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About this paper
Chongjie Si, Xiaokang Yang, Wei Shen
A theoretical framework termed Subspace Tuning is proposed to unify and dissect various Parameter-Efficient Fine-Tuning (PEFT) methods from a decomposition perspective. The framework leads to the development of new methods like SSB, which achieves performance comparable to full fine-tuning while using less than 0.1% of parameters, and the Matrix Pattern Constraints (MPC) framework, which enhances existing PEFT methods without additional trainable parameters.
Key insights
- Modifying singular vectors is crucial for effective parameter-efficient fine-tuning, while merely adjusting singular values is insufficient.
- Different decomposition forms in PEFT methods implicitly impose "Matrix Pattern Constraints" that influence performance, with fewer constraints typically leading to better approximation of optimal weights.
- Manipulating both left and right singular vector subspaces simultaneously is more effective for parameter-efficient fine-tuning than adjusting only one side.
- The proposed Matrix Pattern Constraints (MPC) framework can enhance the performance and stability of existing PEFT methods without adding new trainable parameters by alleviating implicit constraints on learned updates.
- Subspace Tuning provides a theoretical lens to categorize and analyze diverse PEFT methods as different forms of subspace manipulation (reconstruction, extension, or combination).
Summary by alphaXiv.
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