Optimal Design of Low-Density SNP Arrays for Genomic Prediction: Algorithm and Applications
Low-density (LD) single nucleotide polymorphism (SNP) arrays provide a cost-effective solution for genomic prediction and selection, but algorithms and computational tools are needed for the optimal design of LD SNP chips. A multiple-objective, local optimization (MOLO) algorithm was developed for d...
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| Published in | PloS one Vol. 11; no. 9; p. e0161719 |
|---|---|
| Main Authors | , , , , , , , , , , |
| Format | Journal Article |
| Language | English |
| Published |
United States
Public Library of Science
01.09.2016
Public Library of Science (PLoS) |
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| Online Access | Get full text |
| ISSN | 1932-6203 1932-6203 |
| DOI | 10.1371/journal.pone.0161719 |
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| Abstract | Low-density (LD) single nucleotide polymorphism (SNP) arrays provide a cost-effective solution for genomic prediction and selection, but algorithms and computational tools are needed for the optimal design of LD SNP chips. A multiple-objective, local optimization (MOLO) algorithm was developed for design of optimal LD SNP chips that can be imputed accurately to medium-density (MD) or high-density (HD) SNP genotypes for genomic prediction. The objective function facilitates maximization of non-gap map length and system information for the SNP chip, and the latter is computed either as locus-averaged (LASE) or haplotype-averaged Shannon entropy (HASE) and adjusted for uniformity of the SNP distribution. HASE performed better than LASE with ≤1,000 SNPs, but required considerably more computing time. Nevertheless, the differences diminished when >5,000 SNPs were selected. Optimization was accomplished conditionally on the presence of SNPs that were obligated to each chromosome. The frame location of SNPs on a chip can be either uniform (evenly spaced) or non-uniform. For the latter design, a tunable empirical Beta distribution was used to guide location distribution of frame SNPs such that both ends of each chromosome were enriched with SNPs. The SNP distribution on each chromosome was finalized through the objective function that was locally and empirically maximized. This MOLO algorithm was capable of selecting a set of approximately evenly-spaced and highly-informative SNPs, which in turn led to increased imputation accuracy compared with selection solely of evenly-spaced SNPs. Imputation accuracy increased with LD chip size, and imputation error rate was extremely low for chips with ≥3,000 SNPs. Assuming that genotyping or imputation error occurs at random, imputation error rate can be viewed as the upper limit for genomic prediction error. Our results show that about 25% of imputation error rate was propagated to genomic prediction in an Angus population. The utility of this MOLO algorithm was also demonstrated in a real application, in which a 6K SNP panel was optimized conditional on 5,260 obligatory SNP selected based on SNP-trait association in U.S. Holstein animals. With this MOLO algorithm, both imputation error rate and genomic prediction error rate were minimal. |
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| AbstractList | Low-density (LD) single nucleotide polymorphism (SNP) arrays provide a cost-effective solution for genomic prediction and selection, but algorithms and computational tools are needed for the optimal design of LD SNP chips. A multiple-objective, local optimization (MOLO) algorithm was developed for design of optimal LD SNP chips that can be imputed accurately to medium-density (MD) or high-density (HD) SNP genotypes for genomic prediction. The objective function facilitates maximization of non-gap map length and system information for the SNP chip, and the latter is computed either as locus-averaged (LASE) or haplotype-averaged Shannon entropy (HASE) and adjusted for uniformity of the SNP distribution. HASE performed better than LASE with ≤1,000 SNPs, but required considerably more computing time. Nevertheless, the differences diminished when >5,000 SNPs were selected. Optimization was accomplished conditionally on the presence of SNPs that were obligated to each chromosome. The frame location of SNPs on a chip can be either uniform (evenly spaced) or non-uniform. For the latter design, a tunable empirical Beta distribution was used to guide location distribution of frame SNPs such that both ends of each chromosome were enriched with SNPs. The SNP distribution on each chromosome was finalized through the objective function that was locally and empirically maximized. This MOLO algorithm was capable of selecting a set of approximately evenly-spaced and highly-informative SNPs, which in turn led to increased imputation accuracy compared with selection solely of evenly-spaced SNPs. Imputation accuracy increased with LD chip size, and imputation error rate was extremely low for chips with ≥3,000 SNPs. Assuming that genotyping or imputation error occurs at random, imputation error rate can be viewed as the upper limit for genomic prediction error. Our results show that about 25% of imputation error rate was propagated to genomic prediction in an Angus population. The utility of this MOLO algorithm was also demonstrated in a real application, in which a 6K SNP panel was optimized conditional on 5,260 obligatory SNP selected based on SNP-trait association in U.S. Holstein animals. With this MOLO algorithm, both imputation error rate and genomic prediction error rate were minimal. Low-density (LD) single nucleotide polymorphism (SNP) arrays provide a cost-effective solution for genomic prediction and selection, but algorithms and computational tools are needed for the optimal design of LD SNP chips. A multiple-objective, local optimization (MOLO) algorithm was developed for design of optimal LD SNP chips that can be imputed accurately to medium-density (MD) or high-density (HD) SNP genotypes for genomic prediction. The objective function facilitates maximization of non-gap map length and system information for the SNP chip, and