2
program roles
110
collaborators
2012–2025
years active
Contributions
QIP QCrypt TQC talk poster presenter award · △program ◇steering ○organizing · filled = chair
10 Talks
| Title | Conference | Type | Co-authors |
|---|---|---|---|
| Twin-field quantum key distribution experiments | QCRYPT 2025 | tutorial ▸ presenter | — |
The key rate of traditional QKD protocols scales linearly with the channel transmittance. TF-QKD improves this relation to the square root the channel transmittance, within the reach of current technology. In my tutorial talk, "Twin-field quantum key distribution experiments", I will introduce the fundamentals of twin-field quantum key distribution (TF-QKD) experiments. This would cover the basic implementation of the protocol, the key components of the experimental setup and the performance characteristics of practical TF-QKD systems. The talk will also address critical aspects of building a TF-QKD system, including the laser frequency locking techniques and phase fluctuation compensation methods. The talk will discuss the strategies for enhancing system performance, including the the noise and attenuation analysis, and the methods to optimize system performance. The talk will explore the related twin-field QKD protocols and the implementations. |
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| Experimental Twin-Field Quantum Key Distribution Over 1000 km Fiber Distance | QCRYPT 2023 | regular ▸ presenter | — |
Quantum key distribution (QKD) aims to generate secure private keys shared by two remote parties. With its security being protected by principles of quantum mechanics, some technology challenges remain towards the practical application of QKD. The major one is the distance limit, which is caused by the fact that a quantum signal cannot be amplified while the channel loss is exponential with the distance for photon transmission in optical fiber. Here using the 3-intensity sending-or-not-sending protocol with the actively-odd-parity-pairing method, we demonstrate a fiber-based twin-field QKD over 1002 km. In our experiment, we developed a dual-band phase estimation and ultra-low noise superconducting nanowire single-photon detectors to suppress the system noise to around 0.02 Hz. The secure key rate is $9.53\times10^{-12}$ per pulse through 1002 km fiber in the asymptotic regime, and $8.75\times10^{-12}$ per pulse at 952 km considering the finite size effect. Our work constitutes a critical step toward the future large-scale quantum network. |
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| High-Rate Quantum Key Distribution exceeding 110Mb/s | QCRYPT 2023 | regular | Wei Li, Likang Zhang, Hao Tan, Yichen Lu, Sheng-Kai Liao, Jia Huang, Hao Li, Zhen Wang, Hao-Kun Mao, Bingze Yan, Qiong Li, Qiang Zhang, Cheng-Zhi Peng, Lixing You, Feihu Xu, Jianwei Pan |
We report a quantum key distribution system that is able to generate key at a record high key rate of 115.8 Mb/s over 10-km standard fibre. This attributes to a high-efficiency multi-pixel superconducting nanowire detector, a low-error integrated transmitter, and a fast post-processing algorithm. |
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| Quantum key distribution over 658 km fiber with distributed vibration sensing | QCRYPT 2022 | regular | Jiu-Peng Chen, Chi Zhang, Qiang Zhang, Jian-Wei Pan |
| Experimental Side-Channel-Secure Quantum Key Distribution | QCRYPT 2022 | regular | Chi Zhang, Xiao-Long Hu, Cong Jiang, Jiu-Peng Chen, Wei-Jun Zhang, Zong-Wen Yu, Hao Li, Li-Xing You, Zhen Wang, Xiang-Bin Wang, Qiang Zhang, Jian-Wei Pan |
| Device-independent randomness expansion against quantum side information | QCRYPT 2020 | regular | Wen-Zhao Liu, Ming-Han Li, Sammy Ragy, Si-Ran Zhao, Bing Bai, Peter Brown, Jun Zhang, Roger Colbeck, Jingyun Fan, Qiang Zhang, Jian-Wei Pan |
