24
collaborators
2020–2024
years active
Contributions
QIP QCrypt TQC talk poster presenter award · △program ◇steering ○organizing · filled = chair
3 Talks
| Title | Conference | Type | Co-authors |
|---|---|---|---|
| Experimental quantum key distribution certified by Bell’s theorem | QIP 2023 | regular | David Nadlinger, Peter Drmota, Bethan Nichol, Gabriel Araneda, Dougal Main, Raghavendra Srinivas, David Lucas, Chris Ballance, Kirill Ivanov, Ernest Y. -Z. Tan, Pavel Sekatski, Rüdiger Urbanke, Renato Renner, ▸Jean-Daniel Bancal |
| DIQKD Talk Series | QCRYPT 2022 | invited | Harald Weinfurter, Wen-Zhao Liu |
| Finite-size DIQKD with noisy preprocessing and random key measurements | QCRYPT 2021 | regular | Ernest Y. -Z. Tan, Xavier Valcarce, Pavel Sekatski, Jean-Daniel Bancal, René Schwonnek, Renato Renner, Charles Ci Wen Lim |
The security of finite-length keys is essential for the implementation of device-independent quantum key distribution (DIQKD). Presently, there are several finite-size DIQKD security proofs, but they are mostly focused on standard DIQKD protocols and do not directly apply to the recent improved DIQKD protocols based on techniques such as noisy preprocessing and random key measurements. Here, we provide a general finite-size security proof that can simultaneously encompass these approaches, using tighter finite-size bounds than previous analyses. In doing so, we develop a method to compute tight lower bounds on the asymptotic keyrate for any such DIQKD protocol with binary inputs and outputs. With this, we show that positive asymptotic keyrates are achievable up to depolarizing noise values of 9.26%, exceeding all previously known noise thresholds. Furthermore, we also consider in greater detail a particular form of generalized CHSH inequality, and derive partial closed-form results for such cases. We discuss the potential advantage of this approach for realistic photonic implementations of DIQKD. |
|||
3 Posters
| Title | Conference | Co-authors |
|---|---|---|
| Photonic Device-Independent Quantum Key Distribution | QCRYPT 2024 | Corentin Lanore, Xavier Valcarce, Jean Etesse, Anthony Martin, Jean-Daniel Bancal |
Quantum Key Distribution (QKD) enables the expansion of cryptographic keys between two parties, allowing for proven secure communication. The main downside of QKD protocols is their vulnerability to attacks that target the physical implementation. Device Independent Quantum Key Distribution (DIQKD) is a new paradigm addressing this issue by relaxing assumptions on the physical implementation. First DIQKD experiments were reported in 2022, proving the feasibility of DIQKD. However, these experiences required highly sophisticated setups. Here, we analyse the suitability of a novel optical implementation for DIQKD. Our results show that DIQKD could be realized with a simple setup using only commercially available hardware. |
||
| Automated quantum optical experiment design for device-independent quantum key distribution | QCRYPT 2022 | Xavier Valcarce, Pavel Sekatski, Élie Gouzien, Jean-Daniel Bancal |
| Noisy pre-processing facilitating a photonic realisation of device-independent quantum key distribution | QCRYPT 2020 | Melvyn Ho, Pavel Sekatski, Ernest Y. -Z. Tan, Renato Renner, Jean-Daniel Bancal |
Device-independent quantum key distribution provides security even when the equipment used to communicate over the quantum channel is largely uncharacterized. An experimental demonstration of device-independent quantum key distribution is however challenging. A central obstacle in photonic implementations is that the global detection efficiency, i.e., the probability that the signals sent over the quantum channel are successfully received, must be above a certain threshold. We here propose a method to significantly relax this threshold, while maintaining provable device-independent security. This is achieved with a protocol that adds artificial noise, which cannot be known or controlled by an adversary, to the initial measurement data (the raw key). Focusing on a realistic photonic setup using a source based on spontaneous parametric down conversion, we give explicit bounds on the minimal required global detection efficiency. |
||
Collaborators
| Co-author | Joint talks |
|---|---|
| Jean-Daniel Bancal | 5 |
| Pavel Sekatski | 4 |
| Ernest Y. -Z. Tan | 3 |
| Renato Renner | 3 |
| Xavier Valcarce | 3 |
| Anthony Martin | 1 |
| Bethan Nichol | 1 |
| Charles Ci Wen Lim | 1 |
| Chris Ballance | 1 |
| Corentin Lanore | 1 |
| David Lucas | 1 |
| David Nadlinger | 1 |
| Dougal Main | 1 |
| Gabriel Araneda | 1 |
| Harald Weinfurter | 1 |
| Jean Etesse | 1 |
| Kirill Ivanov | 1 |
| Melvyn Ho | 1 |
| Peter Drmota | 1 |
| Raghavendra Srinivas | 1 |