Ethernet Passive Mutual Authentication Scheme on Quantum Networks

In the context of increasing demand for secure and efficient communication networks, addressing the issue of mutual authentication in ethernet passive optical networks (EPONs) has become both valuable and practically significant. This paper proposes a solution based on ideal lattices. The proposed scheme leverages the security of the ring learning with errors (RLWE) problem to establish a robust public-key cryptosystem. By involving ONUs, OLTs, and an SDN controller in the authentication process, it enables mutual authentication through a series of message exchanges facilitated by the SDN controller. Utilizing approximate smooth projection hash functions for secure key exchange and verification, the scheme ensures robust security performance against various attacks, including man-in-the-middle, impersonation, replay, and known key secrecy attacks. Simulation results demonstrate that the proposed solution introduces minimal delay and maintains a high registration success rate compared to traditional authentication methods. Additionally, this paper explores the convergence of quantum network protocols with EPONs, highlighting their potential to achieve unprecedented levels of communication security. Integrating quantum technology with EPON networks, due to the unique security properties of quantum, can also better prevent man-in-the-middle attacks. Secure interception detection techniques based on fundamental quantum properties provide a fundamental security direction for future communication systems, aligning with the growing interest in quantum-resistant cryptographic protocols.

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Publication Details

Journal
Entropy
Published
2025-01-27
DOI
https://doi.org/10.3390/e27020135
Primary Topic
Quantum Information and Cryptography
Type
article
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article

Ethernet Passive Mutual Authentication Scheme on Quantum Networks

Baodong Qin, Zongqu Zhao, Panke Qin, Jiaojiao Tian
Entropy
Quantum Information and Cryptography
article

Ethernet Passive Mutual Authentication Scheme on Quantum Networks

Baodong Qin, Zongqu Zhao, Panke Qin, Jiaojiao Tian
article en

Abstract

In the context of increasing demand for secure and efficient communication networks, addressing the issue of mutual authentication in ethernet passive optical networks (EPONs) has become both valuable and practically significant. This paper proposes a solution based on ideal lattices. The proposed scheme leverages the security of the ring learning with errors (RLWE) problem to establish a robust public-key cryptosystem. By involving ONUs, OLTs, and an SDN controller in the authentication process, it enables mutual authentication through a series of message exchanges facilitated by the SDN controller. Utilizing approximate smooth projection hash functions for secure key exchange and verification, the scheme ensures robust security performance against various attacks, including man-in-the-middle, impersonation, replay, and known key secrecy attacks. Simulation results demonstrate that the proposed solution introduces minimal delay and maintains a high registration success rate compared to traditional authentication methods. Additionally, this paper explores the convergence of quantum network protocols with EPONs, highlighting their potential to achieve unprecedented levels of communication security. Integrating quantum technology with EPON networks, due to the unique security properties of quantum, can also better prevent man-in-the-middle attacks. Secure interception detection techniques based on fundamental quantum properties provide a fundamental security direction for future communication systems, aligning with the growing interest in quantum-resistant cryptographic protocols.

EntropyVol. 27(2)
Jiaozuo University (CN), Xi’an University of Posts and Telecommunications (CN), Henan Polytechnic University (CN)
Peace, Justice and strong institutions
Openalex Percentile: Top 99%
Quantum Information and Cryptography
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Ethernet Passive Mutual Authentication Scheme on Quantum Networks — Baodong Qin, Zongqu Zhao, et al. · Entropy (2025) | TGRS Research Map | TGRS