2
program roles
5
steering roles
1
leadership role
84
collaborators
2011–2025
years active
Contributions
QIP QCrypt TQC talk poster presenter award · △program ◇steering ○organizing · filled = chair
11 Talks
| Title | Conference | Type | Co-authors |
|---|---|---|---|
| A fast and robust quantum random number generator with a self-contained integrated photonic randomness core | QCRYPT 2024 | regular | Davide G. Marangon, Peter Raymond Smith, Nathan Walk, Taofiq K Paraiso, James Dynes, Victor Lovic, Mirko Sanzaro, Thomas Roger, Innocenzo De Marco, Zhiliang Yuan, Andrew Shields |
Random numbers play a crucial role in information technology, particularly as digital communication capacity continues to expand. Consequently, the need for secure and high-rate random number generation has become increasingly urgent. While integrated photonics technology holds promise for mass-producing optoelectronic quantum random number generators (QRNGs), there remains a challenge in developing fast, robust, and scalable solutions suitable for industrial deployment. Addressing this challenge, we present a fast QRNG solution in this study, leveraging a photonic integrated circuit (PIC) directly embedded onto a versatile electronic platform. Designed to withstand real-world applications, our PIC is packaged to align with industrial electronic assembly lines. To rigorously assess scalability and stability, these generators underwent week-long periods of continuous GHz operation. Furthermore, a QRNG was integrated into a quantum key distribution system, where despite operating in an uncontrolled environment, minimal variations in physical randomness were observed over 38 days, as measured from 2.9 million histograms. Finally, we implemented a security model for the QRNGs, enabling rate adjustment to match the actual randomness content and demonstrating secure generation at 2 Gbit/s. |
|||
|
Experimental twin field quantum key distribution beyond the repeaterless secret key capacity bound
Best Student Paper Award (Experiment) — Mariella Minder & Mirko Pittaluga
|
QCRYPT 2019 | regular | Mariella Minder, Mirko Pittaluga, George Roberts, James Dynes, Zhiliang Yuan, Andrew Shields |
We demonstrate the first experimental overcoming of the repeaterless secret key capacity (PLOB) bound through the implementation of the Twin Field Quantum Key Distribution (TF-QKD) protocol. We distribute secret keys at record channel losses (> 90 dB). We assess the prospects for real-world implementation of TF-QKD. |
|||
| Recent porgress in MDI-QKD | QCRYPT 2018 | tutorial ▸ presenter | — |
| 10Mb/s quantum key distribution | QCRYPT 2017 | regular | Zhiliang Yuan, Alan Plews, Ririka Takahashi, Kazuaki Doi, Winci Tam, Andrew Sharpe, Alexander Dixon, Evan Lavelle, James Dynes, Akira Murakami, Yoshimichi Tanizawa, Hideaki Sato, Andrew Shields |
| Reconfigurable network for quantum digital signatures mediated by measurement-device-independent quantum key distribution | QCRYPT 2017 | regular | George Roberts, Zhiliang Yuan, James Dynes, Lucian Comandar, Andrew Sharpe, Andrew Shields, Marcos Curty, Ittoop Vergheese Puthoor, Erika Andersson |
| Experimental demonstration of the differential quadrature phase shift protocol | QCRYPT 2017 | regular | George Roberts, James Dynes, Seb Savory, Zhiliang Yuan, Andrew Shields |
| A Modulator-Free QKD Transmitter | QCRYPT 2016 | regular | Zhiliang Yuan, Bernd Fröhlich, George Roberts, James Dynes, Andrew Shields |
| 77 day field trial of high speed quantum key distribution with implementation security | QCRYPT 2016 | regular | Alexander Dixon, James Dynes, Bernd Fröhlich, Andrew Sharpe, Alan Plews, Simon Tam, Zhiliang Yuan, Yoshimichi Tanizawa, Hideaki Sato, Shinichi Kawamura, Mikio Fujiwara, Masahide Sasaki, Andrew Shields |
