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HELENE: Hessian Layer-wise Clipping and Gradient Annealing for Accelerating Fine-tuning LLM with Zeroth-order Optimization
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Fine-tuning large language models (LLMs) poses significant memory challenges, as the back-propagation process demands extensive resources, especially with growing model sizes. Recent work, MeZO, addresses this issue using a zeroth-order (ZO) optimization method, which reduces memory consumption by matching the usage to the inference phase. However, MeZO experiences slow convergence due to varying curvatures across model parameters. To overcome this limitation, we introduce HELENE, a novel scalable and memory-efficient optimizer that integrates annealed A-GNB gradients with a diagonal Hessian estimation and layer-wise clipping, serving as a second-order pre-conditioner. This combination allows for faster and more stable convergence. Our theoretical analysis demonstrates that HELENE improves convergence rates, particularly for models with heterogeneous layer dimensions, by reducing the dependency on the total parameter space dimension. Instead, the method scales with the largest layer dimension, making it highly suitable for modern LLM architectures. Experimental results on RoBERTa-large and OPT-1.3B across multiple tasks show that HELENE achieves up to a 20x speedup compared to MeZO, with average accuracy improvements of 1.5%. Furthermore, HELENE remains compatible with both full parameter tuning and parameter-efficient fine-tuning (PEFT), outperforming several state-of-the-art optimizers. The codes will be released after reviewing.
Forward citations
Cited by 3 Pith papers
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FZOO: Fast Zeroth-Order Optimizer for Fine-Tuning Large Language Models towards Adam-Scale Speed
FZOO claims Adam-like zeroth-order fine-tuning via loss-std normalization and batched forward passes, but the paper's algorithm perturbs activations rather than parameters, breaking the link to its own theory.
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TeZO: Empowering the Low-Rankness on the Temporal Dimension in the Zeroth-Order Optimization for Fine-tuning LLMs
TeZO represents zeroth-order gradient perturbations as a 3D tensor and uses CPD to reduce random-sampling cost from O(√d·T) to O(√d+T) while matching the convergence rate of prior ZO methods.
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Subspace-based Approximate Hessian Method for Zeroth-Order Optimization
ZO-SAH accelerates zeroth-order optimization by estimating and using subspace Hessians via quadratic fitting with evaluation reuse, achieving faster convergence on logistic regression and neural network benchmarks.
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