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Distributed Majorization-Minimization for Laplacian Regularized Problems 被引量:1
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作者 jonathan tuck David Hallac Stephen Boyd 《IEEE/CAA Journal of Automatica Sinica》 EI CSCD 2019年第1期45-52,共8页
We consider the problem of minimizing a block separable convex function(possibly nondifferentiable, and including constraints) plus Laplacian regularization, a problem that arises in applications including model fitti... We consider the problem of minimizing a block separable convex function(possibly nondifferentiable, and including constraints) plus Laplacian regularization, a problem that arises in applications including model fitting, regularizing stratified models, and multi-period portfolio optimization. We develop a distributed majorization-minimization method for this general problem, and derive a complete, self-contained, general,and simple proof of convergence. Our method is able to scale to very large problems, and we illustrate our approach on two applications, demonstrating its scalability and accuracy. 展开更多
关键词 CONVEX OPTIMIZATION DISTRIBUTED OPTIMIZATION GRAPHICAL networks LAPLACIAN regularization
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