Quantum Safe Lattice-Based Single Round Online Collaborative Multi-Signature Scheme for Blockchain-Enabled IoT Applications

被引:1
作者
Bagchi, Prithwi [1 ]
Bera, Basudeb [2 ]
Das, Ashok Kumar [3 ]
Sikdar, Biplab [2 ]
机构
[1] Int Inst Informat Technol Hyderabad, Ctr Secur Theory & Algorithm Res, Gachibowli, Telangana, India
[2] Natl Univ Singapore, Dept Elect & Comp Engn, Singapore, Singapore
[3] Int Inst Informat Technol, Ctr Secur Theory & Algorithm Res, Hyderabad, India
关键词
Post-quantum security; lattice; internet of things (IoT); collaborative multi-signature; blockchain; KEY EXCHANGE; INTERNET; SECURITY; CHALLENGES; PROTOCOL; ATTACKS;
D O I
10.1145/3715696
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Multi-signature protocols allow a group of signers to collectively generate a single signature for a shared message. In the context of a decentralized blockchain, multi-signature schemes play a pivotal role in reducing the signature size. Recently, several multi-signature methods have emerged in the literature, some operating in discrete-log settings and others in lattice settings. However, many of the existing lattice-based multi-signature schemes incur high computation costs and online round complexity. Traditional public key-based multi-signature schemes are susceptible to quantum threats, and they are computationally intensive as well. A lattice-based multi-signature can provide robust security, which often falls short in terms of efficiency when it comes to round complexity. In this article, we aim to introduce a single-round lattice-based multi-signature scheme specifically designed for decentralized public blockchains. What sets the proposed scheme apart is its ability to function without the need for trapdoor commitments or sample pre-images, which are common features in existing lattice-based signature methods. Furthermore, we explore some potential applications in a generic Internet of Things (IoT) environment and their integration of the proposed scheme with the blockchain technology. The security of the proposed scheme is based on lattice-hard problems, like Ring-SIS (Shortest Integer Solution) and Ring-LWE (Learning with Errors).
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页数:33
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