Protocol design of non-linear function in secure multi-party computation based on secret sharing

安全多方计算 计算机科学 秘密分享 协议(科学) 功能(生物学) 计算机网络 安全两方计算 计算 密码学 计算机安全 可验证秘密共享 理论计算机科学 同态秘密共享 钥匙(锁) 沙米尔的秘密分享 密码协议 方案(数学) 保密 协议分析 共享秘密
作者
Zhongkai Li,Shuyang Fan,Lingfei Jin
出处
期刊:Journal of information security and applications [Elsevier BV]
卷期号:96: 104293-104293
标识
DOI:10.1016/j.jisa.2025.104293
摘要

Secure Multi-Party Computation (MPC) enables a group of untrusted parties to collaboratively compute the output of a specified function, while ensuring that each party’s private input remains confidential. Coupled with secret sharing, MPC facilitates privacy-preserving computations, a technique increasingly utilized in diverse fields, such as machine learning. While efficient protocols exist within MPC for linear functions, the evaluation of non-linear functions presents a significant challenge. Existing methods for non-linear functions are often either inefficient or lack the generality for widespread adoption, making them a major impediment in both the design and practical implementation of MPC schemes. In this study, we explore the development of a generic protocol for non-linear function computation in MPC, grounded in secret sharing. We have devised a series of protocols to compute fundamental non-linear functions in a three-party setting under a semi-honest security model, representing secret-shared decimal numbers in fixed-point format. These protocols include Π exp for exponential functions, Π log for logarithmic functions, and Π Inv for inverse proportion functions. By integrating these basic functions, we can formulate protocols for a broad spectrum of non-linear functions. Specifically, we have developed the Π Sigmoid and Π Tanh protocols based on the aforementioned methods. Throughout this paper, unless otherwise specified, comparisons refer exclusively to secret-sharing-based (SS-based) MPC protocols in the three-party, semi-honest setting; constant-round garbled-circuit (GC) approaches are outside our comparison scope due to different cost trade-offs. Within this SS-based literature, our protocols offer the lowest online communication rounds. Furthermore, Π exp and Π inv support an extended range of inputs, and Π log represents the first protocol capable of handling logarithmic functions with fixed-point inputs. This paper provides a thorough analysis of the security and performance of these innovative protocols.
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