Evolutionary stable strategies and game dynamics for \(n\)-person games
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Publication:791452
DOI10.1007/BF00277103zbMath0535.90107OpenAlexW1968620083WikidataQ113909022 ScholiaQ113909022MaRDI QIDQ791452
Publication date: 1984
Published in: Journal of Mathematical Biology (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf00277103
Noncooperative games (91A10) Applications of game theory (91A80) (n)-person games, (n>2) (91A06) Population dynamics (general) (92D25) Multistage and repeated games (91A20) General biology and biomathematics (92B05)
Related Items (23)
The n-person war of attrition ⋮ The gradual decline of cooperation: Endgame effects in evolutionary game theory ⋮ Evolving multiplayer networks: modelling the evolution of cooperation in a mobile population ⋮ Maximization of homogeneous polynomials over the simplex and the sphere: structure, stability, and generic behavior ⋮ A study of the dynamics of multi-player games on small networks using territorial interactions ⋮ Symmetry in \(n\)-player games ⋮ Introspection dynamics in asymmetric multiplayer games ⋮ The Partial Controllability of Linear Stochastic Control Systems with Terminal Constraints and Its Applications to Game-Based Control Systems with Jumps ⋮ Conservative and dissipative polymatrix replicators ⋮ Evolutionary dynamics and the evolution of multiplayer cooperation in a subdivided population ⋮ A case of evolutionarily stable attainable equilibrium in the laboratory ⋮ Two methods for the maximization of homogeneous polynomials over the simplex ⋮ The effect of network topology on optimal exploration strategies and the evolution of cooperation in a mobile population ⋮ On delayed discrete evolutionary dynamics ⋮ Evolutionary Game Theory: A Generalization of the ESS Definition ⋮ An iterative algorithm based on strong \(\mathcal{H} \)-tensors for identifying positive definiteness of irreducible homogeneous polynomial forms ⋮ Controllability of Stochastic Game-Based Control Systems ⋮ ESSs in \(n\)-player mixed games ⋮ The evolution of cooperation in two-dimensional mobile populations with random and strategic dispersal ⋮ The \(N\)-player war of attrition in the limit of infinitely many players ⋮ Evolutionary multiplayer games ⋮ Hamiltonian evolutionary games ⋮ Computational complexity of multi-player evolutionarily stable strategies
Cites Work
- Selfregulation of behaviour in animal societies. I. Symmetric contests
- Selfregulation of behaviour in animal societies. II. Games between two populations without selfinteraction
- Selfregulation of behaviour in animal societies. III. Games between two populations with selfinteraction
- Evolutionarily stable strategies and game dynamics
- Non-cooperative games
- Evolutionarily stable strategies with two types of player
- Unnamed Item
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