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USENIX Security2023顶会

Squirrel: A Scalable Secure Two-Party Computation Framework for Training Gradient Boosting Decision Tree

Wen-jie Lu, Zhicong Huang, Qizhi Zhang, Yuchen Wang, Cheng Hong

出版方
2023年份
14顶会引用

摘要

Gradient Boosting Decision Tree (GBDT) and its variants are widely used in industry, due to their strong interpretability. Secure multi-party computation allows multiple data owners to compute a function jointly while keeping their input private. In this work, we present Squirrel, a two-party GBDT training framework on a vertically split dataset, where two data owners each hold different features of the same data samples. Squirrel is private against semi-honest adversaries, and no sensitive intermediate information is revealed during the training process. Squirrel is also scalable to datasets with millions of samples even under a Wide Area Network (WAN). Squirrel achieves its high performance via several novel co-designs of the GBDT algorithms and advanced cryptography. Especially, 1) we propose a new and efficient mechanism to hide the sample distribution on each node using oblivious transfer. 2) We propose a highly optimized method for gradient aggregation using lattice-based homomorphic encryption (HE). Our empirical results show that our method can be three orders of magnitude faster than the existing HE approaches. 3) We propose a novel protocol to evaluate the sigmoid function on secretly shared values, showing 19×-200×-fold improvements over two existing methods. Combining all these improvements, Squirrel costs less than 6 seconds per tree on a dataset with 50 thousands samples which outperforms Pivot (VLDB 2020) by more than 28×. We also show that Squirrel can scale up to datasets with more than one million samples, e.g., about 170 seconds per tree over a WAN. * We have updated our USENIX'23 paper and this is the latest version. Code could be found at https://github.com/secretflow/spu/tree/main/ experimental/squirrel. GBDT(I k , X, state, pp). 1. If 1 ≤ k < 2 D-1 is not reaching the maximum depth, (a) Find the feature z (k) * ∈ [m] and the threshold u (k) * ∈ R that best split the samples in I k .

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