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                <text>mvord: An R Package for Fitting Multivariate Ordinal Regression Models</text>
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                <text>composite likelihood estimation, correlated ordinal data, multivariate ordinal logit&#13;
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                <text>The R package mvord implements composite likelihood estimation in the class of multivariate ordinal regression models with a multivariate probit and a multivariate logit link.&#13;
A flexible modeling framework for multiple ordinal measurements on the same subject is&#13;
set up, which takes into consideration the dependence among the multiple observations&#13;
by employing different error structures. Heterogeneity in the error structure across the&#13;
subjects can be accounted for by the package, which allows for covariate dependent error&#13;
structures. In addition, different regression coefficients and threshold parameters for each&#13;
response are supported. If a reduction of the parameter space is desired, constraints on&#13;
the threshold as well as on the regression coefficients can be specified by the user. The&#13;
proposed multivariate framework is illustrated by means of a credit risk application.</text>
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                <text>An R package for computing the all-subsets regression problem is presented. The&#13;
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                <text>https://www.jstatsoft.org/article/view/v093i03</text>
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                <text>University of Oviedo&#13;
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                <text>B-splines, EM algorithm, multiplicative random effects, semi-parametric models,&#13;
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                <text>This paper is devoted to the R package JSM which performs joint statistical modeling&#13;
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survival time. Instead of analyzing the survival and longitudinal outcomes separately,&#13;
joint modeling approaches have attracted substantive attention in the recent literature&#13;
and have been shown to correct biases from separate modeling approaches and enhance&#13;
information. Most existing approaches adopt a linear mixed effects model for the longitudinal component and the Cox proportional hazards model for the survival component. We&#13;
extend the Cox model to a more general class of transformation models for the survival&#13;
process, where the baseline hazard function is completely unspecified leading to semiparametric survival models. We also offer a non-parametric multiplicative random effects&#13;
model for the longitudinal process in JSM in addition to the linear mixed effects model.&#13;
In this paper, we present the joint modeling framework that is implemented in JSM, as&#13;
well as the standard error estimation methods, and illustrate the package with two real&#13;
data examples: a liver cirrhosis data and a Mayo Clinic primary biliary cirrhosis data</text>
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                <text>Southern University of&#13;
Science and Technology</text>
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                <text>manifold, Riemannian, Grassmann, Stiefel, Euclidean, optimization.&#13;
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                <text>Manifold optimization appears in a wide variety of computational problems in the applied sciences. In recent statistical methodologies such as sufficient dimension reduction&#13;
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over spaces of matrices such as the Stiefel or Grassmann manifolds. Recently, Huang,&#13;
Absil, Gallivan, and Hand (2016) have introduced the library ROPTLIB, which provides&#13;
a framework and state of the art algorithms to optimize real-valued objective functions&#13;
over commonly used matrix-valued Riemannian manifolds. This article presents ManifoldOptim, an R package that wraps the C++ library ROPTLIB. ManifoldOptim enables&#13;
users to access functionality in ROPTLIB through R so that optimization problems can&#13;
easily be constructed, solved, and integrated into larger R codes. Computationally intensive problems can be programmed with Rcpp and RcppArmadillo, and otherwise accessed&#13;
through R. We illustrate the practical use of ManifoldOptim through several motivating&#13;
examples involving dimension reduction and envelope methods in regression.</text>
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                <text>University of Maryland,&#13;
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                <text>Fajar bagus W</text>
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