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Bayesian Estimation for Quantile Regression Mixed Models
Using a Bayesian estimation procedure, this package fits linear quantile regression models such as linear quantile models, linear quantile mixed models, quantile regression joint models for time-to-event and longitudinal data. The estimation procedure is based on the asymmetric Laplace distribution and the 'JAGS' software is used to get posterior samples (Yang, Luo, DeSantis (2019)
Temporal Contributions on Trends using Mixed Models
Method to estimate the effect of the trend in predictor variables on the observed trend
of the response variable using mixed models with temporal autocorrelation. See Fernández-Martínez et
al. (2017 and 2019)
Data Transforming Augmentation for Linear Mixed Models
We provide a toolbox to fit univariate and multivariate linear mixed models via data transforming augmentation. Users can also fit these models via typical data augmentation for a comparison. It returns either maximum likelihood estimates of unknown model parameters (hyper-parameters) via an EM algorithm or posterior samples of those parameters via MCMC. Also see Tak et al. (2019)
Gradient Boosting for Generalized Additive Mixed Models
Provides a novel framework to estimate mixed models via gradient
boosting. The implemented functions are based on the 'mboost' and 'lme4' packages,
and the family range is therefore determined by 'lme4'. A correction mechanism
for cluster-constant covariates is implemented, as well as estimation of the
covariance of random effects. These methods are described in
the accompanying publication; see
Generalized Linear Mixed Model Association Tests
Perform association tests using generalized linear mixed models (GLMMs) in genome-wide association studies (GWAS) and sequencing association studies. First, GMMAT fits a GLMM with covariate adjustment and random effects to account for population structure and familial or cryptic relatedness. For GWAS, GMMAT performs score tests for each genetic variant as proposed in Chen et al. (2016)
Penalized Linear Mixed Models for Correlated Data
Fits penalized linear mixed models that correct for unobserved confounding factors. 'plmmr' infers and corrects for the presence of unobserved confounding effects such as population stratification and environmental heterogeneity. It then fits a linear model via penalized maximum likelihood. Originally designed for the multivariate analysis of single nucleotide polymorphisms (SNPs) measured in a genome-wide association study (GWAS), 'plmmr' eliminates the need for subpopulation-specific analyses and post-analysis p-value adjustments. Functions for the appropriate processing of 'PLINK' files are also supplied. For examples, see the package homepage. < https://pbreheny.github.io/plmmr/>.
Bayesian Mixed Models for Qualitative Individual Differences
Test whether equality and order constraints hold for all
individuals simultaneously by comparing Bayesian mixed models through Bayes
factors. A tutorial style vignette and a quickstart guide are available, via
vignette("manual", "quid"), and vignette("quickstart", "quid") respectively.
See Haaf and Rouder (2017)
Bayesian Longitudinal Regularized Quantile Mixed Model
With high-dimensional omics features, repeated measure ANOVA leads to longitudinal gene-environment interaction studies that have intra-cluster correlations, outlying observations and structured sparsity arising from the ANOVA design. In this package, we have developed robust sparse Bayesian mixed effect models tailored for the above studies (Fan et al. (2025)
Multiplicative Mixed Models using the Template Model Builder
Fit multiplicative mixed models using maximum likelihood estimation via the Template
Model Builder (TMB), Kristensen K, Nielsen A, Berg CW, Skaug H, Bell BM (2016)
Bayesian Model Selection for Generalized Linear Mixed Models
A Bayesian model selection approach for generalized linear mixed models. Currently, 'GLMMselect' can be used for Poisson GLMM and Bernoulli GLMM. 'GLMMselect' can select fixed effects and random effects simultaneously. Covariance structures for the random effects are a product of a unknown scalar and a known semi-positive definite matrix. 'GLMMselect' can be widely used in areas such as longitudinal studies, genome-wide association studies, and spatial statistics. 'GLMMselect' is based on Xu, Ferreira, Porter, and Franck (202X), Bayesian Model Selection Method for Generalized Linear Mixed Models, Biometrics, under review.