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Effective Population Size and Population Subdivision in Demographically Structured Populations

Valérie Laporte and Brian Charlesworth
Genetics September 1, 2002 vol. 162 no. 1 501-519
Valérie Laporte
Institute of Cell, Animal and Population Biology, University of Edinburgh, Edinburgh EH9 3JT, United Kingdom
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  • For correspondence: valerie.laporte@ed.ac.uk
Brian Charlesworth
Institute of Cell, Animal and Population Biology, University of Edinburgh, Edinburgh EH9 3JT, United Kingdom
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  • Figure 1.
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    Figure 1.

    —The FST parameters (A-C) and the ratios (R) of total diversities between genes with different modes of inheritance (D-F) in a subdivided plant population (mf = 0), as functions of the number of migrants per deme, N(mm + mz). (A and D) Equal pollen and seed migration. (B and E) Predominantly pollen migration (mm = 100mz). (C and F) Predominantly seed migration (mz = 100mm). We assume NeA = N, NeX = ¾.N, NeY = Nec = ¼.N.

  • Figure 2.
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    Figure 2.

    —The FST parameters (A-C) and the R values (D-F) in a subdivided animal population (mz = 0), as functions of the number of migrants per deme, N(mm + mf). (A and D) Equal male and female migration. (B and E) Predominantly male migration (mm = 6mf). (C and F) Predominantly female migration (mf = 6mm). We assume NeA = N, NeX = ¾.N, NeY = Nec = ¼.N.

  • Figure 3.
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    Figure 3.

    —Same as Figure 2 but assuming an increased variance of male fertility compared to the Poisson expectation (ΔVm = 10).

  • Figure 4.
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    Figure 4.

    —Same as Figure 1 but assuming an increased variance of female fertility compared to the Poisson expectation (ΔVf = 5).

  • Figure 5.
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    Figure 5.

    —Same as Figure 1 but assuming NeY = NeX/30. The figures also give the FST and RXY estimates from Silene latifolia populations with the number of migrants expected under an island model (Triangle, FˆST,Y; square, FˆST,A; circle, FˆST,X; and cross, RˆXY).

Tables

  • Figures
  • TABLE 1

    Origins of genes sampled from a given deme

    Sexes of sampled
    individuals
    Sex of
    parent
    Probability of parent
    of given sex
    Female, femaleFemaleEmbedded Image
    Male, maleFemaleEmbedded Image
    Male, femaleFemaleEmbedded Image
    Female, femaleMaleEmbedded Image
    Male, maleMaleEmbedded Image
    Male, femaleMaleEmbedded Image
    • i indicates the identity of the deme. Embedded Image is the excess over the Poisson expectation (equal to the mean number of progeny per capita of sex s) of the variance of the number of progeny of sex s of parents of sex r.

  • TABLE 2

    Transmission parameters for different modes of inheritance

    Mode of inheritance
    Sexes of sampled
    individuals (r, s)
    Sex of
    parent (u)
    AutosomalX-linkageY-linkage
    αirαisβirsuγirsuαirαisβirsuγirsuαirαisβirsuγirsu
    Female, femaleFemaleEmbedded Image Embedded Image Embedded Image Embedded Image Embedded Image Embedded Image ———
    Male, maleFemaleEmbedded Image Embedded Image Embedded Image Embedded Image 1Embedded Image ———
    Male, femaleFemaleEmbedded Image Embedded Image Embedded Image Embedded Image Embedded Image Embedded Image ———
    Female, femaleMaleEmbedded Image Embedded Image Embedded Image Embedded Image Embedded Image 1———
    Male, maleMaleEmbedded Image Embedded Image Embedded Image ———111
    Male, femaleMaleEmbedded Image Embedded Image Embedded Image ——————
    • Fi is the inbreeding coefficient due to consanguineous matings within deme i. Maternally transmitted organelle genomes have similar properties to Y-linked genes, except that female and male parameters are interchanged.

