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Optimization for deep learning: theory and algorithms

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arxiv 1912.08957 v1 pith:Q6WH7RKR submitted 2019-12-19 cs.LG math.OCstat.ML

classification cs.LGmath.OCstat.ML
keywords methodsneuralalgorithmsoptimizationtrainingdiscussgradientincluding
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When and why can a neural network be successfully trained? This article provides an overview of optimization algorithms and theory for training neural networks. First, we discuss the issue of gradient explosion/vanishing and the more general issue of undesirable spectrum, and then discuss practical solutions including careful initialization and normalization methods. Second, we review generic optimization methods used in training neural networks, such as SGD, adaptive gradient methods and distributed methods, and theoretical results for these algorithms. Third, we review existing research on the global issues of neural network training, including results on bad local minima, mode connectivity, lottery ticket hypothesis and infinite-width analysis.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. DeePoly: A High-Order Accuracy Scientific Machine Learning Framework for Function Approximation and Solving PDEs

    cs.AI 2025-06 conditional novelty 6.0 of 10

    DeePoly combines rough neural-network features with local polynomial bases and a linear solve to reach high-order accuracy on function approximation and PDEs.

  2. Bridging Jensen Gap for Max-Min Group Fairness Optimization in Recommendation

    cs.IR 2025-02 reject novelty 5.0 of 10

    A dual-optimization method for group max-min fairness in recommender systems is proposed to reduce the mini-batch Jensen gap, but the central convergence theorem is internally inconsistent.

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