| An entangled-LED driven quantum relay over 1km | QCRYPT 2015 | regular | Christiana Varnava, R. M. Stevenson, Jonas Nilsson, Joanna Skiba-Szymanska, Branislav Dzurnak, Ian Farrer, David A. Ritchie, Richard Penty, Andrew Shields |
| Multiplexing of Quantum Key Distribution and Gigabit Passive Optical Networks | QCRYPT 2015 | regular | Bernd Fröhlich, James Dynes, Andrew Sharpe, Simon W-B Tam, Zhiliang Yuan, Andrew Shields |
| High bit rate quantum key distribution with quantified security | QCRYPT 2013 | regular ▸ presenter | Ketaki Patel, James Dynes, Bernd Fröhlich, Andrew Sharpe, Zhiliang Yuan, Richard Penty, Andrew Shields |
19 Posters
| Title | Conference | Co-authors |
|---|---|---|
| Quantum Communications Feasibility Tests over a UK-Ireland 224 km Undersea Link | QCRYPT 2024 | Karolina Schatz, Ben Amies-King, Haofan Duan, Ayan Biswas, Sophie Albosh, Rupesh Kumar |
The future quantum internet will leverage existing communication infrastructures, including deployed optical fibre networks, to enable novel applications that outperform current information technology. In this scenario, we perform a feasibility study of quantum communications over an industrial 224 km submarine optical fibre link deployed between Southport in the United Kingdom (UK) and Portrane in the Republic of Ireland (IE). With a characterisation of phase drift, polarisation stability and the arrival time of entangled photons, we demonstrate the suitability of the link to enable international UK–IE quantum communications for the first time. |
||
| Phase and coupling efficiency stabilisation in horizontal free-space quantum key distribution | QCRYPT 2024 | Ry Render, Ben Amies-King, Rupesh Kumar |
Development of Quantum Key Distribution (QKD) over long horizontal distances has provided both potential use cases for horizontal links within future quantum networks and testbeds to test protocols for satellite QKD. However, the majority of these implementations have used the polarisation of light as encoding scheme, with little work performed on phase-encoded schemes. Given the advantages that recent phase-based protocols such as ‘twin-field’ (TF) QKD have within fibre, it is possible the same distance-rate benefits can be found with free-space phase-based protocols. |
||
| Developing a flexible Quantum Key Distribution support layer based on White Rabbit time synchronisation | QCRYPT 2024 | Ben Amies-King |
Quantum key distribution (QKD) enables secure communications against an adversary with unbounded classical and quantum computing capability. Since the original BB84 protocol was proposed, various other protocols have been developed with specific hardware requirements on the quantum layer. However, in general time synchronisation and a classical communications channel remain core ancillary requirements of QKD on the typically classical support layer. The White Rabbit (WR) technology, developed at CERN, provides a convenient means to achieve sub-nanosecond timing synchronisation over optical fibre. In order to enhance its suitability as an ancillary system to QKD, we demonstrate a significant extension of the range of WR over a single uninterrupted stretch of fibre to 250 km, and report on our success in transferring the timing accuracy of WR to coordinating a simultaneous 'start time' between Alice and Bob. |
||
| Coherent phase fluctuations suppression for real-world twin-field quantum key distribution | QCRYPT 2021 | Ivo Pietro Degiovanni, Cecilia Clivati, Alice Meda, Simone Donadello, Salvatore Virzi’, Marco Genovese, Filippo Levi, Alberto Mura, Davide Calonico, Mirko Pittaluga, Zhiliang Yuan, Andrew Shields |
