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Mixture-of-Subspaces in Low-Rank Adaptation
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In this paper, we introduce a subspace-inspired Low-Rank Adaptation (LoRA) method, which is computationally efficient, easy to implement, and readily applicable to large language, multimodal, and diffusion models. Initially, we equivalently decompose the weights of LoRA into two subspaces, and find that simply mixing them can enhance performance. To study such a phenomenon, we revisit it through a fine-grained subspace lens, showing that such modification is equivalent to employing a fixed mixer to fuse the subspaces. To be more flexible, we jointly learn the mixer with the original LoRA weights, and term the method Mixture-of-Subspaces LoRA (MoSLoRA). MoSLoRA consistently outperforms LoRA on tasks in different modalities, including commonsense reasoning, visual instruction tuning, and subject-driven text-to-image generation, demonstrating its effectiveness and robustness. Codes are available at https://github.com/wutaiqiang/MoSLoRA.
Forward citations
Cited by 4 Pith papers
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One Rank at a Time: Cascading Error Dynamics in Sequential Learning
Errors from each rank-1 step in sequential low-rank learning compound through factors that grow when singular values are close, so early steps deserve more compute.
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Regularizing Subspace Redundancy of Low-Rank Adaptation
ReSoRA adds a penalty that reduces redundancy among rank-1 subspaces of LoRA-style adapters, producing modest accuracy improvements on vision-language retrieval and visual classification.
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Weight Spectra Induced Efficient Model Adaptation
Fine-tuning mostly amplifies and reorients the top singular directions of weight matrices, and SpecLoRA learns to rescale a top-left block plus LoRA to improve PEFT performance.
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MAP: Revisiting Weight Decomposition for Low-Rank Adaptation
MAP decouples a weight matrix's direction and magnitude by normalizing the whole matrix and the low-rank update by their Frobenius norms and scaling each with a learnable scalar.
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