Sci-LMM is an efficient strategy for inferring genetic variance components using population scale family trees
暂无分享,去创建一个
Dan Geiger | Tal Shor | D. Geiger | Yaniv Erlich | O. Weissbrod | T. Shor | Tal Shor
[1] D. Balding,et al. Relatedness in the post-genomic era: is it still useful? , 2014, Nature Reviews Genetics.
[2] Yaniv Erlich,et al. Quantitative analysis of population-scale family trees using millions of relatives , 2017, bioRxiv.
[3] T. Gneiting. Compactly Supported Correlation Functions , 2002 .
[4] P. Visscher,et al. Common SNPs explain a large proportion of heritability for human height , 2011 .
[5] D. Reich,et al. Principal components analysis corrects for stratification in genome-wide association studies , 2006, Nature Genetics.
[6] R. Elston,et al. The investigation of linkage between a quantitative trait and a marker locus , 1972, Behavior genetics.
[7] Fernando Sansò,et al. Finite covariance functions , 1987 .
[8] N. Wray,et al. Contrasting genetic architectures of schizophrenia and other complex diseases using fast variance components analysis , 2015, Nature Genetics.
[9] Saharon Rosset,et al. Effective genetic-risk prediction using mixed models. , 2014, American journal of human genetics.
[10] L. Kruuk,et al. How to separate genetic and environmental causes of similarity between relatives , 2007, Journal of evolutionary biology.
[11] M. McMullen,et al. A unified mixed-model method for association mapping that accounts for multiple levels of relatedness , 2006, Nature Genetics.
[12] M. Calus,et al. Whole-Genome Regression and Prediction Methods Applied to Plant and Animal Breeding , 2013, Genetics.
[13] T. Meuwissen,et al. Computing inbreeding coefficients in large populations , 1992, Genetics Selection Evolution.
[14] S. B. Cáceres. Electronic health records: beyond the digitization of medical files , 2013, Clinics.
[15] Martin D. Buhmann,et al. A new class of radial basis functions with compact support , 2001, Math. Comput..
[16] P. Visscher,et al. Advantages and pitfalls in the application of mixed-model association methods , 2014, Nature Genetics.
[17] YANQING CHEN,et al. Algorithm 8 xx : CHOLMOD , supernodal sparse Cholesky factorization and update / downdate ∗ , 2006 .
[18] O. Kempthorne,et al. The correlation between relatives in a random mating population , 1954, Proceedings of the Royal Society of London. Series B - Biological Sciences.
[19] David Heckerman,et al. Greater power and computational efficiency for kernel-based association testing of sets of genetic variants , 2014, Bioinform..
[20] T. Gneiting. Correlation functions for atmospheric data analysis , 1999 .
[21] Holger Wendland,et al. Piecewise polynomial, positive definite and compactly supported radial functions of minimal degree , 1995, Adv. Comput. Math..
[22] Sewall Wright,et al. Coefficients of Inbreeding and Relationship , 1922, The American Naturalist.
[23] S. Cohn,et al. Ooce Note Series on Global Modeling and Data Assimilation Construction of Correlation Functions in Two and Three Dimensions and Convolution Covariance Functions , 2022 .
[24] D. Sorensen. IMPLICITLY RESTARTED ARNOLDI/LANCZOS METHODS FOR LARGE SCALE EIGENVALUE CALCULATIONS , 1996 .
[25] Robin Thompson,et al. Average information REML: An efficient algorithm for variance parameter estimation in linear mixed models , 1995 .
[26] C. R. Henderson. Best Linear Unbiased Prediction of Nonadditive Genetic Merits in Noninbred Populations , 1985 .
[27] Alkes L. Price,et al. New approaches to population stratification in genome-wide association studies , 2010, Nature Reviews Genetics.
[28] C. R. Henderson. A simple method for computing the inverse of a numerator relationship matrix used in prediction of breeding values , 1976 .