Papers βΊ Nimbus: Secure and Efficient Two-Party Inference for Transformers
Nimbus: Secure and Efficient Two-Party Inference for Transformers
Zhengyi Li, Kang Yang, Jin Tan, Wen-jie Lu, Haoqi Wu, Xiao Wang, Yu Yu, Derun Zhao, Yancheng Zheng, Minyi Guo, Jingwen Leng
Transformer models have gained significant attention due to their power in machine learning tasks. Their extensive deployment has raised concerns about the potential leakage of sensitive information during inference. However, when being applied to Transformers, existing approaches based on secure two-party computation (2PC) bring about efficiency limitations in two folds: (1) resource-intensive matrix multiplications in linear layers, and (2) complex non-linear activation functions like π¦π€π«π΄ and π²ππΏπππΊπ. This work presents a new two-party inference framework ππππ»ππ for Transformer models. For the linear layer, we propose a new 2PC paradigm along with an encoding approach to securely compute matrix multiplications based on an outer-product insight, which achieves 2.9ΓβΌ12.5Γ performance improvements compared to the state-of-the-art (SOTA) protocol. For the non-linear layer, through a new observation of utilizing the input distribution, we propose an approach of low-degree polynomial approximation for π¦π€π«π΄ and π²ππΏπππΊπ, which improves the performance of the SOTA polynomial approximation by 2.9ΓβΌ4.0Γ, where the average accuracy loss of our approach is 0.08\% compared to the non-2PC inference without privacy. Compared with the SOTA two-party inference, ππππ»ππ improves the end-to-end performance of \bert{} inference by 2.7ΓβΌ4.7Γ across different network settings.
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