TY - JOUR
T1 - On the modification of recombination with sex-dependent fitnesses and linkage
AU - Liberman, Uri
AU - Feldman, Marcus W.
PY - 1996
Y1 - 1996
N2 - According to the Reduction Principle, when a recombination-reducing allele is introduced near an equilibrium that depends on recombination, that allele will increase in frequency. If the allele increases the recombination rate, it will be expelled from the population. There are known cases where this principle fails. In this respect, an interesting question is what kind of two-sex viability regimes support a general Reduction Principle. In this paper, we construct a model of viabilities, due to two autosomal linked genes, which differ between the sexes, such that recombination is different in the sexes. A complete analysis is provided for the case where recombination is absent in one sex. It is proved that the Reduction Principle is still valid for recombination in the other sex.
AB - According to the Reduction Principle, when a recombination-reducing allele is introduced near an equilibrium that depends on recombination, that allele will increase in frequency. If the allele increases the recombination rate, it will be expelled from the population. There are known cases where this principle fails. In this respect, an interesting question is what kind of two-sex viability regimes support a general Reduction Principle. In this paper, we construct a model of viabilities, due to two autosomal linked genes, which differ between the sexes, such that recombination is different in the sexes. A complete analysis is provided for the case where recombination is absent in one sex. It is proved that the Reduction Principle is still valid for recombination in the other sex.
KW - Recombination modification
KW - Reduction principle
UR - http://www.scopus.com/inward/record.url?scp=0029680715&partnerID=8YFLogxK
U2 - 10.1007/BF00160495
DO - 10.1007/BF00160495
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AN - SCOPUS:0029680715
SN - 0303-6812
VL - 34
SP - 239
EP - 252
JO - Journal of Mathematical Biology
JF - Journal of Mathematical Biology
IS - 3
ER -