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检索条件"主题词=Mini-batch algorithm"
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mini-batch learning of exponential family finite mixture models
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STATISTICS AND COMPUTING 2020年 第4期30卷 731-748页
作者: Nguyen, Hien D. Forbes, Florence McLachlan, Geoffrey J. La Trobe Univ Dept Math & Stat Melbourne Vic Australia Univ Grenoble Alpes LJK Grenoble INP CNRSINRIA F-38000 Grenoble France Univ Grenoble Alpes Inst Engn Grenoble France Univ Queensland Sch Math & Phys Brisbane Qld Australia
mini-batch algorithms have become increasingly popular due to the requirement for solving optimization problems, based on large-scale data sets. Using an existing online expectation-maximization (EM) algorithm framewo... 详细信息
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Basic Consideration of Online and mini-batch algorithms for MMMs-induced Fuzzy Co-clustering
Basic Consideration of Online and Mini-Batch Algorithms for ...
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International Conference on Fuzzy Theory and its Applications (iFUZZY)
作者: Ubukata, Seiki Kida, Keiko Notsu, Akira Honda, Katsuhiro Osaka Prefecture Univ Grad Sch Engn Sakai Osaka 5998531 Japan Osaka Prefecture Univ Grad Sch Humanities & Sustainable Syst Sci Sakai Osaka 5998531 Japan
Fuzzy co-clustering schemes including Fuzzy Co-Clustering induced by Multinomial Mixture models (FCCMM) are promising approaches for analyzing object-item cooccurrence information such as document-keyword frequencies ... 详细信息
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Convergence Rates for the Stochastic Gradient Descent Method for Non-Convex Objective Functions
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JOURNAL OF MACHINE LEARNING RESEARCH 2020年 21卷
作者: Fehrman, Benjamin Gess, Benjamin Jentzen, Arnulf Univ Oxford Math Inst Oxford OX2 6GG England Max Planck Inst Math Sci D-04103 Leipzig Germany Univ Bielefeld Fak Math D-33615 Bielefeld Germany Swiss Fed Inst Technol Dept Math Seminar Appl Math CH-8092 Zurich Switzerland
We prove the convergence to minima and estimates on the rate of convergence for the stochastic gradient descent method in the case of not necessarily locally convex nor contracting objective functions. In particular, ... 详细信息
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Convergence rates for the stochastic gradient descent method for non-convex objective functions
The Journal of Machine Learning Research
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The Journal of Machine Learning Research 2020年 第1期21卷 5354-5401页
作者: Benjamin Fehrman Benjamin Gess Arnulf Jentzen Mathematical Institute University of Oxford Oxford UK Max Planck Institute for Mathematics in the Sciences Leipzig Germany and Fakultät für Mathematik Universität Bielefeld Bielefeld Germany Seminar for Applied Mathematics Department of Mathematics ETH Zurich Zurich Switzerland
We prove the convergence to minima and estimates on the rate of convergence for the stochastic gradient descent method in the case of not necessarily locally convex nor contracting objective functions. In particular, ... 详细信息
来源: 评论