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1.
公开(公告)号:US10438699B2
公开(公告)日:2019-10-08
申请号:US15150608
申请日:2016-05-10
Applicant: Macau University of Science and Technology
Inventor: Yong Liang , Hai-Hui Huang , Xiao-Ying Liu
Abstract: A system and a method for determining an association of one or more biological features with a medical condition provides empirical results and simulations confirming that the involvement of both L1/2-regularized logistic regression and L2-regularized logistic regression in the regression model is highly competitive against usual approaches like Lasso, L1/2, SCAD-L2, and Elastic net in analyzing high dimensional and low sample sizes data.
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2.
公开(公告)号:US10515724B2
公开(公告)日:2019-12-24
申请号:US15150732
申请日:2016-05-10
Applicant: Macau University of Science and Technology
Inventor: Yong Liang , Hai-Hui Huang , Xiao-Ying Liu
Abstract: A method and a system for determining an association of at least one biological feature with a medical condition utilizes the novel L1/2 penalized network-constraint regression model to achieve an improved biological analysis, in particular by solving high-dimensional problems. The method and the system of the present invention attain high accuracy and preciseness.
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3.
公开(公告)号:US20170329913A1
公开(公告)日:2017-11-16
申请号:US15150732
申请日:2016-05-10
Applicant: Macau University of Science and Technology
Inventor: Yong Liang , Hai-Hui Huang , Xiao-Ying Liu
Abstract: A method and a system for determining an association of at least one biological feature with a medical condition utilizes the novel L1/2 penalized network-constraint regression model to achieve an improved biological analysis, in particular by solving high-dimensional problems. The method and the system of the present invention attain high accuracy and preciseness.
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4.
公开(公告)号:US20170329912A1
公开(公告)日:2017-11-16
申请号:US15150608
申请日:2016-05-10
Applicant: Macau University of Science and Technology
Inventor: Yong Liang , Hai-Hui Huang , Xiao-Ying Liu
Abstract: A system and a method for determining an association of one or more biological features with a medical condition provides empirical results and simulations confirming that the involvement of both L1/2-regularized logistic regression and L2-regularized logistic regression in the regression model is highly competitive against usual approaches like Lasso, L1/2, SCAD-L2, and Elastic net in analyzing high dimensional and low sample sizes data.
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