Survival of a recessive allele in a Mendelian diploid model

Author:

Neukirch Rebecca,Bovier Anton

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Agricultural and Biological Sciences (miscellaneous),Modeling and Simulation

Reference34 articles.

1. Athreya KB, Ney PE (2011) T. E. Harris and branching processes. Ann Probab 39(2):429–434

2. Baar M, Bovier A, Champagnat N (2016) From stochastic individual-based models to the canonical equation of adaptive dynamics—in one step. Ann Appl Probab (online first)

3. Billiard S, Smadi C (2016) The interplay of two mutations in a population of varying size: a stochastic eco-evolutionary model for clonal interference. Stoch Process Appl (in press)

4. Bovier A (2006) Metastability: a potential theoretic approach. International Congress of Mathematicians, vol III. Eur Math Soc, Zürich, pp 499–518

5. Bovier A, den Hollander F (2015) Metastability: a potential-theoretic approach, Grundlehren der Mathematischen Wissenschaften [Fundamental Principles of Mathematical Sciences], vol 351. Springer, Cham

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2. From adaptive dynamics to adaptive walks;Journal of Mathematical Biology;2019-07-26

3. Looking for the right mate in diploid species: How does genetic dominance affect the spatial differentiation of a sexual trait?;Journal of Theoretical Biology;2018-06

4. The recovery of a recessive allele in a Mendelian diploid model;Journal of Mathematical Biology;2018-05-08

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