The ability to produce random numbers that are unknown to any outside party is crucial for many applications. Device-independent randomness generation (DIRNG) allows new randomness to be provably generated, without needing to trust the devices used for the protocol. This provides strong guarantees about the security of the output, but comes at the price of requiring the violation of a Bell inequality to implement. A further challenge is to make the bounds in the security proofs tight enough to allow expansion with contemporary technology. Thus, while randomness has been generated in recent experiments, the amount of randomness consumed in doing so has been too high to certify expansion based on existing theory. Here we present an experiment that demonstrates device-independent randomness expansion (DIRNE), i.e., where the generated randomness surpasses that consumed. By developing a loophole-free Bell test setup with a single photon detection efficiency of around 81% and exploiting a spot-checking protocol, we achieve a net gain of 2.63 × 10^8 certified bits with soundness error 5.74×10^{−8}. The experiment ran for 220 hours corresponding to an average rate of randomness generation of 8202 bits/s. By developing the Entropy Accumulation Theorem (EAT), we established security against quantum adversaries. We anticipate that this work will lead to further improvements that push device-independence towards commercial viability. |
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| Experimental Sending-or-Not-Sending Twin-Field Quantum Key Distribution over 509 km (Chairs: Roger Colbeck and Li Qian) | QCRYPT 2020 | invited ▸ presenter | — |
| Experimental Twin-field quantum key distribution through sending-or-not-sending | QCRYPT 2019 | regular | Zong-Wen Yu, Weijun Zhang, Jian-Yu Guan, Jiu-Peng Chen, Chi Zhang, Xiao-Long Hu, Hao Li, Teng-Yun Chen, Lixing You, Zhen Wang, Xiang-Bin Wang, Qiang Zhang, Jian-Wei Pan |
Channel loss is one of the most severe limitation to extend the transmission distance of quan- tum key distribution in practice. The twin-field quantum key distribution can achieve a much longer transmission distance with improving the key rate from the linear scale of channel loss in the traditional decoy-state method to the square root scale of the channel transmittance. Here we demonstrate the real-optical-fibre experimental results of twin-field quantum key distribution through the sending-or-not-sending protocol, which is fault tolerant to large misalignment error. The phase locking technology developed in the frequency transfer field is adopted to ensure Alice’s and Bob’s source wavelengths are locked to each other. Phase reference pulses are used to monitor the phase difference between the channel. Further with a high performance single photon detector, we obtain the positive key rates for different distances, specifically, the obtained secure key rate at 150 km is higher than that of the measurement device independent QKD. |
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| Device-independent quantum random number generation | QCRYPT 2018 | regular ▸ presenter | Qi Zhao, Ming-Han Li, Jian-Yu Guan, Yanbao Zhang, Bing Bai, Wei-Jun Zhang, Wen-Zhao Liu, Cheng Wu, Xiao Yuan, Hao Li, Zhen Wang, Lixing You, Jun Zhang, Xiongfeng Ma, Jingyun Fan, Qiang Zhang, Jian-Wei Pan |
| Full experimental verifications towards practical deployment of measurement-device-independent quantum key distribution | QCRYPT 2014 | regular | Yan-Lin Tang, Hua-Lei Yin, Si-Jing Chen, Wei-Jun Zhang, Xiao Jiang, Lu Zhang, Jian Wang, Li-Xing You, Jian-Yu Guan, Dong-Xu Yang, Zhen Wang, Hao Liang, Zhen Zhang, Nan Zhou, Xiongfeng Ma, Teng-Yun Chen, Qiang Zhang, Jian-Wei Pan |
12 Posters
| Title | Conference | Co-authors |
|---|---|---|
| Experimental practical quantum tokens with transaction time advantage | QCRYPT 2025 | Yang-Fan Jiang, Adrian Kent, Damián Pitalúa-García, Xiaochen Yao, Xiao-Han Chen, Jia Huang, George Cowperthwaite, Qibin Zheng, Hao Li, Lixing You, Qiang Zhang, Jian-Wei Pan |
Quantum money is the first invention in quantum information science, promising advantages over classical money by simultaneously achieving unforgeability, user privacy, and instant validation. However, standard quantum money relies on quantum memories and long-distance quantum communication, which are technologically extremely challenging. Quantum "S-money" tokens eliminate these technological requirements while preserving unforgeability, user privacy, and instant validation. Here, we report the first full experimental demonstration of quantum S-tokens, proven secure despite errors, losses and experimental imperfections. The heralded single-photon