In this short paper, we discuss a novel way of constructing prior distributions for correlation matrices and an associated approach to inference. We construct a prior penalizing large correlations, which we incorporate into an oblique factor model and a Candecomp/Parafac model for three-way data. We argue that this choice of prior for the factor correlation matrix, combined with a shrinkage prior for elements of the factor loadings matrix, leads to interpretable solutions. At the meeting we will demonstrate this through applications to real data
The matrix-F distribution is presented as prior for covariance matrices as an alternative to the con...
We present a probabilistic model for tensor decomposition where one or more tensor modes may have si...
<p>In many application areas, data are collected on a categorical response and high-dimensional cate...
In this paper we introduce the literature on regression models with tensor variables and present a B...
Multivariate categorical data are routinely collected in several applications, including epidemiolog...
We consider a factor analysis model that arises as some distribution form known up to first and seco...
We consider a factor analysis model that arises as some distribution form known up to first and sec...
It has become routine to collect data that are structured as multiway arrays (tensors). There is an ...
We propose a new method for analyzing factor analysis models using a Bayesian approach. Normal theor...
In this paper we present a binary regression model with tensor coefficients and present a Bayesian m...
The recent emergence of complex datasets in various disciplines presents a pressing need to devise r...
Probabilistic approaches for tensor factorization aim to extract meaningful struc-ture from incomple...
The behavior of many Bayesian models used in machine learning critically depends on the choice of pr...
Rotational transformations have traditionally played a key role in enhancing the interpretability of...
A family of prior distributions for covariance matrices is studied. Members of the family possess th...
The matrix-F distribution is presented as prior for covariance matrices as an alternative to the con...
We present a probabilistic model for tensor decomposition where one or more tensor modes may have si...
<p>In many application areas, data are collected on a categorical response and high-dimensional cate...
In this paper we introduce the literature on regression models with tensor variables and present a B...
Multivariate categorical data are routinely collected in several applications, including epidemiolog...
We consider a factor analysis model that arises as some distribution form known up to first and seco...
We consider a factor analysis model that arises as some distribution form known up to first and sec...
It has become routine to collect data that are structured as multiway arrays (tensors). There is an ...
We propose a new method for analyzing factor analysis models using a Bayesian approach. Normal theor...
In this paper we present a binary regression model with tensor coefficients and present a Bayesian m...
The recent emergence of complex datasets in various disciplines presents a pressing need to devise r...
Probabilistic approaches for tensor factorization aim to extract meaningful struc-ture from incomple...
The behavior of many Bayesian models used in machine learning critically depends on the choice of pr...
Rotational transformations have traditionally played a key role in enhancing the interpretability of...
A family of prior distributions for covariance matrices is studied. Members of the family possess th...
The matrix-F distribution is presented as prior for covariance matrices as an alternative to the con...
We present a probabilistic model for tensor decomposition where one or more tensor modes may have si...
<p>In many application areas, data are collected on a categorical response and high-dimensional cate...