52
collaborators
2013–2025
years active
Contributions
QIP QCrypt TQC talk poster presenter award · △program ◇steering ○organizing · filled = chair
3 Talks
| Title | Conference | Type | Co-authors |
|---|---|---|---|
| Long Distance Quantum State Transfer with Satellite-based Entanglement Distribution | QCRYPT 2022 | regular | Bo Li, Yuan Cao, Yu-Huai Li, Wen-Qi Cai, Wei-Yue Liu, Ji-Gang Ren, Sheng-Kai Liao, Hui-Nan Wu, Shuang-Lin Li, Nai-Le Liu, Chao-Yang Lu, Juan Yin, Yu-Ao Chen, Cheng-Zhi Peng, Jian-Wei Pan |
| Efficient approximation of experimental Gaussian boson sampling | QIP 2022 | regular | Benjamin Villalonga, Murphy Yuezhen Niu, Hartmut Neven, John C. Platt, Vadim Smelyanskiy, Sergio Boixo |
| Observation of quantum fingerprinting beating the classical limit | QCRYPT 2016 | regular | Jianyu Guan, Feihu Xu, Hualei Yin, Wei-Jun Zhang, Si-Jing Chen, Xiao-Yan Yang, Li-Xing You, Teng-Yun Chen, Zhen Wang, Qiang Zhang, Jianwei Pan |
2 Posters
| Title | Conference | Co-authors |
|---|---|---|
| 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, Yang Liu, 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 realization of measurement-device-independent quantum key distribution | QCRYPT 2013 | Xiongfeng Ma, Yang Liu, Teng-Yun Chen, Liu-Jun Wang, Hao Liang, Guo-Liang Shentu, Jian Wang, Ke Cui, Hua-Lei Yin, Nai-Le Liu, 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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Collaborators
| Co-author | Joint talks |
|---|---|
| Jian-Wei Pan | 3 |
| Qiang Zhang | 3 |
| Cheng-Zhi Peng | 2 |
| Nai-Le Liu | 2 |
| Teng-Yun Chen | 2 |
| Yang Liu | 2 |
| Benjamin Villalonga | 1 |
| Bing Bai | 1 |
| Bo Li | 1 |
| Chao-Yang Lu | 1 |
| Cheng-Long Li | 1 |
| Feihu Xu | 1 |
| Guo-Liang Shentu | 1 |
| Hai-Hao Dong | 1 |
| Hao Liang | 1 |
| Hartmut Neven | 1 |
| Hu Li | 1 |
| Hua-Lei Yin | 1 |
| Hualei Yin | 1 |
| Hui-Nan Wu | 1 |