arXiv:2211.15596
A survey of deep learning optimizers -- first and second order methods
원문 초록
Deep Learning optimization involves minimizing a high-dimensional loss function in the weight space which is often perceived as difficult due to its inherent difficulties such as saddle points, local minima, ill-conditioning of the Hessian and limited compute resources. In this paper, we provide a comprehensive review of $14$ standard optimization methods successfully used in deep learning research and a theoretical assessment of the difficulties in numerical optimization from the optimization literature.
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Towards Practical Second-Order Optimizers in Deep Learning: Insights from Fisher Information Analysis
SASSHA: Sharpness-aware Adaptive Second-order Optimization with Stable Hessian Approximation
Online Covariance Matrix Estimation in Sketched Newton Methods
Exact, Tractable Gauss-Newton Optimization in Deep Reversible Architectures Reveal Poor Generalization
Alternating Iteratively Reweighted $\ell_1$ and Subspace Newton Algorithms for Nonconvex Sparse Optimization
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