Games on cellular spaces: How mobility affects equilibrium

JASSS

Volumn 12, Issue 1, 2009, Pages

  Andrade, Pedro Ribeiro de ^a   Monteiro, Antonio Miguel Vieira ^a   Câmara, Gilberto ^a   Sandri, Sandra ^a  

^a NONE

Author keywords

Agent based modelling; Chicken game; Mobility; Nash equilibrium; Satisfaction; Spatial games

Indexed keywords

EID: 62549084701     PISSN: 14607425     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (29)

1. AXELROD, R. (1980), 'Effective Choice in the Prisoner's Dilemma', Journal of Conflict Resolution, 24 (1), 3-25.
2. BELTRAN, F. S., SALAS, L., and QUERA, V. (2006), 'Spatial Behavior in Groups: an Agent-Based Approach', Journal of Artificial Societies and Social Simulation, 10.
3. BIELY, C., DRAGOSITS, K., and THURNER, S. (2007), 'Prisoner's dilemma on dynamic networks under perfect rationality', Physica D, 40-48.
4. CAMARA, G., et al. (2000), 'TerraLib: Technology in Support of GIS Innovation', II Brazilian Symposium on Geoinformatics, GeoInfo2000 (São Paulo).
5. CARNEIRO, T. G. S. (2006), 'Nested-CA: a foundation for multiscale modeling of land use and land change', (INPE, Brazil).
6. CASSAR, A. (2007), 'Coordination and cooperation in local, random, and small world networks: Experimental evidence', Games and Economic Behavior, 58, 209-30.
7. DURAN, O. and MULET, R. (2005), 'Evolutionary prisoner's dilemma in random graphs', Physica D, 208 (3-4), 257-65.
8. EPSTEIN, J. M. (1997), 'Zones of Cooperation in Demographic Prisoner's Dilemma', Complexity, 4 (2), 36-48.
9. FELDMAN, B. and NAGEL, K. (1993), 'Lattice Games with Strategic Takeover', in D Stein and L. Nadel (eds.), Lectures in Complex Systems, Papers from the summer school held in Santa Fe (5: Addison-Wesley), 603-14.
10. FERRIÈRE, R. and MICHOD, R. E. (2000), 'Wave Patterns in Spatial Games and the Evolution of Cooperation', in U. Dieckmann, R. Law, and J. A. Metz (eds.), The Geometry of Ecological Interactions: Simplifying Spatial Complexity (Cambridge University Press), 318-36.
11. IERUSALIMSCHY, R. (2003), Programming in Lua (Lua.Org).
12. KOSMIDIS, K., HALLEY, J. M., and ARGYRAKIS, P. (2005), 'Language evolution and population dynamics in a system of two interacting species', Physica A, 353, 595-612.
13. LE GALLIARD, J, FERRIÈRE, R., and DIECKMANN, U. (2003), 'The Adaptive Dynamics of Altruism in Spatially Heterogeneous Populations', International Journal of Organic Evolution, 57 (1), 1-17.
14. MANSURY, Y., DIGGORY, M., and DEISBOECK, T. S. (2006), 'Evolutionary game theory in an agent-based brain tumor model: Exploring the 'genotype-phenotype' link', Journal of Theoretical Biology, 238, 146-56.
15. MAYNARD SMITH, J. (1982), Evolution and the Theory of Games (Cambridge University Press).
16. NASH, J. (1950), 'Non-cooperative games', (Princeton University).
17. NASH, J. (1951), 'Non-cooperative games', Annals of Mathematics (54), 286-95.
18. NOWAK, M. A. and MAY, R. M. (1992), 'Evolutionary Games and Spatial Chaos', Nature, 359, 826-29.
19. NOWAK, M. A. and SIGMUND, K. (1993), 'A strategy of win-stay, lose-shift that outperforms tit-for-tat in the Prisoner's Dilemma game', Nature, 364, 56-58.
20. NOWAK, M. A. and SIGMUND, K. (2000), 'Games on Grids', in U. Dieckmann, R. Law, and J. A. Metz (eds.), The Geometry of Ecological Interactions: Simplifying Spatial Complexity (Cambridge University Press), 135-50.
21. NOWAK, M. A., MAY, R. M., and SIGMUND, K. (1995), 'The Arithmetics of Mutual Help', Scientific American, 272 (6), 76-81.
22. OHTSUKI, HISASHI and NOWAK, MARTIN A. (2006), 'The replicator equation on graphs', Journal of Theoretical Biology, 243 (1), 86-97.
23. SCHEURING, I (2005), 'The iterated continuous prisoner's dilemma game cannot explain the evolution of interspecific mutualism in unstructured populations', Journal of Theoretical Biology, 232, 99-104.
24. SIGMUND, K (1993), Games of Life (Oxford University Press).
25. SOARES, R. O. and MARTINEZ, A. S. (2006), 'The geometrical patterns of cooperation evolution in the spatial prisioner's dilemma: an intra-group model', Physica A, 369, 823-29.
26. VAINSTEIN, M. H. and ARENZON, J. J. (2001), 'Disordered Environments in Spatial Games', Physical Review E, 64.
27. VUKOV, J. and SZAB, G. (2005), 'Evolutionary prisoner's dilemma game on hierarchical o lattices', Physical Review E, 71.
28. WU, Z. X., et al. (2006), 'Evolutionary prisoner's dilemma game with dynamic preferential selection', Physical Review E, 74.
29. ZHANG, J. (2004), 'Residential segregation in an all-integrationist world', Journal of Economic Behavior & Organization, 54, 533-50.