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Gated Integration of Low-Rank Adaptation for Continual Learning of Large Language Models
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Proposes GainLoRA, a continual learning method for LLMs that expands a LoRA branch per task and adds per-task gating modules, with initialization and gradient-projection constraints that keep the new gate near zero on old-task inputs, reducing forgetting without task IDs or replay.
Problem
Continual learning of LLMs with LoRA: existing expansion-based LoRA methods add new branches with fixed integration coefficients of 1, so new branches equally affect old tasks and cause forgetting, in a setting without task identities at inference and without replay data.
Approach
Integrate LoRA branches via input-dependent gating coefficients produced by a per-task gating module; constrain the new gate's initialization and updates to be orthogonal to old-task input subspaces (via gradient projection memory) so its output on old-task inputs stays near zero, while leaving the new task's gate free to be near one.
Key results
- With T5-Large on Order 1, GainLoRA(O-LoRA) reaches AP 47.84 and FT 2.26 versus O-LoRA's 26.37 AP and 19.15 FT.
- On Llama-2-7B Order 1, GainLoRA(InfLoRA) achieves AP 51.27 and FT 2.84, compared with InfLoRA's 42.93 AP and 11.23 FT.
- GainLoRA(InfLoRA) with T5-XL on Order 3 reaches AP 81.22 and FT 0.58, improving on InfLoRA (80.22 AP, 2.09 FT).
Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use gated integration instead of fixed branch coefficients in O-LoRA | O-LoRA · SuperNI Order 1 (T5-Large) | AP: 26.37 -> 47.84 | Helped |
| Use gated integration instead of fixed branch coefficients in InfLoRA | InfLoRA · Long Sequence Order 3 (T5-Large) | FT: 4.19 -> 0.77 | Helped |
| Remove the initialization constraints (ablation) | GainLoRA (O-LoRA) · SuperNI Order 1 (T5-Large) | AP: 47.84 -> 35.30 | Hurt |
| Remove the initialization constraints (ablation) | GainLoRA (InfLoRA) · SuperNI Order 1 (T5-Large) | AP: 46.21 -> 45.38 | Hurt |
| Remove the updating constraints (ablation) | GainLoRA (O-LoRA) · SuperNI Order 1 (T5-Large) | AP: 47.84 -> 23.01 | Hurt |
| Remove the updating constraints (ablation) | GainLoRA (InfLoRA) · SuperNI Order 1 (T5-Large) | AP: 46.21 -> 37.69 | Hurt |
| Remove both initialization and updating constraints (ablation) | GainLoRA (O-LoRA) · SuperNI Order 1 (T5-Large) | AP: 47.84 -> 26.32 | Hurt |
| Remove both initialization and updating constraints (ablation) | GainLoRA (InfLoRA) · SuperNI Order 1 (T5-Large) | AP: 46.21 -> 36.75 | Hurt |
Surprising findings
- Removing the initialization or updating constraints from GainLoRA degrades performance substantially, e.g. with T5-Large Order 1, removing both gives AP 26.32 versus 47.84 for the full method.
Limitations
- The imposed constraints may accumulate with increasing tasks and hinder learning of new tasks.
- Evaluated primarily on non-overlapping task sequences; overlapping-task scenarios are not studied.
- Gating prevents merging LoRA branches at inference, adding some FLOPs over methods that merge.
Experimental setup
Datasets: SuperNI Long Sequence benchmark (Razdaibiedina et al. CL benchmark, GLUE, SuperGLUE)
Benchmarks: SuperNI (Order 1, Order 2) Long Sequence benchmark (Order 3, Order 4)
Metrics: average performance (AP) forgetting (FT) Rouge-L accuracy
Baselines: LFPT5 EPI MIGU EWC TaSL KIFLoRA IncLoRA C-LoRA O-LoRA InfLoRA SeqLoRA
Builds on: LoRA O-LoRA InfLoRA gradient projection memory
Closest papers by meaning
- Data Efficient Adaptation in Large Language Models via Continuous Low-Rank Fine-Tuning (NeurIPS 2025 · similarity 0.92)
- CL-LoRA: Continual Low-Rank Adaptation for Rehearsal-Free Class-Incremental Learning (CVPR 2025 · similarity 0.90)
- Learn more, but bother less: parameter efficient continual learning (NeurIPS 2024 · similarity 0.90)
- Learning Rate Matters: Vanilla LoRA May Suffice for LLM Fine-tuning (NeurIPS 2026 · similarity 0.90)
- LoRA vs Full Fine-tuning: An Illusion of Equivalence (NeurIPS 2025 · similarity 0.89)
- SD-LoRA: Scalable Decoupled Low-Rank Adaptation for Class Incremental Learning (ICLR 2025 · similarity 0.89)
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