5
talks
1
posters
0
committee roles
0
leadership roles
2014–2024
years active
Contributions
QIP QCrypt TQC presenter award · △program ◇steering ○organising □local · filled = chair
Talks
| Title | Conference | Type | Co-authors |
|---|---|---|---|
| Security of continuous variable QKD with discrete modulation | QCRYPT 2022 | regular | Antonio Acin, Omar Fawzi, Carlos Pascual, Victoria Wright |
| Measurement-device-independent entanglement detection for continuous- variable systems | QIP 2022 | regular | Paolo Abiuso, Daniel Cavalcanti, Antonio Acin |
| Entanglement and secret-key-agreement capacities of bipartite quantum interactions and read-only memory devices | QCRYPT 2018 | regular | ▸Siddhartha Das, Mark M. Wilde |
|
Limitations on Quantum Key Repeaters ↗
|
QIP 2015 | regular | Matthias Christandl, Karol Horodecki, Andreas Winter |
| Limitations on Quantum Key Repeaters | QCRYPT 2014 | regular | Matthias Christandl, ▸Karol Horodecki, Andreas Winter |
Posters
| Title | Conference | Co-authors |
|---|---|---|
| Improved finite-size key rates for discrete-modulated continuous variable quantum key distribution in the presence of coherent attacks | QCRYPT 2024 | Carlos Pascual-Garcia, Mateus Araújo, Rotem Liss, Antonio Acin |
Continuous variable quantum key distribution (CVQKD) with discrete modulation combines advantages of CVQKD, such as the implementability using readily available technologies, with advantages of discrete variable quantum key distribution, such as easier error correction procedures. In this work we consider a phase-shift keying protocol using four coherent states (4-PSK protocol) and coarse-grained heterodyne measurements. We provide a security proof against coherent attacks and compute the achievable key rate in a finite size setting, i.e. with a finite number of rounds. To this end, we employ the generalized entropy accumulation theorem, as well conic optimisation, providing us with improved key rates compared to previous works. At metropolitan distances our method can provide positive key rates for the order of $10^9$ rounds. We also provide a theoretical method to overcome the assumption of a finite photon number cutoff made in previous works. |
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Collaborators
| Co-author | Joint talks |
|---|---|
| Antonio Acin | 3 |
| Andreas Winter | 2 |
| Karol Horodecki | 2 |
| Matthias Christandl | 2 |
| Carlos Pascual | 1 |
| Carlos Pascual-Garcia | 1 |
| Daniel Cavalcanti | 1 |
| Mark M. Wilde | 1 |
| Mateus Araújo | 1 |
| Omar Fawzi | 1 |
| Paolo Abiuso | 1 |
| Rotem Liss | 1 |
| Siddhartha Das | 1 |
| Victoria Wright | 1 |