265 research outputs found

    Design of DNA Pooling to Allow Incorporation of Covariates in Rare Variants Analysis

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    <div><p>Background</p><p>Rapid advances in next-generation sequencing technologies facilitate genetic association studies of an increasingly wide array of rare variants. To capture the rare or less common variants, a large number of individuals will be needed. However, the cost of a large scale study using whole genome or exome sequencing is still high. DNA pooling can serve as a cost-effective approach, but with a potential limitation that the identity of individual genomes would be lost and therefore individual characteristics and environmental factors could not be adjusted in association analysis, which may result in power loss and a biased estimate of genetic effect.</p><p>Methods</p><p>For case-control studies, we propose a design strategy for pool creation and an analysis strategy that allows covariate adjustment, using multiple imputation technique.</p><p>Results</p><p>Simulations show that our approach can obtain reasonable estimate for genotypic effect with only slight loss of power compared to the much more expensive approach of sequencing individual genomes.</p><p>Conclusion</p><p>Our design and analysis strategies enable more powerful and cost-effective sequencing studies of complex diseases, while allowing incorporation of covariate adjustment.</p></div

    Power for multiple-imputation based pooling method (“pool<sub>MI-prob</sub>”), individual sequencing of all samples (“seq<sub>all</sub>”) and pooling without considering other risk factors (“pool<sub>univariate</sub>”).

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    <p>*. Power adjusted for the nominal false positive rates.</p><p>The significance level  = .05 (10<sup>−4</sup> for model 11). Number of simulations is 1000.</p><p>Power for multiple-imputation based pooling method (“pool<sub>MI-prob</sub>”), individual sequencing of all samples (“seq<sub>all</sub>”) and pooling without considering other risk factors (“pool<sub>univariate</sub>”).</p

    Power for individual sequencing of all samples, pooling with individual genotype imputed, and pooling without considering other risk factors.

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    <p>The simulation setting is similar to that described in <a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0114523#pone-0114523-t001" target="_blank">Table 1</a>, model 5, but with different risk allele frequency (RAF) with n = 5000 cases/controls, and OR<sub>g</sub> = 2. Number of simulations is 200 for each setting.</p

    Power for individual sequencing of all samples, pooling with individual genotype imputed, and pooling without considering other risk factors.

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    <p>The simulation setting is described in <a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0114523#pone-0114523-t001" target="_blank">Table 1</a>, model 5, but with different odds ratio for the risk allele (OR<sub>g</sub>). Number of simulations is 200 for each setting.</p

    Power for individual sequencing of all samples, pooling with individual genotype imputed, and pooling without considering other risk factors.

    No full text
    <p>The simulation setting is described in <a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0114523#pone-0114523-t001" target="_blank">Table 1</a>, model 5, but with different odds ratio for the covariates (OR<sub>z</sub>). Number of simulations is 200 for each setting.</p

    Design of DNA pooling with sample matching.

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    <p>After sample matching and pool creation, the pools are grouped into <i>K</i> groups, with allele frequency in each group denoted by (<i>p</i><sub>1</sub>, …, <i>p<sub>K</sub></i>). Pools from the same groups are randomly distributed into <i>M</i> lanes, with sequencing errors (<i>e</i><sub>1</sub>, …, <i>e<sub>M</sub></i>).</p

    Characteristics of simulation models.

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    <p>*. The simulation model consists of 5 covariates, each with OR of 1.5. In analysis, we assume that only the last two covariates are considered.</p><p>$. In analysis, a more stringent threshold (10<sup>−4</sup>) is used for significance, compared to other simulation models (.05).</p><p>n: number of cases, assuming case:control ratio of 1∶1; RAF: risk allele frequency; OR<sub>g</sub>: odds ratio for risk allele; OR<sub>z</sub>: odds ratios for covariates; corr: correlation coefficient between causal variant and the last covariate; α<sub>max</sub>: variation in sample proportions (see “<a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0114523#s2" target="_blank">Methods</a>”). Model 1–4 were simulated under the null hypothesis of no association; and model 5–12 were under the alternative hypothesis. Model 1 and 5 were treated as baseline models, and changes of parameters in other models were highlighted.</p><p>Characteristics of simulation models.</p

    Comparison of demographic and clinical characteristics between infants with and without BPD.<sup>*</sup>

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    <p>Comparison of demographic and clinical characteristics between infants with and without BPD.<sup><a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0157181#t001fn001" target="_blank">*</a></sup></p

    Circulating Fibrocytes Are Increased in Neonates with Bronchopulmonary Dysplasia - Fig 3

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    <p>Correlation between circulating fibrocyte counts and right ventricular systolic pressure (A) (Pearson correlation coefficient; r = −0.62; p < 0.01) or oxygen saturation (B) (Pearson correlation coefficient; r = −0.62; p < 0.01).</p

    Axon Regeneration Is Regulated by Ets–C/EBP Transcription Complexes Generated by Activation of the cAMP/Ca<sup>2+</sup> Signaling Pathways

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    <div><p>The ability of specific neurons to regenerate their axons after injury is governed by cell-intrinsic regeneration pathways. In <i>Caenorhabditis elegans</i>, the JNK and p38 MAPK pathways are important for axon regeneration. Axonal injury induces expression of the <i>svh-2</i> gene encoding a receptor tyrosine kinase, stimulation of which by the SVH-1 growth factor leads to activation of the JNK pathway. Here, we identify ETS-4 and CEBP-1, related to mammalian Ets and C/EBP, respectively, as transcriptional activators of <i>svh-2</i> expression following axon injury. ETS-4 and CEBP-1 function downstream of the cAMP and Ca<sup>2+</sup>–p38 MAPK pathways, respectively. We show that PKA-dependent phosphorylation of ETS-4 promotes its complex formation with CEBP-1. Furthermore, activation of both cAMP and Ca<sup>2+</sup> signaling is required for activation of <i>svh-2</i> expression. Thus, the cAMP/Ca<sup>2+</sup> signaling pathways cooperatively activate the JNK pathway, which then promotes axon regeneration.</p></div
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