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ped.fas.harvard/teaching/rome/images/rome_05.pdf

John Maynard Smith. http://www.eseb.org/. http://en.wikipedia.org/wiki/Evolutionary_game_theory. http://www.ped.fas.harvard.edu/teaching/rome/images/rome_05.pdf. http://en.wikipedia.org/wiki/Evolution_and_the_Theory_of_Games. Karl Sigmund. http://en.wikipedia.org/wiki/Karl_Sigmund.

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ped.fas.harvard/teaching/rome/images/rome_05.pdf

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  1. John Maynard Smith http://www.eseb.org/ http://en.wikipedia.org/wiki/Evolutionary_game_theory http://www.ped.fas.harvard.edu/teaching/rome/images/rome_05.pdf http://en.wikipedia.org/wiki/Evolution_and_the_Theory_of_Games Karl Sigmund http://en.wikipedia.org/wiki/Karl_Sigmund Josef Hofbauer http://homepage.univie.ac.at/Josef.Hofbauer/ Martin Nowak http://en.wikipedia.org/wiki/Martin_Nowak ROME Robert M. May http://press.princeton.edu/titles/7050.html

  2. May’s Article Nature261, 459 - 467 (10 June 1976); doi:10.1038/261459a0 Simple mathematical models with very complicated dynamics Robert M. May King's College Research Centre, Cambridge CB2 1ST; on leave from Biology Department, Princeton University, Princeton 08540. First-order difference equations arise in many contexts in the biological, economic and social sciences. Such equations, even though simple and deterministic, can exhibit a surprising array of dynamical behaviour, from stable points, to a bifurcating hierarchy of stable cycles, to apparently random fluctuations. There are consequently many fascinating problems, some concerned with delicate mathematical aspects of the fine structure of the trajectories, and some concerned with the practical implications and applications. This is an interpretive review of them.

  3. Project Ideas http://answers.google.com/answers/threadview?id=437723

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