  • TABLE 3

    Review of FST estimates at a worldwide spatial scale in human populations

    No. of groups
    or populations
    Gene heredity
    FST statisticsYAMtDNAReference
    15GST (1)0.18a; 0.54b0.10a; 0.11b; 0.15c0.25dJorde et al. (2000)
    ΨST (2)0.17a0.12a; 0.15b; 0.19c0.30d
    19ΨST (2)0.19e—0.27fPoloni et al. (1997)
    15ΨST (2)0.16a; 0.30e——Hammer et al. (1997)
    50ΨST (2)0.36g——Hammer et al. (2001)
    10FST (1)0.41h——Reviewed in Hammer et al. (2001), data from Underhill et al. (1997)
    ΨST (2)0.54h
    —ΨST (2)0.65h——Seielstad et al. (1998) from Underhill et al. (1997)
    20ΨST (2)0.23a——Kayser et al. (2001)
    21ΨST (2)0.09a; 0.40c——Quintana-Murci et al. (1999)
    5KST (3)0.14d——Thomson et al. (2000)
    10; 14ΨST (2)—0.16e; 0.16a—Barbujani et al. (1997)
    5FST (1)—0.14e—Bowcock et al. (1991)
    31FST (1)—0.112c—Watkins et al. (2001)
    3Equation 24a, 24b—0.034d,i—Yu et al. (2001)
    4Equation 24a, 24b—0.165d,i—Zhao et al. (2000)
    13FST (1)—0.147j,k—Zietkiewicz et al. (1998)
    10ΨST (2)——0.25fExcoffier et al. (1992)
    • (1) FST or GST, Cockerham and Weir (1993); Wright (1951); (2) ΨST, Excoffier et al. (1992); (3) KST Hudson et al. (1992).

    • ↵a Microsatellites.

    • ↵b Restriction site polymorphism (RSP).

    • ↵c Alu.

    • ↵d Sequences.

    • ↵e RFLP.

    • ↵f mtDNA RFLP.

    • ↵g SSCP + DHPLC.

    • ↵h Denaturing high-performance liquid chromatography (DHPLC).

    • ↵i Introns or noncoding regions.

    • ↵j SSCP + heteroduplex analysis + sequencing.

    • ↵k Neutral polymorphisms.

  • TABLE 4

    Silent site diversity in Silene latifolia

    Mode of inheritanceGene (no. of silent sites)SEmbedded Image (%)Embedded Image (%)F̂ST
    Y-linkageSlY1 (1652)40.0480.0880.45
    SlY4 (829)50.0730.1890.62
    SlY1 + SlY4 (2481)90.0560.1130.50
    X-linkageSlX1 (1262)881.5672.1720.28
    SlX4 (362)421.9333.9740.51
    SlX1 + SlX4 (1624)781.6492.5740.36
    AutosomalCCLS37.1 (955)220.6100.7430.18
    • Diversity was estimated from a sample of 13 individuals from five populations: one Danish (n = 3), one U.S. (Van, n = 3), one Portuguese (SC, n = 3), and two British (Dal, n = 2; Art, n = 2) except for the autosomal gene where the Danish population was not studied (Filatov et al. 2001; V. Laporte, unpublished data). FST was estimated following Equation 24a, 24b.

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Volume 162 Issue 1, September 2002

Genetics: 162 (1)

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Effective Population Size and Population Subdivision in Demographically Structured Populations

Valérie Laporte and Brian Charlesworth
Genetics September 1, 2002 vol. 162 no. 1 501-519
Valérie Laporte
Institute of Cell, Animal and Population Biology, University of Edinburgh, Edinburgh EH9 3JT, United Kingdom
  • Find this author on Google Scholar
  • Find this author on PubMed
  • Search for this author on this site
  • For correspondence: valerie.laporte@ed.ac.uk
Brian Charlesworth
Institute of Cell, Animal and Population Biology, University of Edinburgh, Edinburgh EH9 3JT, United Kingdom
  • Find this author on Google Scholar
  • Find this author on PubMed
  • Search for this author on this site
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Citation

Effective Population Size and Population Subdivision in Demographically Structured Populations

Valérie Laporte and Brian Charlesworth
Genetics September 1, 2002 vol. 162 no. 1 501-519
Valérie Laporte
Institute of Cell, Animal and Population Biology, University of Edinburgh, Edinburgh EH9 3JT, United Kingdom
  • Find this author on Google Scholar
  • Find this author on PubMed
  • Search for this author on this site
  • For correspondence: valerie.laporte@ed.ac.uk
Brian Charlesworth
Institute of Cell, Animal and Population Biology, University of Edinburgh, Edinburgh EH9 3JT, United Kingdom
  • Find this author on Google Scholar
  • Find this author on PubMed
  • Search for this author on this site

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Show more Investigations
  • Top
  • Article
    • Abstract
    • A GENERAL MODEL OF MIGRATION AND DRIFT IN STRUCTURED POPULATIONS
    • COALESCENT PROBABILITIES AND EFFECTIVE POPULATION SIZES
    • THE ISLAND MODEL WITH SEX-SPECIFIC MIGRATION PARAMETERS
    • COMPARISONS WITH DATA ON NATURAL POPULATIONS
    • DISCUSSION
    • APPENDIX
    • Acknowledgments
    • Footnotes
    • LITERATURE CITED
  • Figures & Data
  • Info & Metrics

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