source with a high system efficiency of 88.24% protects against arbitrary multi-photon attacks arising from losses in the quantum token generation. Following short-range quantum communication, the token is stored, transacted, and verified using classical bits. We demonstrate a transaction time advantage over intra-city 2.77 km and inter-city 60.54 km optical fibre networks, compared with optimal classical cross-checking schemes. Our implementation demonstrates the practicality of quantum S-tokens for applications requiring high security, privacy and minimal transaction times, like financial trading and network control. It is also the first demonstration of a quantitative quantum time advantage in relativistic cryptography, showing the enhanced cryptographic power of simultaneously considering quantum and relativistic physics. |
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| Spoofing Loophole-Free Bell Test with Classical Sources | QCRYPT 2025 | Su-Yi Cheng, Hai-Hao Dong, Xingjian Zhang, Jin Lin, Wen-Zhao Liu, Cheng-Long Li, Hu Li, Bing Bai, Li Li, Jun Zhang, Xiao Jiang, Qiang Zhang, Jian-Wei Pan |
Recent advances in loophole-free Bell tests have profoundly impacted quantum cryptography, yet their security assumes trusted random number generators (RNGs) for measurement choices—a vulnerability termed the freedom-of-choice loophole. Here, we demonstrate that classical systems can spoof Bell violations under ostensibly loophole-free conditions using compromised RNGs. By synchronizing laser-generated separable states with imperfect RNG outputs in an optical setup, we simulate a CHSH test closing locality and detection loopholes. With full RNG access, we achieve a near-maximal CHSH value of 3.99, exceeding quantum limits. Crucially, partial RNG knowledge suffices: predetermining 10.6% of bits reproduces our “loophole free” optical system's CHSH value of 2.007, while Santha-Vazirani generators with 0.38-biased bits enable optimal spoofing. Even weakly correlated RNGs coordinated via entangled states—deviating by 0.04 from independence—allow violations. Prediction-based ratio analysis gives a P-value upper bound of 10^(-18266), misleadingly implying non-classicality if RNG flaws are ignored. Strikingly, we extract "device-independent" random bits from simulated outcomes, mirroring cryptographic protocols. This exposes a critical flaw: compromised input randomness invalidates security guarantees in Bell-inequality-based cryptography. Our findings mandate rigorous verification of both RNG integrity and Bell violations to ensure quantum cryptographic security. |
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| Experimental Multi-Dimensional Side-Channel-Secure Quantum Key Distribution | QCRYPT 2025 | Hao Dong, Cong Jiang, Di Ma, Chi Zhang, Jia Huang, Hao Li, Li-Xing You, Xiang-Bin Wang, Qiang Zhang, Jian-Wei Pan |
Quantum key distribution (QKD) theoretically provides unconditional security between remote parties. However, guaranteeing practical security through device characterisation alone is challenging in real-world implementations due to the multi-dimensional spaces in which the devices may be operated. The side-channel-secure (SCS)-QKD protocol, which only requires bounding the upper limits of the intensities for the two states, theoretically provides a rigorous solution to the challenge and achieves measurement-device-independent security in detection and security for whatever multi-dimensional side channel attack in the source. Here, we demonstrate a practical implementation of SCS-QKD, achieving a secure key rate of 6.60 kbps through a 50.5 km fibre and a maximum distribution distance of 101.1 km while accounting for finite-size effects. Our experiment also represents an approximate forty-times improvement over the previous experiment. |
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| 1002 km Twin-Field Quantum Key Distribution with Finite-Key Analysis | QCRYPT 2024 | Wei-Jun Zhang, Cong Jiang, Jiu-Peng Chen, Di Ma, Chi Zhang, Wen-Xin Pan, Hao Dong, Jia-Min Xiong, Cheng-Jun Zhang, Hao Li, Rui-Chun Wang, Chao-Yang Lu, Jun Wu, Teng-Yun Chen, Lixing You, Xiang-Bin Wang, Qiang Zhang, Jian-Wei Pan |
