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National Conference on Telecommunication Technologies and Malaysia Conference on Photonics (NCTT-MCP)

A Study of Optimal Mean Photon Number Analysis in Quantum Key Distribution (QKD)

Lizal Iswady Ahmad Ghazali, Wan Azizun Wan Adnan, Makhfudzah Binti Mokhtar, Ahmad Fauzi Abas, Mohd Adzir Mahdi

Published Aug 1, 2008• 0 citations
Publisher

Abstract

This paper presents a study of optimal mean photon number (μ) analysis in Quantum Key Distribution (QKD) experiments. The rationale of this study is to analyze the eavesdropping technology assumptions regarding the optimal mean photon number. This work limits its scope only on the fiber-based QKD implementation.
DOI
10.1109/nctt.2008.4814244

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The optimal mean photon number (mu) for quantum cryptography is the average photon number per transmitted pulse that results in the highest delivery rate of distilled cryptographic key bits, given a specific system scenario and set of assumptions about Eve's capabilities. Although many experimental systems have employed a mean photon number (mu) of 0.1 in practice, several research teams have pointed out that this value is somewhat arbitrary. In fact, various optimal values for mu have been described in the literature. In this paper we offer a detailed analytic model for an experimental, fiber-based quantum cryptographic system, and an explicit set of reasonable assumptions about Eve's current technical capabilities. We explicitly model total system behavior ranging from physical effects to the results of quantum cryptographic protocols such as error correction and privacy amplification. We then derive the optimal photon number (mu) for this system in a range of scenarios. One interesting result is that mu of approximately 1.1 is optimal for a wide range of realistic, fiber-based QKD systems; in fact, it provides nearly 10 times the distilled throughput of systems that employ a more conventional mu = 0.1, without any adverse affect on system security, as judged against a set of reasonable assumptions about Eve's current capabilities.
Quantum Cryptography guarantees absolute confidentiality for secret key exchanged via an optical fiber. The ability lies in the possibility of distributing the secret key securely in the form of photon. We show that there are different values of optimal mean photon number (μ) based on which assumption is considered for Eve's technology. For lower optimal μ such as μ=0.1 and &mu=0.4, the system is more robust to conservative attacks of Eve. However, the system could not support for higher distilled rate at large optimal μ of 1.
We present a detailed description of a widely applicable mathematical model for quantum key distribution (QKD) systems implementing the measurement-device-independent (MDI) protocol. The model is tested by comparing its predictions with data taken using a proof-of-principle, time-bin qubit-based QKD system in a secure laboratory environment (i.e. in a setting in which eavesdropping can be excluded). The good agreement between the predictions and the experimental data allows the model to be used to optimize mean photon numbers per attenuated laser pulse, which are used to encode quantum bits. This in turn allows optimization of secret key rates of existing MDI-QKD systems, identification of rate-limiting components, and projection of future performance. In addition, we also performed measurements over deployed fiber, showing that our system's performance is not affected by environment-induced perturbations.
Summary Quantum Key Distribution (QKD) is a secure key sharing technology with unconditional security. Certain well-known protocols for QKD have been presented, which claim their security by means of higher eavesdropping error-rates. A generalized quantum key distribution protocol that can be optimized for arbitrary number of bases and dimensions of photon states is presented in this paper. The protocol can provide higher eavesdropping error-rates than the well-known existing QKD protocols like BB-84 [4] and B-92 [5]. The higher error-rate makes it possible for Alice and Bob to share secure keys on relatively large distances.
Quantum key distribution (QKD) is an innovative technology that exploits the laws of quantum mechanics to generate and distribute a shared cryptographic key for secure communications. The unique nature of QKD ensures that eavesdropping on quantum communications necessarily introduces detectable errors which is desirable for high-security environments. QKD systems have been demonstrated in both freespace and optical fiber configurations, gaining global interest from national laboratories, commercial entities, and the U.S. Department of Defense. However, QKD is a nascent technology where realized systems are constructed from non-ideal components, which can significantly impact system performance and security. In this article, we describe QKD technology as part of a secure communications solution and identify vulnerabilities associated with practical network architectures. In particular, we examine the performance of decoy state enabled QKD systems against a modeled photon number splitting attack and suggest an improvement to the decoy state protocol security condition that does not assume a priori knowledge of the QKD channel efficiency.
We present a detailed description of a widely applicable mathematical model for quantum key distribution (QKD) systems implementing the measurement-device-independent (MDI) protocol. The model is tested by comparing its predictions with data taken using a proof-of-principle, time-bin qubit-based QKD system in a secure laboratory environment (i.e. in a setting in which eavesdropping can be excluded). The good agreement between the predictions and the experimental data allows the model to be used to optimize mean photon numbers per attenuated laser pulse, which are used to encode quantum bits. This in turn allows optimization of secret key rates of existing MDI-QKD systems, identification of rate-limiting components, and projection of future performance. In addition, we also performed measurements over deployed fiber, showing that our system's performance is not affected by environment-induced perturbations.