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SANIA: Polyak-type Optimization Framework Leads to Scale Invariant Stochastic Algorithms
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Adaptive optimization methods are widely recognized as among the most popular approaches for training Deep Neural Networks (DNNs). Techniques such as Adam, AdaGrad, and AdaHessian utilize a preconditioner that modifies the search direction by incorporating information about the curvature of the objective function. However, despite their adaptive characteristics, these methods still require manual fine-tuning of the step-size. This, in turn, impacts the time required to solve a particular problem. This paper presents an optimization framework named SANIA to tackle these challenges. Beyond eliminating the need for manual step-size hyperparameter settings, SANIA incorporates techniques to address poorly scaled or ill-conditioned problems. We also explore several preconditioning methods, including Hutchinson's method, which approximates the Hessian diagonal of the loss function. We conclude with an extensive empirical examination of the proposed techniques across classification tasks, covering both convex and non-convex contexts.
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Polyak Stepsize: Estimating Optimal Functional Values Without Parameters or Prior Knowledge
Twin Polyak estimates the unknown optimal function value with a second iterate sequence and claims linear convergence for strongly convex functions, but the key assumption is unproven and can be violated.
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