C-LoRA: Contextual Low-Rank Adaptation for Uncertainty Estimation in Large Language Models

Published: 18 Sept 2025, Last Modified: 29 Oct 2025NeurIPS 2025 posterEveryoneRevisionsBibTeXCC BY 4.0
Keywords: Low-rank Adaptation, Uncertainty Quantification, Probabilistic Modeling
TL;DR: We propose Contextual Low-Rank Adaptation (C-LoRA), an uncertainty-aware, parameter-efficient fine-tuning approach by developing lightweight, data-dependent LoRA modules that dynamically adapt uncertainties for robust and calibrated predictions.
Abstract: Low-Rank Adaptation (LoRA) offers a cost-effective solution for fine-tuning large language models (LLMs), but it often produces overconfident predictions in data-scarce few-shot settings. To address this issue, several classical statistical learning approaches have been repurposed for scalable uncertainty-aware LoRA fine-tuning. However, these approaches neglect how input characteristics affect the predictive uncertainty estimates. To address this limitation, we propose Contextual Low-Rank Adaptation (**C-LoRA**) as a novel uncertainty-aware and parameter efficient fine-tuning approach, by developing new lightweight LoRA modules contextualized to each input data sample to dynamically adapt uncertainty estimates. Incorporating data-driven contexts into the parameter posteriors, C-LoRA mitigates overfitting, achieves well-calibrated uncertainties, and yields robust predictions. Extensive experiments on LLaMA2-7B models demonstrate that C-LoRA consistently outperforms the state-of-the-art uncertainty-aware LoRA methods in both uncertainty quantification and model generalization. Ablation studies further confirm the critical role of our contextual modules in capturing sample-specific uncertainties. C-LoRA sets a new standard for robust, uncertainty-aware LLM fine-tuning in few-shot regimes. Although our experiments are limited to 7B models, our method is architecture-agnostic and, in principle, applies beyond this scale; studying its scaling to larger models remains an open problem. Our code is available at https://github.com/ahra99/c_lora.
Primary Area: Probabilistic methods (e.g., variational inference, causal inference, Gaussian processes)
Submission Number: 22127
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