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Zeroth-Order Sharpness-Aware Learning with Exponential Tilting

NeurIPS 2026 · Optimization › Implicit bias and generalization · approach: Sharpness-aware minimization theory · 0 citations (OpenAlex)

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Proposes ZEST, a gradient-free zeroth-order method that optimizes an exponentially tilted (t-SAM) objective interpolating between average-loss zeroth-order (MeZO) and max-loss SAM, with theory on sharpness regularizers and RoBERTa/OPT experiments.

Problem

Zeroth-order optimization minimizes the average loss under random perturbations, which only encourages small average loss in a neighborhood rather than flat minima; SAM-style max-loss objectives need gradients. The paper seeks a gradient-free method that targets flatter minima.

Approach

Connects two-point zeroth-order estimators to sharpness-aware minimization via an exponentially tilted objective F_t = (1/t) log E[exp(t f(x+eps))], deriving an unbiased function-value-only gradient for Gaussian and ball perturbations, with naive and bias-corrected ratio estimators, so t interpolates from average-loss (t→0) to max-loss (t→∞).

Key results

Surprising findings

Limitations

Experimental setup

Datasets: SST-2 SST-5 QQP MRPC TREC MNLI SNLI RTE COPA ReCoRD SQuAD DROP

Benchmarks: GLUE COPA ReCoRD SQuAD DROP

Metrics: accuracy F1 average neighborhood loss top-5 Hessian eigenvalues

Baselines: MeZO SGD ESAM SAM TSAM

Builds on: MeZO SAM ESAM tilted SAM (TSAM)

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