Accelerated Doubly Stochastic Gradient Algorithm for Large-scale Empirical Risk Minimization
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Abstract (arXiv)
Nowadays, algorithms with fast convergence, small memory footprints, and low per-iteration complexity are particularly favorable for artificial intelligence applications. In this paper, we propose a doubly stochastic algorithm with a novel accelerating multi-momentum technique to solve large scale empirical risk minimization problem for learning tasks. While enjoying a provably superior convergence rate, in each iteration, such algorithm only accesses a mini batch of samples and meanwhile updates a small block of variable coordinates, which substantially reduces the amount of memory reference when both the massive sample size and ultra-high dimensionality are involved. Empirical studies on huge scale datasets are conducted to illustrate the efficiency of our method in practice.
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References · 13
- 2014SAGA: A Fast Incremental Gradient Method With Support for Non-Strongly Convex Composite Objectivescited by 401
- 2015Coordinate Descent Algorithmscited by 218
- 2013Minimizing Finite Sums with the Stochastic Average Gradientcited by 164
- 2016Katyusha: The First Direct Acceleration of Stochastic Gradient Methodscited by 134
- 2014Linear Coupling: An Ultimate Unification of Gradient and Mirror Descentcited by 58
- 2015A Universal Catalyst for First-Order Optimizationcited by 54
- 2016Tight Complexity Bounds for Optimizing Composite Objectivescited by 47
- 2014Stochastic Primal-Dual Coordinate Method for Regularized Empirical Risk Minimizationcited by 30
- 2013Accelerated, Parallel and Proximal Coordinate Descentcited by 25
- 2015Un-regularizing: approximate proximal point and faster stochastic algorithms for empirical risk minimizationcited by 21
- 2016Optimal Black-Box Reductions Between Optimization Objectivescited by 21
- 2013Accelerated Proximal Stochastic Dual Coordinate Ascent for Regularized Loss Minimizationcited by 19
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