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Sparse probit linear mixed model
by
Nakajima, Shinichi
, Kloft, Marius
, Mandt, Stephan
, Cunningham, John
, Lippert, Christoph
, Wenzel, Florian
in
Artificial Intelligence
/ Computer Science
/ Control
/ Genetics
/ Mathematical models
/ Mechatronics
/ Natural Language Processing (NLP)
/ Population (statistical)
/ Robotics
/ Simulation and Modeling
/ Special Issue of the ECML PKDD 2017 Journal Track
/ Statistical analysis
2017
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Sparse probit linear mixed model
by
Nakajima, Shinichi
, Kloft, Marius
, Mandt, Stephan
, Cunningham, John
, Lippert, Christoph
, Wenzel, Florian
in
Artificial Intelligence
/ Computer Science
/ Control
/ Genetics
/ Mathematical models
/ Mechatronics
/ Natural Language Processing (NLP)
/ Population (statistical)
/ Robotics
/ Simulation and Modeling
/ Special Issue of the ECML PKDD 2017 Journal Track
/ Statistical analysis
2017
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Do you wish to request the book?
Sparse probit linear mixed model
by
Nakajima, Shinichi
, Kloft, Marius
, Mandt, Stephan
, Cunningham, John
, Lippert, Christoph
, Wenzel, Florian
in
Artificial Intelligence
/ Computer Science
/ Control
/ Genetics
/ Mathematical models
/ Mechatronics
/ Natural Language Processing (NLP)
/ Population (statistical)
/ Robotics
/ Simulation and Modeling
/ Special Issue of the ECML PKDD 2017 Journal Track
/ Statistical analysis
2017
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Journal Article
Sparse probit linear mixed model
2017
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Overview
Linear mixed models (LMMs) are important tools in statistical genetics. When used for feature selection, they allow to find a sparse set of genetic traits that best predict a continuous phenotype of interest, while simultaneously correcting for various confounding factors such as age, ethnicity and population structure. Formulated as models for linear regression, LMMs have been restricted to continuous phenotypes. We introduce the sparse probit linear mixed model (Probit-LMM), where we generalize the LMM modeling paradigm to binary phenotypes. As a technical challenge, the model no longer possesses a closed-form likelihood function. In this paper, we present a scalable approximate inference algorithm that lets us fit the model to high-dimensional data sets. We show on three real-world examples from different domains that in the setup of binary labels, our algorithm leads to better prediction accuracies and also selects features which show less correlation with the confounding factors.
Publisher
Springer US,Springer Nature B.V
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