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Marker-based estimation of genetic parameters in genomics
1Department of Agricultural, Food and Nutritional Science, University of Alberta, Edmonton, Alberta, Canada.
Plos One
|July 16, 2014
Summary
The symmetric differences squared (SDS) method offers a computationally simple alternative for estimating genetic variances in large genomic datasets. While less precise for small samples, SDS becomes comparable to linear mixed models (LMMs) with increasing data size, especially when LMMs become computationally infeasible.
Area of Science:
- Genomics
- Statistical Genetics
- Bioinformatics
Background:
- Linear mixed models (LMMs) are widely used for estimating additive genetic variances and heritability in genomic studies.
- LMM analysis, while less computationally intensive than Bayesian methods, faces limitations with large-scale genomic datasets.
Purpose of the Study:
- To introduce and evaluate the symmetric differences squared (SDS) procedure as a computationally simple alternative to LMMs for large genomic datasets.
- To compare the performance of the SDS method against established LMM-based procedures using simulations and empirical analyses.
Main Methods:
- The study proposes the symmetric differences squared (SDS) procedure, a method based on least squares regression analysis.
- Computer simulations and empirical analyses were conducted to compare SDS with two common LMM-based procedures.
Main Results:
- The SDS method demonstrates lower precision than LMMs for small datasets.
- For large sample sizes, the SDS method's precision improves and becomes comparable to LMMs.
- A key advantage of SDS is its continued scalability and precision with increasing sample sizes, unlike LMMs which become computationally infeasible.
Conclusions:
- The SDS method is a viable alternative to LMMs, particularly for analyzing large-scale genomic data where LMMs face computational challenges.
- SDS offers a computationally efficient and scalable approach for estimating genetic parameters in 'big data' genomics.
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