2018
DOI: 10.9734/ajpas/2018/v1i424550
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Computational Generalization of Mixed Models on Large-Scale Data with Applications to Genetic Studies

Abstract: Aims: To discuss different LMM-based approaches applied in GWAS and software packages implementation and Classify different computational tools that applies LMM approaches according to their applicability and performance. To identify possible SNPs associated to a particular disease using different computational tools based on LMM approaches. To estimate genetic and residual variance parameters that account phenotypic variation of the disease. Study Design: Case control study&#… Show more

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Cited by 2 publications
(3 citation statements)
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“…The REML method is always employed whenever estimating parameters subject to unknown covariance structure. This method is usually preferred to ML by most researchers because the estimates parameters obtained is unbiased [10,11,31]. To apply this method, we consider marginal model of equation ( 14) with = ′ + under assumption that and are both known to the variance parameter .…”
Section: Estimation Of and Using Reml Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…The REML method is always employed whenever estimating parameters subject to unknown covariance structure. This method is usually preferred to ML by most researchers because the estimates parameters obtained is unbiased [10,11,31]. To apply this method, we consider marginal model of equation ( 14) with = ′ + under assumption that and are both known to the variance parameter .…”
Section: Estimation Of and Using Reml Methodsmentioning
confidence: 99%
“…To apply this method, we consider marginal model of equation ( 14) with = ′ + under assumption that and are both known to the variance parameter . Therefore, the unknown and value can be estimated as [31]…”
Section: Estimation Of and Using Reml Methodsmentioning
confidence: 99%
“…As mentioned above, there are q candidate points in a ( , 1) SLD; hence for a threemixture blend, there are three candidate points, and in the corresponding Polynomial, three parameters to be approximated. Enables for the coefficients to be compared employing least squares (MLS) regression, Maximum likelihood method (MLM), restricted maximum likelihood (REML), and ordinary least squares (OLS) as described in Wanyonyi et al [12,23]. Scheffe defines a second-order polynomial model for mixtures where the anticipated response to take on a nonlinear form as:…”
Section: Statistical Modeling In the Context Of Mixture Designmentioning
confidence: 99%