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1 bjectively link rate of allele loss with the inbreeding coefficient.
2 the relationship between allele loss and the inbreeding coefficient.
3 proximately equal to (1 - F), where F is the inbreeding coefficient.
4 nd to correlate strongly with pedigree-based inbreeding coefficients.
5 we have derived recurrence equations for the inbreeding coefficient and coancestries between individu
6 we have derived recurrence equations for the inbreeding coefficient and coancestry between individual
7 ue solutions to the recurrence equations for inbreeding coefficient and coancestry in this article, w
10 gree, finding strong concordance between the inbreeding coefficient and heterozygosity measured at 13
11 used to investigate the relationship between inbreeding coefficient and multilocus heterozygosity.
13 he individual level, we estimated individual inbreeding coefficients and examined the relationship be
14 terozygosity was only weakly correlated with inbreeding coefficient, and heterozygosity was not posit
15 rates, locus-specific dropout rates, and the inbreeding coefficient; and (3) successfully correct the
16 mes and across individuals, and estimates of inbreeding coefficients are subject to unexpected levels
17 the efficiency of our method for evaluating inbreeding coefficients as compared to previous methods
18 sheep population of St Kilda, using genomic inbreeding coefficients based on 37 037 single-nucleotid
23 Cervus elaphus) in Scotland using individual inbreeding coefficients derived from dense Single-Nucleo
25 oh) was found to correlate strongly with the inbreeding coefficient estimated from pedigrees (r = 0.8
27 rogram BORICE (Bayesian Outcrossing Rate and Inbreeding Coefficient Estimation) that effectively esti
28 he population outcrossing rate (t) and adult inbreeding coefficient (F) are key parameters in mating
29 and d2) and pedigree-based estimates of the inbreeding coefficient (f) were compared to each other a
30 ta, and among inbred individuals of the same inbreeding coefficient (F), those that die early are mor
32 data, it is necessary to obtain estimates of inbreeding coefficients (F) for each individual before c
33 date a method for estimating an individual's inbreeding coefficient, f, using amplified fragment leng
37 t (IBDG) is predicted better by the pedigree inbreeding coefficient (FP) or by genomic (marker-based)
38 Here, we present two methods for estimating inbreeding coefficients from NGS data based on an expect
40 al and joint posterior distributions for the inbreeding coefficient in females and the male to female
43 kelihood estimator and F (the simulated true inbreeding coefficient) is about 8 approximately 35% hig
45 ses, whereas Wright thought that because his inbreeding coefficient measured both they should be rega
47 olve the use of pedigree records to estimate inbreeding coefficients or molecular markers to measure
49 tion in nucleotide diversity, or increase in inbreeding coefficient, relative to history of exposure.
50 eeding date varied with female, but not male inbreeding coefficient, revealing direct, but not indire
52 f lineages was nonlinear with respect to the inbreeding coefficient, which suggested that nonadditive
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