Epstein Secrets

ol 240: 521-530. 131. Michor PW, D Mumford (2006). Riemannian geometries on spaces of plane curves. .I Eur Math Soc 8: 1.48. 132. Nowak MA (2006). Evolutionary Dynamics. Cambridge, MA: Harvard University Press. 133. Nowak MA (2006). Five rules for the evolution of cooperation. Science 314: 1560-1563. 134. Nowak MA,

for Archaeological Research/University of Cambridge, 119-129. 116. Foster KR (2006). The Phoenix effect. Nature 441: 291-292. 117. Fudenberg D, LA Imhof (2006). Imitation processes with small mutations. J Econ Theory 131: 251-262. 118. Fudenberg D, MA Nowak, C Taylor, LA Imhof (2006). Evolutionary g

Evolutionary Dynamics in Structured Populations A dissertation presented by Corina Elena Tarnita to The Department of Mathematics in partial fulfillment of the requi

this is the probability that a newly introduced mutant, using a different strategy, takes over the population (Nowak et al 2004, Taylor et al 2004, Imhof Sc Nowak 2006, Nowak 2006a, Traulsen et al 2006, Lessard Sc Ladret 2007, Bomze & Pawlowitsch 2008). In this new approach, the Nash equilibrium cond

205-230. [19] Cressman, It., 1992. The stability concept of evolutionary game theory. Lecture Notes in Biomathematics, 94. [20] Cressman It, 2003. Evolutionary Dynamics and Extensive Form Games. MIT Press, Cambridge, MA, London, UK. [21] Dieckmann, U., Law, R., Metz, J.A.J., (Eds.), 2000. The Geometry of Ecological

equivalent to PA C 1/N, where PA is the fixation probability of an A mutant in a population of B individuals (Nowak et al 2004a, Ohtsuki et al 2007, Imhof et al 2006, Lessard and Ladret 2007). The above condition can thus be interpreted as follows: in a 2 x 2 game with mixed strategies, pure strategy