Quantum key distribution (QKD) ensures the sharing of secret cryptographic keys between distant entities (typically called Alice and Bob), whose intrinsic security is guaranteed by the laws of nature [1–3]. Besides pioneering experiments involving satellite transmission [4], the challenge is the integration of this technology in telecommunication fiber networks, in particular in long haul segments [5–11]. The longest achievable communication distance is limited by the channel loss which increases exponentially with the fiber length and noise in the deployed single photon detector. The secure QKD key rate decreases exponentially with the channel fiber length. Although the communication distance could be extended using quantum repeaters, the related research is still at a proof-of-principle level [12]. Presently the widely adopted solution is the exploitation of trusted nodes, whose security represents however a significant technical issue. An innovative approach that overcomes, at least partially, the need for trusted node is represented by the recently proposed QKD protocol dubbed twin-field QKD (TF-QKD) [13]. In TF-QKD, the information is encoded on dim laser pulses generated at distant Alice and Bob terminals and sent through optical fiber over half of the entire communication distance to the central node, Charlie, where they interfere. For this reason, the TF-QKD has weaker dependence on channel losses, essentially doubling the communication distance with respect to the conventional prepare-and-measure QKD solution. TF-QKDhas been proved secure against general attacks (see e.g. [14–18]), but its implementation is challenging as the optical pulses sent by Alice and Bob are required to be phase-coherent and preserve coherence when reaching Charlie after travelling the long fiber paths. While phase coherence can be achieved by phase-locking the two QKD lasers in Alice and Bob to a common reference laser transmitted through a service channel, uncorrelated phase changes due to the length and refractive index fluctuations in the long optical fibers still remain and will reduce the visibility of the interference measurement. In the TF-QKD proof-of-principle experiments [19–26], this effect was mitigated by interleaving the QKD frames with classical transmission frames that were used to periodically realign the phases of interfering pulses. Here we present an alternative solution derived from the metrological research community, more precisely from atomic clocks comparison technology. Specifically, transmission of coherent laser radiation over thousand-kilometer-long fibers is exploited for the comparison of distant atomic clocks at the highest accuracy [27–32]. In this case phase fluctuations in long fiber also need to be addressed, othewise they would substantially degrade the comparison results. Precise comparison among these atomic clocks are made possible by the use of ultra-stable lasers and the active cancellation of the noise introduced by connecting fibers. Here we demonstrate that this technique can be successfully adapted into a TF-QKD setup. More specifically, we designed and developed an apparatus suitable for actively cancelling phase fluctuations of both the lasers and of the connecting fibers in a TF-QKD setup. This is achieved by transmitting an additional sensing laser light at a slightly different wavelength in the same fiber as the QKD dim pulses. In Charlie, this sensing laser is used for the fiber optical length stabilisation. We show that this multiplexed solution can be properly tuned in order to avoid a sizeable impact on the number of background photons observed by the single-photon detectors in the QKD channels, allowing simultaneous key streaming and channels stabilization, ensuring longer duty-cycles of the QKD process and a tighter control of the