Stochastic migration and maintenance of genetic variation in sink populations

American Naturalist

Volumn 147, Issue 6, 1996, Pages 919-945

  Gaggiotti, Oscar E ^a   Smouse, Peter E ^b  

^a NOAA EARTH SYSTEM RESEARCH LABORATORY   (United States)

^b RUTGERS UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

GENETIC VARIATION; MIGRATION; MUTATION; SINK POPULATION;

EID: 0029661337     PISSN: 00030147     EISSN: None     Source Type: Journal    
DOI: 10.1086/285886     Document Type: Review

References (23)

1. Bergerud, A. T. 1988. Caribou, wolves and man. Trends in Ecology & Evolution 3:68-73.
2. Chakraborty, R. 1977. Distribution of nucleotide differences between two randomly chosen cistrons in a population of variable size. Theoretical Population Biology 11:11-22.
3. Chakraborty, R., and M. Nei. 1977. Bottleneck effects on average heterozygosity and genetic distance with the stepwise mutation model. Evolution 31:347-356.
4. Chia, A. B. 1968. Random mating in a population of cyclic size. Journal of Applied Probability 5:21-30.
5. Chia, A. B., and E. Pollak. 1974. The inbreeding effective number and the effective number of alleles in a population that varies in size. Theoretical Population Biology 6:149-172.
6. Harrison, S. 1991. Local extinction in a metapopulation context: an empirical evaluation. Biological Journal of the Linnean Society 42:73-88.
7. Karlin, S. 1968. Rates of approach to homozygosity for finite stochastic models with variable population size. American Naturalist 102:443-455.
8. Keiding, N. 1975. Extinction and exponential growth in random environments. Theoretical Population Biology 8:49-63.
9. Kennedy, W. J., and J. E. Gentle. 1980. Statistical computing. Dekker, New York.
10. Kimura, M. 1968. Evolutionary rate at the molecular level. Nature (London) 217:624-626.
11. _. 1969. The number of heterozygous nucleotide sites maintained in a finite population due to steady flux of mutations. Genetics 61:893-903.
12. Knuth, D. E. 1969. The art of computer programming. Addison-Wesley, Reading, Mass.
13. Lande, R. 1993. Risks of population extinction from demographic and environmental stochasticity and random catastrophes. American Naturalist 142:911-927.
14. Maruyama, T., and P. A. Fuerst. 1984. Population bottlenecks and nonequilibrium models in population genetics. I. Allele numbers when populations evolve from zero variability. Genetics 108:745-763.
15. _. 1985a. Population bottlenecks and nonequilibrium models in population genetics. II. Number of alleles in a small population that was formed by a recent bottleneck. Genetics 111:675-689.
16. _. 1985b. Population bottlenecks and nonequilibrium models in population genetics. III. Genetic homozygosity in populations that experience periodic bottlenecks. Genetics 111:691-703.
17. May, R. M. 1974. Stability and complexity in model ecosystems. Princeton University Press, Princeton, N.J.
18. Motro, U., and G. Thomson. 1982. On heterozygosity and the effective size of populations subject to size changes. Evolution 36:1059-1066.
19. Nei, M., T. Maruyama, and R. Chakraborty. 1975. The bottleneck effect and genetic variability in populations. Evolution 29:1-10.
20. Pulliam, H. R. 1988. Sources, sinks, and population regulation. American Naturalist 132:652-661.
21. Strobeck, K. 1987. Average number of nucleotide differences in a sample from a single subpopulation: a test for population subdivision. Genetics 117:149-153.
22. Tajima, F. 1989. The effect of change in population size on DNA polymorphism. Genetics 123:597-601.
23. Tuljapurkar, S. D., and S. H. Orzack. 1980. Population dynamics in variable environments I. Long-run growth rates and extinction. Theoretical Population Biology 18:314-342.