High-dimensional statistical inference for linkage disequilibrium score regression and its cross-ancestry extensions
Fei Xue, Bingxin Zhao

TL;DR
This paper advances high-dimensional statistical inference for linkage disequilibrium score regression (LDSC), analyzing its performance with multi-source GWAS data, dependence structures, and cross-ancestry extensions, supported by real data validation.
Contribution
It provides a theoretical framework for LDSC in high-dimensional settings, accounting for dependence patterns and enabling cross-ancestry analysis with new insights into estimator performance.
Findings
Asymptotic normality achievable for genome-wide variants
Challenges in partitioned heritability analysis
LDSC can be extended for cross-ancestry studies
Abstract
Linkage disequilibrium score regression (LDSC) has emerged as an essential tool for genetic and genomic analyses of complex traits, utilizing high-dimensional data derived from genome-wide association studies (GWAS). LDSC computes the linkage disequilibrium (LD) scores using an external reference panel, and integrates the LD scores with only summary data from the original GWAS. In this paper, we investigate LDSC within a fixed-effect data integration framework, underscoring its ability to merge multi-source GWAS data and reference panels. In particular, we take account of the genome-wide dependence among the high-dimensional GWAS summary statistics, along with the block-diagonal dependence pattern in estimated LD scores. Our analysis uncovers several key factors of both the original GWAS and reference panel datasets that determine the performance of LDSC. We show that it is relatively…
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Taxonomy
TopicsGenetic Associations and Epidemiology · Genetic and phenotypic traits in livestock · Genetic and Clinical Aspects of Sex Determination and Chromosomal Abnormalities