optical phase on long-haul deployed fibers. Furthermore, we tested our solution in a real-world network where the net losses between Alice and Bob are as high as 65 dB, resulting here in a distance of 206 km, or equivalent at 325 km on a fiber haul at common nominal losses of 0.2 dB/km [33]. References [1] Bennett, C. H. & Brassard, G. Quantum cryptography: public key distribution and coin tossing. Theor. Comput. Sci. 560, 7–11 (2014). [2] Scarani, V. et al. The security of practical quantum key distribution. Rev. Mod. Phys. 81, 1301 (2009). [3] Kwong Lo, H., Curty, M. & Tamaki, K. Secure quantum key distribution. Nature Photonics 8, 595-604 (2014). [4] Liao, S-K., Cai, W-Q., Pan, J-W. Satellite-to-ground quantum key distribution, Nature 549, 43-47 (2017) [5] Peev, M. et al. The SECOQC quantum key distribution network in Vienna, New J. Phys. 11, 075001 (2009). [6] Sasaki, M. et al. Field test of quantum key distribution in the Tokyo QKD Network. Opt. Expr. 19, 10387 (2011). [7] Dynes, J. F. et al. Cambridge quantum network. npj Quantum Inf. 5, 101 (2019). [8] Shimizu K., et al. Performance of long-distance quantum key distribution over 90-km optical links installed in a field environment of Tokyo metropolitan area. J. Lightwave Technol. 32,, 141-51 (2014). [9] Bacco, D. et al. Field trial of a three-state quantum key distribution scheme in the Florence metropolitan area. EPJ Quantum Technol.6, 5 (2019). [10] Choi, I. et al. Field trial of a quantum secured 10 Gb/s DWDM transmission system over a single installed fiber. Opt. Expr 22, 23121-23128 (2014). [11] Dixon, A. R. et al. Quantum key distribution with hacking countermeasures and long term field trial, Sci. Rep. 7, 7583 (2017). [12] Xu, F., Ma, X., Zhang, Q., Lo, H-K. & Pan, J-W. Secure quantum key distribution with realistic devices. Rev. Mod. Phys. 92, 025002 (2020) [13] Lucamarini, M., Yuan, Z. L., Dynes, J. F., Shields, A. J. Overcoming the rate-distance limit of quantum key distribution without quantum repeaters. Nature 557, 400-403 (2018). [14] Ma, X. Zeng, P., & Zhou, H. Phase-Matching Quantum Key Distribution. Phys. Rev. X 8, 031043 (2018). [15] Wang, X-B., Yu, Z-W. & Hu, X-L. Twin-field quantum key distribution with large misalignment error. Phys. Rev. A 98, 062323 (2018). [16] Lin J. & Lutkenhaus, N. Simple security analysis of phase-matching measurement-device-independent quantum key distribution. Phys. Rev. A 98, 042332 (2018); [17] Curty, M., Azuma, K. & Lo, H.-K. Simple security proof of twin-field type quantum key distribution protocol. npj Quantum Inf. 5, 64 (2019) [18] Yin, H-L. & Chen, Z-B. Finite-key analysis for twin-field quantum key distribution with composable security, Sci Rep. 9, 17113 (2019). [19] Wang, S. et al. Beating the Fundamental Rate-Distance Limit in a Proof-of-Principle Quantum Key Distribution System. Phys. Rev. X 9, 021046 (2019) [20] Minder, M. et al. Experimental quantum key distribution beyond the repeaterless secret key capacity. Nature Photon. 13, 334-338 (2019) [21] X. Zhong, Hu, J., Curty, M., Qian, L. & Lo, H-K. Proof-of-Principle Experimental Demonstration of Twin-Field Type Quantum Key Distribution. Phys. Rev. Lett. 123, 100506 (2019) [22] Chen, J-P. et al. Sending-or-Not-Sending with Independent Lasers: Secure Twin-Field Quantum Key Distribution over 509 km. Phys. Rev. Lett. 124, 070501 (2020). [23] Fang, X-T., et al. Implementation of quantum key distribution surpassing the linear rate transmittance bound. Nature Photon 14, 422-425 (2020). [24] Pittaluga M, et al., 600 km repeater-like quantum communications with dual-band stabilisation, arXiv:2012.15099 (2020) [25] Hui Liu et al., Field Test of Twin-Field Quantum Key Distribution through Sending-or-Not-Sending over 428 km, arXiv:2101.00276 (2021) [26] Jiu-Peng Chen et al., Twin-Field Quantum Key Distribution over 511 km Optical Fiber Linking two Distant Metropolitans, arXiv:2102.00433 (2021) [27] Clivati, C. et al. Optical frequency transfer over submarine fiber links. Optica 5, 893 (2018). [28] Clivati, C. et al. Common-clock very long baseline interferometry using a coherent optical fiber link. Optica 7, 1031-1037 (2020) [29] Grotti, J. et al. Geodesy and metrology with a transportable optical clock. Nature Physics 14, 437-441 (2018). [30] Lisdat, C. et al. A clock network for geodesy and fundamental science. Nat.Comm. 7, 12443 (2016). [31] Delva, P. et al. Test of Special Relativity Using a Fiber Network of Optical Clocks, Phys. Rev. Lett. 118, 221102 (2017). [32] Guena, J. First international comparison of fountain primary frequency standards via a long distance optical fiber link. Metrologia 54, 348 (2017). [33] Clivati, C. et al. Coherent phase transfer for real-world twin-field quantum key distribution, arXiv:2012.15199 (2021) |
||
| Measurement-device-independent quantum key distribution with directly modulated lasers | QCRYPT 2021 | Yuen San Lo, Robert I Woodward, Mirko Pittaluga, Mariella Minder, Taofiq K Paraiso, Zhiliang Yuan, Andrew Shields |
We demonstrate a simple and compact MDI-QKD system design based on optical injection locking and gain-switching techniques, capable of directly encoding phase-modulated time-bin bits. Our results improve upon the state-of-the-art key rates by an order of magnitude. |
||
| Hacking a Quantum Random Number Generator | QCRYPT 2021 | Peter Raymond Smith, Davide Giacomo Marangon, Zhiliang Yuan, Andrew Shields |
Random number generators underpin the security of current and future cryptographic systems and are therefore a likely target for attackers. Quantum random number generators have been hailed as the ultimate sources of randomness. However, as shown in this work, the susceptibility of the sensitive electronics required to implement such devices poses a serious threat to their security. We present the first out-of-band electromagnetic injection attack on a quantum random number generator through which an adversary can gain full control of the output. In our first experiment, the adversary forces the binary output of the generator to become an alternating string of 1s and 0s, with near 100% success. This attack may be spotted by a vigilant user performing statistical tests on their output strings. We therefore envisage a second more subtle attack in which the adversary forces the output to be a random pattern known to them, thus rendering any protection based on statistical tests ineffective. |
||
| Demonstration of Real-time Transmission of Large-scale Genome Sequence Data Using Quantum Cryptography | QCRYPT 2020 | Akira Murakami, Mamiko Kujiraoka, Ririka Takahashi, Alexander Dixon, Yoshimichi Tanizawa, Hideaki Sato, Zhiliang Yuan, Winci Tam, Andrew Sharpe, James Dynes, Andrew Shields, Muneaki Shimada, Inaho Danjoh, Fumiki Katsuoka, Yasunobu Okamura, Fuji Nagami |
We developed a system for real-time transmission of genome sequence data using quantum cryptography and have succeeded in the quantum cryptography transmission of genome sequence data with data volumes exceeding several hundred gigabytes. This demonstrated that quantum cryptography can transmit large amounts of data and has practical applications in the fields of genomic research and genomic medicine. |
||
| Simple source device independent continuous variable quantum random number generator | QCRYPT 2019 | Davide G. Marangon, Peter Raymond Smith, Zhiliang Yuan, Andrew Shields |
