Sparse Structure Search for Parameter-Efficient Tuning

TL;DR

This paper introduces S$^3$PET, an automatic method for searching sparse, parameter-efficient tuning structures in large pre-trained models, achieving high performance with minimal trainable parameters.

Contribution

It proposes a differentiable search framework for sparse PET structures, surpassing manual designs and enabling effective tuning with extremely low parameter budgets.

Findings

S$^3$PET outperforms manual and random structures in experiments.

It preserves over 99% of fine-tuning performance with only 0.01% trainable parameters.

The searched structures are transferable and provide design insights for PET methods.

Abstract

Adapting large pre-trained models (PTMs) through fine-tuning imposes prohibitive computational and storage burdens. Recent studies of parameter-efficient tuning (PET) find that only optimizing a small portion of parameters conditioned on PTMs could yield on-par performance compared to conventional fine-tuning. Generally, PET methods exquisitely design parameter-efficient modules (PET modules) which could be applied to arbitrary fine-grained positions inside PTMs. However, the effectiveness of these fine-grained positions largely relies on sophisticated manual designation, thereby usually producing sub-optimal results. In contrast to the manual designation, we explore constructing PET modules in an automatic manner. We automatically \textbf{S}earch for the \textbf{S}parse \textbf{S}tructure of \textbf{P}arameter-\textbf{E}fficient \textbf{T}uning (S$^3$PET). Based on a unified framework of various PET methods, S$^3$PET conducts the differentiable PET structure search through bi-level optimization and proposes shifted global sigmoid method to explicitly control the number of trainable parameters. Extensive experiments show that S$^3$PET surpasses manual and random structures with less trainable parameters. The searched structures preserve more than 99\% fine-tuning performance with 0.01\% trainable parameters. Moreover, the advantage of S$^3$PET is amplified with extremely low trainable parameters budgets (0.0009\%$\sim$0.01\%). The searched structures are transferable and explainable, providing suggestions and guidance for the future design of PET methods.