Bayesian multivariant fine mapping using the Laplace prior

Currently, the only effect size prior that is routinely implemented in a Bayesian fine-mapping multi-single-nucleotide polymorphism (SNP) analysis is the Gaussian prior. Here, we show how the Laplace prior can be deployed in Bayesian multi-SNP fine mapping studies. We compare the ranking performance...

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Main Authors: Walters, Kevin, Yaacob, Hannuun
Format: Article
Published: Wiley 2023
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Online Access:http://eprints.um.edu.my/38645/
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spelling my.um.eprints.386452023-07-04T06:44:52Z http://eprints.um.edu.my/38645/ Bayesian multivariant fine mapping using the Laplace prior Walters, Kevin Yaacob, Hannuun QA Mathematics QH301 Biology Currently, the only effect size prior that is routinely implemented in a Bayesian fine-mapping multi-single-nucleotide polymorphism (SNP) analysis is the Gaussian prior. Here, we show how the Laplace prior can be deployed in Bayesian multi-SNP fine mapping studies. We compare the ranking performance of the posterior inclusion probability (PIP) using a Laplace prior with the ranking performance of the corresponding Gaussian prior and FINEMAP. Our results indicate that, for the simulation scenarios we consider here, the Laplace prior can lead to higher PIPs than either the Gaussian prior or FINEMAP, particularly for moderately sized fine-mapping studies. The Laplace prior also appears to have better worst-case scenario properties. We reanalyse the iCOGS case-control data from the CASP8 region on Chromosome 2. Even though this study has a total sample size of nearly 90,000 individuals, there are still some differences in the top few ranked SNPs if the Laplace prior is used rather than the Gaussian prior. R code to implement the Laplace (and Gaussian) prior is available at . Wiley 2023-04 Article PeerReviewed Walters, Kevin and Yaacob, Hannuun (2023) Bayesian multivariant fine mapping using the Laplace prior. Genetic Epidemiology, 47 (3). pp. 249-260. ISSN 0741-0395, DOI https://doi.org/10.1002/gepi.22517 <https://doi.org/10.1002/gepi.22517>. 10.1002/gepi.22517
institution Universiti Malaya
building UM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Malaya
content_source UM Research Repository
url_provider http://eprints.um.edu.my/
topic QA Mathematics
QH301 Biology
spellingShingle QA Mathematics
QH301 Biology
Walters, Kevin
Yaacob, Hannuun
Bayesian multivariant fine mapping using the Laplace prior
description Currently, the only effect size prior that is routinely implemented in a Bayesian fine-mapping multi-single-nucleotide polymorphism (SNP) analysis is the Gaussian prior. Here, we show how the Laplace prior can be deployed in Bayesian multi-SNP fine mapping studies. We compare the ranking performance of the posterior inclusion probability (PIP) using a Laplace prior with the ranking performance of the corresponding Gaussian prior and FINEMAP. Our results indicate that, for the simulation scenarios we consider here, the Laplace prior can lead to higher PIPs than either the Gaussian prior or FINEMAP, particularly for moderately sized fine-mapping studies. The Laplace prior also appears to have better worst-case scenario properties. We reanalyse the iCOGS case-control data from the CASP8 region on Chromosome 2. Even though this study has a total sample size of nearly 90,000 individuals, there are still some differences in the top few ranked SNPs if the Laplace prior is used rather than the Gaussian prior. R code to implement the Laplace (and Gaussian) prior is available at .
format Article
author Walters, Kevin
Yaacob, Hannuun
author_facet Walters, Kevin
Yaacob, Hannuun
author_sort Walters, Kevin
title Bayesian multivariant fine mapping using the Laplace prior
title_short Bayesian multivariant fine mapping using the Laplace prior
title_full Bayesian multivariant fine mapping using the Laplace prior
title_fullStr Bayesian multivariant fine mapping using the Laplace prior
title_full_unstemmed Bayesian multivariant fine mapping using the Laplace prior
title_sort bayesian multivariant fine mapping using the laplace prior
publisher Wiley
publishDate 2023
url http://eprints.um.edu.my/38645/
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score 13.160551