Quantum key distribution (QKD) holds the potential to establish secure keys over long distances. The distance of point-to-point QKD secure key distribution is primarily impeded by the transmission loss inherent to the channel. In the quest to realize a large-scale quantum network, increasing the QKD distance under current technology is of great research interest. Here we adopt the 3-intensity sending-or-not-sending twin-field QKD (TF-QKD) protocol with the actively-odd-parity-pairing method. The experiment demonstrates the feasibility of secure QKD over a 1002 km fibre channel considering the finite size effect. The secure key rate is $3.11 10^{-12}$ per pulse at this distance. Furthermore, by optimizing parameters for shorter fiber distances, we conducted performance tests on key distribution for fiber lengths ranging from 202 km to 505 km. Notably, the secure key rate for the 202 km, the normal distance between major cities, reached 111.74 kbps. |
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| Device-Independent-Quantum-Randomness-Enhanced Zero-Knowledge Proof | QCRYPT 2022 | Cheng-Long Li, Kai-Yi Zhang, Xingjian Zhang, Kui-Xing Yang, Yu Han, Su-Yi Cheng, Hongrui Cui, Wen-Zhao Liu, Ming-Han Li, Bing Bai, Hai-Hao Dong, Jun Zhang, Xiongfeng Ma, Yu Yu, Jingyun Fan, Qiang Zhang, Jian-Wei Pan |
| Experimental twin-field quantum key distribution without phase locking | QCRYPT 2022 | Wei Li, Likang Zhang, Feihu Xu |
| Test of Local Realism into the Past without Detection and Locality Loopholes | QCRYPT 2019 | Ming-Han Li, Cheng Wu, Yanbao Zhang, Wen-Zhao Liu, Bing Bai, Weijun Zhang, Qi Zhao, Hao Li, Zhen Wang, Lixing You, W.J. Munro, Juan Yin, Jun Zhang, Cheng-Zhi Peng, Xiongfeng Ma, Qiang Zhang, Jingyun Fan, Jian-Wei Pan |
| Experimental covert communication over metropolitan distances | QCRYPT 2017 | Juan Miguel Arrazola, Wen-Zhao Liu, Ignatius William Primaatmaja, Qiang Zhang, Valerio Scarani, Jian-Wei Pan |
| Experimental Quantum Data Locking | QCRYPT 2016 | Zhu Cao, Cheng Wu, Daiji Fukuda, Lixing You, Jiaqiang Zhong, Takayuki Numata, Sijing Chen, Weijun Zhang, Sheng-Cai Shi, Chao-Yang Lu, Zhen Wang, Xiongfeng Ma, Jingyun Fan, Qiang Zhang, Jian-Wei Pan |
| Experimental realization of measurement-device-independent quantum key distribution | QCRYPT 2013 | Xiongfeng Ma, Teng-Yun Chen, Liu-Jun Wang, Hao Liang, Guo-Liang Shentu, Jian Wang, Ke Cui, Hua-Lei Yin, Nai-Le Liu, Li Li, Jason S. Pelc, M. M. Fezr, Cheng-Zhi Peng, Qiang Zhang, Jian-Wei Pan |
In this presentation, I will introduce two of our recent works: experimental realization of measurement-device-independent (MDI) quantum key distribution (QKD) [arXiv:1209.6178] and unambiguous-state-discrimination (USD) attack on a decoy-state QKD system without phase randomization [arXiv:1304.2541]. On one hand, the MDI-QKD is able to shield all practical attacks realized so far. We experimentally demonstrate the MDI-QKD protocol by implementing high-speed and low-noise up-conversion single photon detectors. The security of MDI-QKD relies on a trusted source scenario, where the decoy-state method is assumed. On the other hand, phase randomization is commonly ignored from the decoy-state method. We demonstrate a USD attack on a decoy-state QKD system when the phase randomization is ignored. |
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| Quantum and randomized communication complexity of XOR functions in the SMP model | QIP 2013 | Shengyu Zhang |
| Hefei Metropolitan Quantum Communication Network 2011 | QCRYPT 2012 | Tengyun Chen, Xiao Jiang, Lei Zhou, Shibiao Tang, Bo Zhao, Jian Wang, Lei Ju, Luokan Chen, Hongfei Zhang, Ke Cui, Liujun Wang, Qing Chen, Sibo Feng, Yong Zhao, Chengzhi Peng, Zengbing Chen, Jianwei Pan |
Committee service
| Conference | Committee | Position | Title |
|---|---|---|---|
| QCRYPT 2023 | program | member | — |
| QCRYPT 2020 | program | member | — |
Collaborators
| Co-author | Joint talks |
|---|---|
| Qiang Zhang | 16 |
| Jian-Wei Pan | 15 |
| Hao Li | 8 |
| Lixing You | 7 |
| Zhen Wang | 7 |
| Wen-Zhao Liu | 6 |
| Xiongfeng Ma | 6 |
| Bing Bai | 5 |
| Chi Zhang | 5 |
| Jingyun Fan | 5 |
| Jun Zhang | 5 |
| Jiu-Peng Chen | 4 |
| Ming-Han Li | 4 |
| Teng-Yun Chen | 4 |
| Wei-Jun Zhang | 4 |
| Xiang-Bin Wang | 4 |
| Cheng Wu | 3 |
| Cheng-Zhi Peng | 3 |
| Cong Jiang | 3 |
| Jia Huang | 3 |