Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
WAPLES, ROBIN S.
2005.
Genetic estimates of contemporary effective population size: to what time periods do the estimates apply?.
Molecular Ecology,
Vol. 14,
Issue. 11,
p.
3335.
Sagitov, Serik
and
Jagers, Peter
2005.
The coalescent effective size of age-structured populations.
The Annals of Applied Probability,
Vol. 15,
Issue. 3,
Sjödin, P
Kaj, I
Krone, S
Lascoux, M
and
Nordborg, M
2005.
On the Meaning and Existence of an Effective Population Size.
Genetics,
Vol. 169,
Issue. 2,
p.
1061.
Waples, Robin S.
2006.
Seed Banks, Salmon, and Sleeping Genes: Effective Population Size in Semelparous, Age‐Structured Species with Fluctuating Abundance.
The American Naturalist,
Vol. 167,
Issue. 1,
p.
118.
Parsons, Todd L.
and
Quince, Christopher
2007.
Fixation in haploid populations exhibiting density dependence I: The non-neutral case.
Theoretical Population Biology,
Vol. 72,
Issue. 1,
p.
121.
Eriksson, A
Mehlig, B
Rafajlovic, M
and
Sagitov, S
2010.
The Total Branch Length of Sample Genealogies in Populations of Variable Size.
Genetics,
Vol. 186,
Issue. 2,
p.
601.
Pollak, Edward
2010.
Coalescent theory for a Monoecious Random Mating Population with a Varying Size.
Journal of Applied Probability,
Vol. 47,
Issue. 1,
p.
41.
Iizuka, Masaru
2010.
Effective population size of a population with stochastically varying size.
Journal of Mathematical Biology,
Vol. 61,
Issue. 3,
p.
359.
Sagitov, S.
Jagers, P.
and
Vatutin, V.
2010.
Coalescent approximation for structured populations in a stationary random environment.
Theoretical Population Biology,
Vol. 78,
Issue. 3,
p.
192.
Pollak, Edward
2011.
Coalescent theory for age-structured random mating populations with two sexes.
Mathematical Biosciences,
Vol. 233,
Issue. 2,
p.
126.
Hössjer, O.
2011.
Coalescence theory for a general class of structured populations with fast migration.
Advances in Applied Probability,
Vol. 43,
Issue. 04,
p.
1027.
Schaper, E
Eriksson, A
Rafajlovic, M
Sagitov, S
and
Mehlig, B
2012.
Linkage Disequilibrium Under Recurrent Bottlenecks.
Genetics,
Vol. 190,
Issue. 1,
p.
217.
Chen, Yu-Ting
and
Delmas, Jean-François
2012.
Smaller population size at the MRCA time for stationary branching processes.
The Annals of Probability,
Vol. 40,
Issue. 5,
Hössjer, Ola
2015.
On the eigenvalue effective size of structured populations.
Journal of Mathematical Biology,
Vol. 71,
Issue. 3,
p.
595.
Stadler, Tanja
Vaughan, Timothy G.
Gavryushkin, Alex
Guindon, Stephane
Kühnert, Denise
Leventhal, Gabriel E.
and
Drummond, Alexei J.
2015.
How well can the exponential-growth coalescent approximate constant-rate birth–death population dynamics?.
Proceedings of the Royal Society B: Biological Sciences,
Vol. 282,
Issue. 1806,
p.
20150420.
González Casanova, Adrián
Miró Pina, Verónica
and
Pardo, Juan Carlos
2020.
The Wright–Fisher model with efficiency.
Theoretical Population Biology,
Vol. 132,
Issue. ,
p.
33.
González Casanova, Adrián
Miró Pina, Verónica
and
Siri-Jégousse, Arno
2022.
The symmetric coalescent and Wright–Fisher models with bottlenecks.
The Annals of Applied Probability,
Vol. 32,
Issue. 1,
Allen, Benjamin
and
McAvoy, Alex
2024.
The coalescent in finite populations with arbitrary, fixed structure.
Theoretical Population Biology,
Vol. 158,
Issue. ,
p.
150.
Mikula, Lynette Caitlin
and
Vogl, Claus
2024.
The expected sample allele frequencies from populations of changing size via orthogonal polynomials.
Theoretical Population Biology,
Vol. 157,
Issue. ,
p.
55.