Article contents
Interaction between migration and breeding studied by means of genetic algebras
Published online by Cambridge University Press: 14 July 2016
Extract
In this paper the theory of genetic algebras introduced by Etherington [3], [5] is developed to cover the case where the population is divided into a number of partially isolated subpopulations, between which a limited amount of migration is permitted. It is known [3], [6], [7], [8], [10], that in the absence of selective factors most genetic segregation systems can be represented by algebras belonging to the class of special train algebras, discussed in detail in [4].
- Type
- Research Papers
- Information
- Copyright
- Copyright © Sheffield: Applied Probability Trust
References
[3]
Etherington, I. M. H. (1939) Genetic algebras. Proc. Roy. Soc. Edinburgh
59, 242–258.CrossRefGoogle Scholar
[5]
Etherington, I. M. H. (1941) Non-associative algebras and the symbolism of genetics. Proc. Roy. Soc. Edinburgh B
61, 24–42.Google Scholar
[6]
Gonshor, H. (1960) Special train algebras arising in genetics. Proc. Edinburgh Math. Soc. (2)
12, 41–53.Google Scholar
[7]
Gonshor, H. (1965) Special train algebras arising in genetics II. Proc. Edinburgh Math. Soc. (2)
14, 333–338.Google Scholar
[8]
Holgate, P. (1966) Genetic algebras associated with polyploidy. Proc. Edinburgh Math. Soc. (2)
15, 1–9.Google Scholar
[9]
Holgate, P. (1967) Sequences of powers in genetic algebras. J. London Math. Soc.
42, 489–496.Google Scholar
[10]
Holgate, P. (1968) The genetic algebra of k linked loci. Proc. London Math. Soc. (3)
18. To appear.CrossRefGoogle Scholar
- 6
- Cited by