Long-term evolution, short-term evolution, and population genetic theory

Journal of Theoretical Biology

Volumn 191, Issue 4, 1998, Pages 391-396

  Eshel, Ilan ^a   Feldman, Marcus W ^b   Bergman, Aviv ^b  

^a TEL AVIV UNIVERSITY   (Israel)

^b STANFORD UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EVOLUTION; EVOLUTIONARILY STABLE STRATEGY; GAME THEORY; GENETIC ANALYSIS; PHENOTYPIC ANALYSIS; POPULATION GENETICS;

ARTICLE; EVOLUTION; GENETIC ANALYSIS; PHENOTYPE; POPULATION GENETICS; PRIORITY JOURNAL; THEORY;

EID: 0032554665     PISSN: 00225193     EISSN: None     Source Type: Journal    
DOI: 10.1006/jtbi.1997.0597     Document Type: Article

References (24)

1. BISHOP, D. T. & CANNINGS, C. (1976). Models of animal conflict. Adv. Appl. Prob. 8, 616-621.
2. ESHEL, I. (1982). Evolutionarily stable strategies and viability selection in Mendelian populations. Theor. Pop. Biol. 22, 204-217.
3. ESHEL, I. (1991). In: Game Equilibrium Models (Selten, R., ed.), pp. 6-28. Berlin: Springer-Verlag.
4. ESHEL, I. (1996). On the changing concept of evolutionary population stability as a reflection of a changing point of view in the quantitative theory of evolution. J. Math. Biol. 34, 485-510.
5. ESHEL, I. &FELDMAN, M. W. (1982). On evolutionary genetic stability of the sex ratio. Theor. Pop. Biol. 21, 430-439.
6. ESHEL, I. & FELDMAN, M. W. (1984). Initial increase of new mutants and some continuity properties of ESS in two-locus systems. Am. Nat. 124, 631-640.
7. ESHEL, I. & FELDMAN, M. W. (1998). Optimization and evolutionary stability under short-term and long-term selection. In: Adaptationism and Optimality (Orzack, S. & Sober, E., eds) (in press).
8. ESHEL, I., MOTRO, U. & SANSONE, E. (1997). Continuous stability and long-term convergence. J. theor. Biol. 185, 333-343.
9. FISHER, R. A. (1930). The Genetical Theory of Natural Selection. Oxford: Clarendon Press.
10. HAMILTON, W. D. (1967). Extraordinary sex-ratios. Science 156, 477-488.
11. HAMMERSTEIN, P. (1996). Darwinian adaptation, population genetics and the streetcar theory of evolution. J. Math. Biol. 34, 511-532.
12. HAMMERSTEIN, P. & SELTEN, R. (1994). In: Handbook of Game Theory with Economic Applications (Aumann, R. J. & Hart, S., eds), Vol. 2, pp. 929-993. Amsterdam: North-Holland, Elsevier Science Publishers.
13. HOFBAUER, J. & SIGMUND, K. (1988). The Theory of Evolution and Dynamical Systems. Cambridge: Cambridge University Press.
14. KARLIN, S. & TAYLOR, H. M. A. (1975). A First Course in Stochastic Processes, 2nd Edn. New York: Academic Press.
15. LESSARD, S. (1990). Evolutionary stability: one concept, several meanings. Theor. Pop. Biol. 37, 159-170.
16. LIBERMAN, U. (1988). External stability and ESS: criteria for initial increase of new mutant allele. J. Math. Biol. 26, 477-485.
17. MATESSI, C. & DI PASQUALE, C. (1996). Long-term evolution of multilocus traits. J. Math. Biol. 34, 613-653.
18. MAYNARD SMITH, J. (1974). The theory of games and the evolution of animal conflict. J. theor. Biol. 47, 209-221.
19. MAYNARD SMITH, J. (1976). Evolution and the theory of games. Amer. Sci. 64, 41-45.
20. MAYNARD SMITH, J. & PRICE, G. R. (1973). The logic of animal conflict. Nature (London) 246, 15-18.
21. MORAN, P. A. P. (1964). On the non-existence of adaptive topographies. Ann. Hum. Genet. 27, 283-293.
22. NAGYLAKI, T. (1976). The evolution of one and two locus systems. Genetics 83, 583-600.
23. NAGYLAKI, T. (1992). Introduction to Theoretical Population Genetics. Berlin: Springer-Verlag.
24. WEISSING, F. J. (1996). Genetic versus phenotypic models of selection: can genetics be neglected in a long-term perspective? J. Math. Biol. 34, 533-555.