23
collaborators
2011–2017
years active
Contributions
QIP QCrypt TQC talk poster presenter award · △program ◇steering ○organizing · filled = chair
5 Talks
| Title | Conference | Type | Co-authors |
|---|---|---|---|
| Continuous-Variable Protocols in the Noisy-Quantum-Storage Model | QCRYPT 2015 | regular | Christian Schaffner, Stephanie Wehner |
| Reverse Reconciliation Continuous Variable Quantum Key Distribution Based on the Uncertainty Principle | QCRYPT 2014 | regular ▸ presenter | — |
| Continuous variable entropic uncertainty relations in the presence of quantum memory | QCRYPT 2013 | regular ▸ presenter | Mario Berta, Matthias Christandl, Volkher Schultz, Marco Tomamichel |
|
Realization of finite-size continuous-variable quantum key distribution based on Einstein-Podolsky-Rosen entanglement
Best Student Paper Award — Tobias Gehring (formerly Tobias Eberle)
|
QCRYPT 2013 | regular | ▸Tobias Gehring, Vitus Händchen, Torsten Franz, Jörg Duhme, Reinhard Werner, Roman Schnabel |
| Continuous variable quantum key distribution: finite-key analysis of composable security against coherent attacks | QCRYPT 2012 | regular ▸ presenter | Torsten Franz, Mario Berta, Volkher Scholz, Marco Tomamichel, Reinhard Werner |
13 Posters
| Title | Conference | Co-authors |
|---|---|---|
| Experimental Continuous-Variable Oblivious Transfer | QCRYPT 2017 | Tobias Gehring, Christian Schaffner, Christoph Pacher, Roman Schnabel, Stephanie Wehner |
| Finite-Key Analysis for Time-Energy High-Dimensional Quantum Key Distribution | QCRYPT 2016 | Murphy Yuezhen Niu, Feihu Xu, Jeffrey H. Shapiro |
| Information-theoretical analysis of topological entanglement entropy and multipartite correlations | QIP 2016 | Kohtaro Kato, Mio Murao |
A special feature of the ground state of a topologically ordered phase is large-scale correlations depending on the topology of the regions. These correlations can be detected by the topological entanglement entropy, or by a measure called the irreducible correlation. In this work, we show that the two measures coincide for states obeying an area law and having zero-correlation length. Moreover, we provide an operational meaning for these measures by proving its equivalence to the optimal rate of a particular class of secret sharing protocols. |
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| Efficient Information Reconciliation for Continuous-Variable QKD using Non-Binary Low-Density Parity-Check Codes | QCRYPT 2015 | Christoph Pacher, Jesus Martinez-Mateo, Jörg Duhme, Vitus Händchen, Tobias Gehring, Reinhard Werner, Roman Schnabel |
| Experimental Realization of Continuous-Variable Quantum Key Distribution with Composable Security against General Attacks | QCRYPT 2014 | Vitus Händchen, Tobias Gehring, Jörg Duhme, Christoph Pacher, Reinhard Werner, Roman Schnabel |
| Reconciliation for Continuous Variable Quantum Key Distribution With Non-Binary LDPC Codes | QCRYPT 2014 | Christoph Pacher, Jörg Duhme, Tobias Gehring, Vitus Händchen, Reinhard Werner |
| Operational Meaning of Entanglement Entropy in Anyonic Systems | QIP 2014 | Kohtaro Kato, Mio Murao |
| Entropic Error-Disturbance Relations | QIP 2014 | Patrick Coles |
| Continuous Variable Entropic Uncertainty Relations in the Presence of Quantum Memory | QIP 2014 | Mario Berta, Matthias Christandl, Volkher Scholz, Marco Tomamichel |
| CV-QKD on Hannover campus: key generation and error correction | QCRYPT 2013 | Jörg Duhme, Kais Abdelkhalek, René Schwonnek, Reinhard Werner |
The QKD-setup under consideration is comprised of two initially independent squeezed continuous Gaussian states (squeezing 11 dB, anti-squeezing 16 dB) at 1550 nm which become entangled by a 50:50 beam splitter. F. Furrer et al presented a security analysis for the setting we explained above assuming collective and coherent attacks [PRL 109, 100502 (2012)]. We will especially discuss the subtleties of the key generation and propose a new error correction algorithm allowing for the generation of a coherent-attack-secure key in experiment. |
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| The Smooth Entropy Formalism on von Neumann Algebras | QIP 2012 | Mario Berta, Volkher Scholz |
| Extremal Quantum Correlations and Cryptographic Security | QCRYPT 2011 | Torsten Franz, Reinhard Werner |
| The Smooth Entropy Formalism on von Neumann Algebras | QCRYPT 2011 | Mario Berta, Volkher Scholz |
Collaborators
| Co-author | Joint talks |
|---|---|
| Reinhard Werner | 7 |
| Jörg Duhme | 5 |
| Mario Berta | 5 |
| Tobias Gehring | 5 |
| Christoph Pacher | 4 |
| Roman Schnabel | 4 |
| Vitus Händchen | 4 |
| Volkher Scholz | 4 |
| Marco Tomamichel | 3 |
| Torsten Franz | 3 |
| Christian Schaffner | 2 |
| Kohtaro Kato | 2 |
| Matthias Christandl | 2 |
| Mio Murao | 2 |
| Stephanie Wehner | 2 |
| Feihu Xu | 1 |
| Jeffrey H. Shapiro | 1 |
| Jesus Martinez-Mateo | 1 |
| Kais Abdelkhalek | 1 |
| Murphy Yuezhen Niu | 1 |