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Updated: Apr 17, 2026

Large-Scale Multi-Omics Genome-Wide Association Studies Mo-GWAS: Guidelines for Sample Preparation and Normalization
Published on: July 27, 2021
GWAS with longitudinal phenotypes: performance of approximate procedures.
Karolina Sikorska1,2, Nahid Mostafavi Montazeri1,3, André Uitterlinden2
1Department of Biostatistics, Erasmus MC, Rotterdam, The Netherlands.
The conditional two-step (CTS) approach significantly speeds up genome-wide association studies (GWAS) with longitudinal data. This method offers a fast approximation to P-values, reducing computation time from weeks to minutes without inflating errors.
Area of Science:
- Genetics
- Biostatistics
- Computational Biology
Background:
- Standard linear mixed model (LMM) fitting for genome-wide association studies (GWAS) with longitudinal data is computationally intensive.
- Accelerating these computations is crucial for efficient genetic analysis.
Purpose of the Study:
- To further investigate the properties of the conditional two-step (CTS) approach for analyzing GWAS with longitudinal data.
- To compare the performance of CTS with a related two-step procedure.
Main Methods:
- The conditional two-step (CTS) approach involves fitting a reduced LMM without SNP terms, followed by regressing estimated random slopes on SNPs.
- The study employed analytical derivations and simulations to evaluate CTS performance.
- Comparison was made against a standard two-step procedure.
Main Results:
- Analytically shown that for balanced data, CTS P-values are equivalent to LMM P-values under mild assumptions.
- Simulations demonstrate that CTS does not inflate the type I error rate for unbalanced data.
- CTS results in only a minimal loss of statistical power compared to LMM.
Conclusions:
- The conditional two-step (CTS) approach provides a computationally efficient and accurate method for GWAS with longitudinal data.
- CTS is a viable alternative to standard LMM fitting, especially for large datasets or limited computational resources.
- The method maintains statistical rigor while drastically reducing analysis time.
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