the latter is computed either as locus-averaged (LASE) or haplotype-averaged Shannon entropy (HASE) and adjusted for uniformity of the SNP distribution. HASE performed better than LASE with [less than or equal to]1,000 SNPs, but required considerably more computing time. Nevertheless, the differences diminished when >5,000 SNPs were selected. Optimization was accomplished conditionally on the presence of SNPs that were obligated to each chromosome. The frame location of SNPs on a chip can be either uniform (evenly spaced) or non-uniform. For the latter design, a tunable empirical Beta distribution was used to guide location distribution of frame SNPs such that both ends of each chromosome were enriched with SNPs. The SNP distribution on each chromosome was finalized through the objective function that was locally and empirically maximized. This MOLO algorithm was capable of selecting a set of approximately evenly-spaced and highly-informative SNPs, which in turn led to increased imputation accuracy compared with selection solely of evenly-spaced SNPs. Imputation accuracy increased with LD chip size, and imputation error rate was extremely low for chips with [greater than or equal to]3,000 SNPs. Assuming that genotyping or imputation error occurs at random, imputation error rate can be viewed as the upper limit for genomic prediction error. Our results show that about 25% of imputation error rate was propagated to genomic prediction in an Angus population. The utility of this MOLO algorithm was also demonstrated in a real application, in which a 6K SNP panel was optimized conditional on 5,260 obligatory SNP selected based on SNP-trait association in U.S. Holstein animals. With this MOLO algorithm, both imputation error rate and genomic prediction error rate were minimal. |
| Audience | Academic |
| Author | Qian, Changsong Bauck, Stewart Taylor, Jeremy F. Walker, Jeremy He, Jun Xu, Jiaqi Feng, Guofei Wu, Xiao-Lin Wiggans, George R. Simpson, Barry Qiu, Jiansheng |
| AuthorAffiliation | 6 Marketing and Business Development, Neogen Bio-Scientific Technology (Shanghai) Company Ltd., Shanghai, China 4 Division of Animal Sciences, University of Missouri, Columbia, Missouri, United States of America Jaypee University of Information Technology, INDIA 5 College of Animal Sciences and Technology, Hunan Agricultural University, Changsha, China 1 Bioinformatics and Biostatistics, GeneSeek (a Neogen Company), Lincoln, Nebraska, United States of America 3 Animal Genomics and Improvement Laboratory, Agricultural Research Service, United States Department of Agriculture, Beltsville, Maryland, United States of America 2 Department of Statistics, University of Nebraska, Lincoln, Nebraska, United States of America |
| AuthorAffiliation_xml | – name: 2 Department of Statistics, University of Nebraska, Lincoln, Nebraska, United States of America – name: 1 Bioinformatics and Biostatistics, GeneSeek (a Neogen Company), Lincoln, Nebraska, United States of America – name: 4 Division of Animal Sciences, University of Missouri, Columbia, Missouri, United States of America – name: 6 Marketing and Business Development, Neogen Bio-Scientific Technology (Shanghai) Company Ltd., Shanghai, China – name: Jaypee University of Information Technology, INDIA – name: 5 College of Animal Sciences and Technology, Hunan Agricultural University, Changsha, China – name: 3 Animal Genomics and Improvement Laboratory, Agricultural Research Service, United States Department of Agriculture, Beltsville, Maryland, United States of America |
| Author_xml | – sequence: 1 givenname: Xiao-Lin surname: Wu fullname: Wu, Xiao-Lin – sequence: 2 givenname: Jiaqi surname: Xu fullname: Xu, Jiaqi – sequence: 3 givenname: Guofei surname: Feng fullname: Feng, Guofei – sequence: 4 givenname: George R. surname: Wiggans fullname: Wiggans, George R. – sequence: 5 givenname: Jeremy F. surname: Taylor fullname: Taylor, Jeremy F. – sequence: 6 givenname: Jun surname: He fullname: He, Jun – sequence: 7 givenname: Changsong surname: Qian fullname: Qian, Changsong – sequence: 8 givenname: Jiansheng surname: Qiu fullname: Qiu, Jiansheng – sequence: 9 givenname: Barry surname: Simpson fullname: Simpson, Barry – sequence: 10 givenname: Jeremy surname: Walker fullname: Walker, Jeremy – sequence: 11 givenname: Stewart surname: Bauck fullname: Bauck, Stewart |
| BackLink | https://www.ncbi.nlm.nih.gov/pubmed/27583971$$D View this record in MEDLINE/PubMed |
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| Notes | ObjectType-Article-1 SourceType-Scholarly Journals-1 ObjectType-Feature-2 content type line 14 content type line 23 Conceptualization: XW SB. Formal analysis: XW JX GF JH. Methodology: XW GRW JFT. Software: XW JX GF. Supervision: XW SB. Validation: CQ JQ BS JW GRW. Writing – original draft: XW. Writing – review & editing: XW JX GF GRW JFT JH CQ JQ BS JW SB. Competing Interests: GeneSeek (a Neogen Company) and Neogen Bio-Scientific Technology (Shanghai) Company Ltd. provided support in the form of salaries for XW, CQ, BS, JW and SB. This does not alter our adherence to PLOS ONE policies on sharing data and materials. |
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| SubjectTerms | Accuracy Algorithms Analysis Animal sciences Animals Arrays Bioinformatics Biology and Life Sciences Cattle Chips (electronics) Chromosomes - genetics Computer applications Computing time Density Design Efficiency Entropy (Information theory) Errors Gene polymorphism Genetic markers Genomes Genomics Genotypes Genotyping Haplotypes Heuristics Information systems Local optimization Medical research Medicine and Health Sciences Multiple objective analysis Neural networks Objective function Oligonucleotide Array Sequence Analysis - methods Optimization Physical Sciences Polymorphism Polymorphism, Single Nucleotide Probability distribution functions Research and Analysis Methods Single nucleotide polymorphisms Single-nucleotide polymorphism Software |
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| Title | Optimal Design of Low-Density SNP Arrays for Genomic Prediction: Algorithm and Applications |
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