BSC5932

Seminar

Population genetics

We will read Warren Ewens book about population genetics.

Mathematical Population Genetics
I. Theoretical Introduction
Series: Interdisciplinary Applied Mathematics, Vol. 27 
Volume package: Mathematical Population Genetics
Ewens, Warren J. 
2nd ed., 2004, XIX, 417 p. 3 illus., Hardcover
ISBN: 0-387-20191-2
Springer

Participants will present at least one chapter.

We meet every Tuesday at 12:45 (in my office [DSL-150-T]
or then relocate to the CEB-kitchen when my office gets overcrowded)

Week Chapter Leader
2 1 Historical Background (basic population genetics and history) Kevin Rowe
3 2 Technicalitites and Generalizations [2.1-2.8: Random union of gametes, dioecious populations, multiple alleles, frequency dependent selection, fertility selection, continuous time models, non-random mating populations]  Grant Macdonnell
4 2 Technicalitites and Generalizations [2.9-2.2.12: the fundamental theorem of selection, two loci, genetic loads, finite Markov chains ] Sonali Joshi
5 I am away [do you want to meet anyway?] ----
6 3 Discrete stochastic models: Overview over several population models [3.1-3.7, ignore the two-locus section] (this is a large section, 2 leaders)
7 4 Diffusion theory Maurizio Tomaiuolo
8 5 Applications of diffusion theory
9 6 Two loci [mean fitness, modifier theory, recombination etc]
10 7 Many loci [random mating, components of variance, non-random mating, marginal fitness and average effects, correlation between relatives]
11 8 Further considerations [population substructure, age structure, etc]
Nate Jue
12 9 Molecular population genetics [infinite sites/allele models, sampling properties]
Yanfeng Shi
13 10 Looking backwards in time: the coalescent
14 11 Looking Backward: Testing the neutral Theory
15 12 Looking backwards in time: populations and species comparison