| Field trial of a high-secure-key-rate QKD system | QCRYPT 2018 | Akira Murakami, Mamiko Kujiraoka, Doi Kazuaki, Ririka Takahashi, Alexander Dixon, Yoshimichi Tanizawa, Hideaki Sato, Zhiliang Yuan, Alan Plews, Winci Tam, Andrew Sharpe, Evan Lavelle, James Dynes, Andrew Shields, Tomoaki Chiba, Takako Takai-Igarashi, Fuji Nagami, Masao Nagasaki |
| Intensity modulation as a preemptive measure against blinding of single-photon detectors based on self-differencing cancellation | QCRYPT 2018 | Alexander Koehler-Sidki, James Dynes, George Roberts, Andrew Sharpe, Zhiliang Yuan, Andrew Shields |
| Patterning-effect-free intensity modulator for decoy-state quantum key distribution | QCRYPT 2018 | George Roberts, Mirko Pittaluga, Mariella Minder, James Dynes, Zhiliang Yuan, Andrew Shields |
| Long term test of a fast and compact Quantum Random Number Generator | QCRYPT 2017 | Davide G. Marangon, Alan Plews, James Dynes, Andrew Sharpe, Zhiliang Yuan, Andrew Shields |
| Security hardened quantum key distribution field trial | QCRYPT 2015 | Alexander Dixon, James Dynes, Bernd Fröhlich, Andrew Sharpe, Alan Plews, Simon Tam, Zhiliang Yuan, Yoshimichi Tanizawa, Hideaki Sato, Shinichi Kawamura, Mikio Fujiwara, Masahide Sasaki, Andrew Shields |
| Practical security of a quantum key distribution transmitter | QCRYPT 2015 | James Dynes, Iris Choi, Martin B. Ward, Bernd Fröhlich, Zhiliang Yuan, Andrew Shields |
| High speed prototype quantum key distribution system and long term field trial | QCRYPT 2014 | James Dynes, Alexander Dixon, Bernd Fröhlich, Andrew Sharpe, Alan Plews, Simon Tam, Zhiliang Yuan, Yoshimichi Tanizawa, Hideaki Sato, Shinichi Kawamura, Mikio Fujiwara, Masahide Sasaki, Andrew Shields |
| Compact single-photon detectors for high bit-rate quantum key distribution | QCRYPT 2013 | Lucian Comandar, Bernd Fr?hlich, Ketaki Patel, James Dynes, Andrew Sharpe, Zhiliang Yuan, Richard Penty, Andrew Shields |
Running single photon detectors (such as single photon avalanche photodiodes or superconducting nanowire detectors) at high speed is challenging and requires innovative driving and signal processing electronics. Self-differencing has been shown to be a very successful method to achieve detection rates in excess of 1 GHz using APDs while keeping low error rates from dark counts and afterpulses. Here, we present first results of high bit-rate QKD using a novel compact self-differencing setup which is integrated completely on a single printed circuit board (PCB). We achieve bit rates higher than 1 Mbit/s for a fibre distance of 50 km. |
||
| Security proof of two-way quantum key distribution protocols with partial device independence | QCRYPT 2012 | Normand Beaudry, Stefano Mancini, Renato Renner |
| Decoy-detector technique implementation based on Field Programmable Gate Array (FPGA) | QCRYPT 2011 | M. Bawaj, G. Di Giuseppe, D. Vitali, P. Tombesi |
| Recent advancements in the Bennett 1992 protocol | QCRYPT 2011 | M. Bawaj, G. Di Giuseppe, D. Vitali, P. Tombesi |
Committee service
| Conference | Committee | Position | Title |
|---|---|---|---|
| QCRYPT 2025 | steering | chair | — |
| QCRYPT 2024 | steering | member | — |
| QCRYPT 2023 | steering | member | — |
| QCRYPT 2022 | steering | member | — |
| QCRYPT 2021 | steering | member | — |
| QCRYPT 2017 | program | member | — |
| QCRYPT 2015 | program | member | — |
Collaborators
| Co-author | Joint talks |
|---|---|
| Andrew Shields | 23 |
| Zhiliang Yuan | 22 |
| James Dynes | 18 |
| Andrew Sharpe | 12 |
| Bernd Fröhlich | 7 |
| Alan Plews | 6 |
| Alexander Dixon | 6 |
| George Roberts | 6 |
| Hideaki Sato | 6 |
| Yoshimichi Tanizawa | 6 |
| Mirko Pittaluga | 4 |
| Akira Murakami | 3 |
| Ben Amies-King | 3 |
| Davide G. Marangon | 3 |
| Mariella Minder | 3 |
| Masahide Sasaki | 3 |
| Mikio Fujiwara | 3 |
| Peter Raymond Smith | 3 |
| Richard Penty | 3 |
| Ririka Takahashi | 3 |