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- W4287121138 abstract "We consider a line-search method for continuous optimization under a stochastic setting where the function values and gradients are available only through inexact probabilistic zeroth and first-order oracles. These oracles capture multiple standard settings including expected loss minimization and zeroth-order optimization. Moreover, our framework is very general and allows the function and gradient estimates to be biased. The proposed algorithm is simple to describe, easy to implement, and uses these oracles in a similar way as the standard deterministic line search uses exact function and gradient values. Under fairly general conditions on the oracles, we derive a high probability tail bound on the iteration complexity of the algorithm for non-convex, convex, and strongly convex functions. These results are stronger than those for other existing stochastic line search methods and apply in more general settings." @default.
- W4287121138 created "2022-07-25" @default.
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- W4287121138 date "2021-06-11" @default.
- W4287121138 modified "2023-10-16" @default.
- W4287121138 title "High Probability Complexity Bounds for Adaptive Line Search Based on Stochastic Oracles" @default.
- W4287121138 hasPublicationYear "2021" @default.
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