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arXiv:2611.12807 · v1

Suppression Is Not Erasure: Mechanistic Analysis and Reactivation Boundaries of Subspace Projection for LoRA Backdoor Defense

首次提交 2026-11-10 02:12
版本更新 2026-11-10 02:12
雷达观测 2026-11-10 15:22
arXiv ↗PDF ↗

摘要

Low-Rank Adaptation (LoRA) is the standard paradigm for customizing large language models, yet third-party LoRA adapters pose a supply-chain risk: modifying less than 1% of model parameters suffices to implant stealthy backdoors. Recent defenses project adapter weights onto estimated backdoor subspaces, reporting near-zero static Attack Success Rates (ASR). We audit subspace-projection defenses across four model scales (Qwen2.5-0.5B/1.5B/3B/7B) and three architectures (Qwen2.5, InternLM2.5, Spark). Constructively, module-wise rank-1 trigger-difference projection (k=1, alpha=1) reduces ASR from 60.4% to 0.0% on standard benchmarks and from 70.3% to 0.0% on a 1,000-sample uncontaminated suite (p = 3.055e-299, instruction-level p = 9.49e-16) in under 5 seconds end-to-end, and we prove via a spectral-gap bound why trigger-free calibration with benign polite suffixes aligns with u1(B) (median cosine 0.9048) and achieves 0.0% ASR without prior trigger knowledge. Our main contribution is a negative finding: static ASR reduction does not imply parameter erasure. Under 5-sample few-shot reactivation, every evaluated weight-editing defense rebounds (91.7%-100.0% ASR in 1 epoch for standard projections, Fine-Pruning, ANP, SVD truncation and Li & Kim's dual-end projection; 48.7% for our single-round dual variant), all reaching 100.0% by Epoch 2, with first-epoch loss up to 5.7x lower than training from scratch. Using an exact spectrum-preserving Haar orthogonal rotation control (Frobenius norm 10.0928 preserved to 1.70e-6) and N=1..6 cumulative Gram-Schmidt basis ablation, we decompose reactivation into residual trigger-difference coupling energy at Epoch 1 (Spearman rho = 0.986), base-model learnability at Epoch 2 (100%), and benign semantic direction conflict (41.7%).

作者备注:22 pages, 6 figures, 8 tables

AI 论文解读

基于摘要 · 非全文审阅

作者审计 LoRA 后门子空间投影防御,发现静态攻击成功率可降至 0%,但少量样本微调即可让后门强烈反弹,说明抑制不等于参数擦除。

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v1 · 2026-11-10 02:12 · 最新观测版本

Suppression Is Not Erasure: Mechanistic Analysis and Reactivation Boundaries of Subspace Projection for LoRA Backdoor Defense

Low-Rank Adaptation (LoRA) is the standard paradigm for customizing large language models, yet third-party LoRA adapters pose a supply-chain risk: modifying less than 1% of model parameters suffices to implant stealthy backdoors. Recent defenses project adapter weights onto estimated backdoor subspaces, reporting near-zero static Attack Success Rates (ASR). We audit subspace-projection defenses across four model scales (Qwen2.5-0.5B/1.5B/3B/7B) and three architectures (Qwen2.5, InternLM2.5, Spark). Constructively, module-wise rank-1 trigger-difference projection (k=1, alpha=1) reduces ASR from 60.4% to 0.0% on standard benchmarks and from 70.3% to 0.0% on a 1,000-sample uncontaminated suite (p = 3.055e-299, instruction-level p = 9.49e-16) in under 5 seconds end-to-end, and we prove via a spectral-gap bound why trigger-free calibration with benign polite suffixes aligns with u1(B) (median cosine 0.9048) and achieves 0.0% ASR without prior trigger knowledge. Our main contribution is a negative finding: static ASR reduction does not imply parameter erasure. Under 5-sample few-shot reactivation, every evaluated weight-editing defense rebounds (91.7%-100.0% ASR in 1 epoch for standard projections, Fine-Pruning, ANP, SVD truncation and Li & Kim's dual-end projection; 48.7% for our single-round dual variant), all reaching 100.0% by Epoch 2, with first-epoch loss up to 5.7x lower than training from scratch. Using an exact spectrum-preserving Haar orthogonal rotation control (Frobenius norm 10.0928 preserved to 1.70e-6) and N=1..6 cumulative Gram-Schmidt basis ablation, we decompose reactivation into residual trigger-difference coupling energy at Epoch 1 (Spearman rho = 0.986), base-model learnability at Epoch 2 (100%), and benign semantic direction conflict (41.7%).

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