related Items (5)

On equilibrium properties of the replicator-mutator equation in deterministic and random games ⋮ The frequency of convergent games under best-response dynamics ⋮ Analysis of the expected density of internal equilibria in random evolutionary multi-player multi-strategy games ⋮ On the distribution of the number of internal equilibria in random evolutionary games ⋮ Persistence probability of a random polynomial arising from evolutionary game theory

Cites Work

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• On the support size of stable strategies in random games
• The number of stable equilibria for the classical one-locus multiallele selection model
• Evolutionary dynamics with aggregate shocks
• Evolutionarily stable strategies and game dynamics
• Sequential methods for generating patterns of ESS's
• Multi-player matrix games
• Proof of the Feldman-Karlin conjecture on the maximum number of equilibria in an evolutionary system
• On equilibrium properties of evolutionary multi-player games with random payoff matrices
• Dynamic properties of evolutionary multi-player games in finite populations
• Evolutionarily stable strategies of random games, and the vertices of random polygons
• Asymptotic expected number of Nash equilibria of two-player normal form games
• Linkage and selection: Two locus symmetric viability model
• The distribution of evolutionarily stable strategies
• How large is the support of an ESS?
• On the number of local maxima of a constrained quadratic form
• How many zeros of a random polynomial are real?
• Evolutionary Games and Population Dynamics
• Local Universality of Zeroes of Random Polynomials
• The Expected Number of Nash Equilibria of a Normal Form Game
• The Calculus of Selfishness

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