Scaling and fractal behaviour underlying meiotic recombination

BioSystems

Volumn 99, Issue 1, 2010, Pages 42-49

  Waxman, D ^a   Stoletzki, N ^a  

^a UNIVERSITY OF SUSSEX   (United Kingdom)

Author keywords

Fractals; Meiosis; Population genetics; Recombination; Theory

Indexed keywords

ALLELE; FRACTAL ANALYSIS; GAMETE; GENOTYPE; MEIOFAUNA; NUMERICAL MODEL; POPULATION GENETICS; RECOMBINATION; THEORETICAL STUDY;

ALLELE; ARTICLE; CELL ACTIVITY; CYTOGENETICS; DIPLOIDY; FRACTAL ANALYSIS; GAMETE; GENE LOCUS; GENETIC MODEL; GENETIC RECOMBINATION; HAPLOIDY; HAPLOTYPE; MATHEMATICAL ANALYSIS; MEIOSIS;

EID: 70649099141     PISSN: 03032647     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.biosystems.2009.08.006     Document Type: Article

References (10)

1. Bulmer M.G. The Mathematical Theory of Quantitative Genetics (1980), Oxford University Press, Oxford
2. Crow J.F. Advantages of sexual reproduction. Dev. Genet. 15 (1994) 205-213
3. Fisher R.A. The correlation between relatives under the supposition of Mendelian inheritance. Trans. R. Soc. Edinburgh 52 (1918) 399-433
4. Falconer K. Fractal Geometry (1990), Wiley, New York
5. Gavrilets S., and Waxman D. Sympatric speciation by sexual conflict. PNAS 99 (2002) 10533-10538
6. Goldberg D.E. Genetic Algorithms in Search, Optimization and Machine Learning (1989), Kluwer Academic Publishers, Boston, MA
7. Mandelbrot B. The Fractal Geometry of Nature (1982), W. H. Freeman, NY
8. Moisy, F., 2008. http://www.fast.u-psud.fr/∼moisy/ml/.
9. Waxman D., and Peck J.R. Sex and adaptation in a changing environment. Genetics 153 (1999) 1041-1053
10. Wolfram S. Geometry of binomial coefficients. American Mathematical Monthly 91 (1984) 566-571