Bi-LoRA: Efficient Sharpness-Aware Minimization for Fine-Tuning Large-Scale Models
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Abstract (arXiv)
Fine-tuning large-scale pre-trained models with limited data presents significant challenges for generalization. While Sharpness-Aware Minimization (SAM) has proven effective in improving generalization by seeking flat minima, its substantial extra memory and computation overhead make it impractical for large models. Integrating SAM with parameter-efficient fine-tuning methods like Low-Rank Adaptation (LoRA) is a promising direction. However, we find that directly applying SAM to LoRA parameters limits the sharpness optimization to a restricted subspace, hindering its effectiveness. To address this limitation, we propose Bi-directional Low-Rank Adaptation (Bi-LoRA), which introduces an auxiliary LoRA module to model SAM's adversarial weight perturbations. It decouples SAM's weight perturbations from LoRA optimization: the primary LoRA module adapts to specific tasks via standard gradient descent, while the auxiliary module captures the sharpness of the loss landscape through gradient ascent. Such dual-module design enables Bi-LoRA to capture broader sharpness for achieving flatter minima while remaining memory-efficient. Another important benefit is that the dual design allows for simultaneous optimization and perturbation, eliminating SAM's doubled training costs. Extensive experiments across diverse tasks and architectures demonstrate Bi-LoRA's efficiency and effectiveness in enhancing generalization.
Key facts. Cited by 3 papers in the map (data through 14 Oct 2026). Builds on 45 of its 54 references that are in the map. First posted on arXiv 27 Aug 2025.
Builds on
45 of 54 references.
References · 45
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33 more
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Built on by
Citing papers per year: 2026: 3.
3 papers.
- 20265% > 100%: Flatness Preference is All You Need for Multimodal Parameter-Efficient Fine-Tuningcited by 1
- 2026Certification Frontiers for Gaussian LoRA: Independent Priors, Posterior Risk, and Prediction-Preserving Balancingcited by 0
- 2026Learning Perturbation Robust Policies for LLM Agents with Stable Optimizationcited by 0
- 2026Learning Perturbation Robust Policies for LLM Agents with Stable Optimization28 Sep 2026
- 2026Certification Frontiers for Gaussian LoRA: Independent Priors, Posterior Risk, and Prediction-Preserving Balancing26 Sep 2026
- 20265% > 100%: Flatness Preference is All You Need for Multimodal Parameter-Efficient Fine-Tuning9 Jun 2026