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Quantum Lock: A Provable Quantum Communication Advantage

Quantum Physics 2023-05-24 v4 Cryptography and Security

Abstract

Physical unclonable functions(PUFs) provide a unique fingerprint to a physical entity by exploiting the inherent physical randomness. Gao et al. discussed the vulnerability of most current-day PUFs to sophisticated machine learning-based attacks. We address this problem by integrating classical PUFs and existing quantum communication technology. Specifically, this paper proposes a generic design of provably secure PUFs, called hybrid locked PUFs(HLPUFs), providing a practical solution for securing classical PUFs. An HLPUF uses a classical PUF(CPUF), and encodes the output into non-orthogonal quantum states to hide the outcomes of the underlying CPUF from any adversary. Here we introduce a quantum lock to protect the HLPUFs from any general adversaries. The indistinguishability property of the non-orthogonal quantum states, together with the quantum lockdown technique prevents the adversary from accessing the outcome of the CPUFs. Moreover, we show that by exploiting non-classical properties of quantum states, the HLPUF allows the server to reuse the challenge-response pairs for further client authentication. This result provides an efficient solution for running PUF-based client authentication for an extended period while maintaining a small-sized challenge-response pairs database on the server side. Later, we support our theoretical contributions by instantiating the HLPUFs design using accessible real-world CPUFs. We use the optimal classical machine-learning attacks to forge both the CPUFs and HLPUFs, and we certify the security gap in our numerical simulation for construction which is ready for implementation.

Keywords

Cite

@article{arxiv.2110.09469,
  title  = {Quantum Lock: A Provable Quantum Communication Advantage},
  author = {Kaushik Chakraborty and Mina Doosti and Yao Ma and Chirag Wadhwa and Myrto Arapinis and Elham Kashefi},
  journal= {arXiv preprint arXiv:2110.09469},
  year   = {2023}
}

Comments

47 pages, 13 figures

R2 v1 2026-06-24T06:59:02.010Z