13
collaborators
2024–2026
years active
Contributions
QIP QCrypt TQC talk poster presenter award · △program ◇steering ○organizing · filled = chair
4 Posters
| Title | Conference | Co-authors |
|---|---|---|
| Quantum resources for everlasting communication security | QCRYPT 2026 | Aleksei Kodukhov, Dmitry Kronberg, Markus Pflitsch, Valerii Vinokur |
Quantum cryptography provides everlasting secure communication - a property unattainable by classical or post-quantum cryptography. Traditionally, quantum cryptography proclaims everlasting security by relying on principles such as the no-cloning theorem, Bell inequalities, or the uncertainty principle, along with the standard assumption that legitimate users have no control over the communication channel. In this study, we demonstrate that other, nontraditional quantum effects and techniques boost quantum cryptography performance while maintaining everlasting security of communication. In particular, legitimate users can exploit the physical properties of optical fiber channels - specifically, that all losses are caused by Rayleigh scattering and are therefore homogeneously distributed. This quantum property can be combined with quantum tomography of the fiber channel, which reveals the spatial loss distribution and potential eavesdropping attempts. Finally, we present a detailed framework for constructing a security statement applicable to arbitrary cryptographic solutions and distinguish it from formal security theorems proven within idealized mathematical models of cryptographic setups. |
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| Boosting existing device-dependent QKD protocols via the Loss Control of the quantum channel | QCRYPT 2024 | Aleksei Kodukhov, Nikita Kirsanov, Markus Pflitsch, Valerii Vinokur |
The conventional approach to QKD implies that a potential eavesdropper can conduct any manipulations with a quantum channel. In the context of optical fiber implementations of QKD, we demonstrate how most of the manipulations can be detected by conducting a line tomography procedure. It allows legitimate users to accurately estimate the fraction of the signal available to the eavesdropper and, thus, adaptively modify the setup and post-processing parameters. Our approach significantly increases the secret key generation rate for existing device-dependent QKD protocols and potentially enables surpassing the fundamental PLOB bound. |
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| On Classical Data Encryption in QKD | QCRYPT 2024 | — |
Classical communication between legitimate users in conventional QKD protocols is assumed to be open and fully known by a potential eavesdropper. In this work, we study the potential benefits of classical data encryption under highly feasible assumptions concerning the eavesdropper's quantum memory. We contextualise the proposed method by comparing it with existing quantum data locking protocols and analyse its advantages as well as associated risks. |
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| Quantum Control-based Key Distribution | QCRYPT 2024 | Nikita Kirsanov, Aziz Aliev, Vladlen Statiev, Ilya Zarubin, Daniel Strizhak, Alexander Bezruchenko, Alexandra Osicheva, Alexander Smirnov, Michael Yarovikov, Aleksei Kodukhov, Markus Pflitsch, Valerii Vinokur |
The primary obstacle to expanding the reach of quantum cryptography lies in the exponential losses within quantum communication channels. We address this challenge by experimentally realizing the Quantum Control-based Key Distribution (QCKD) protocol, which utilizes physical control over signal losses and ensures that leaked quantum states remain substantially non-orthogonal. The present talk will detail our experiments with QCKD over a 1,707 km fiber optic line, showcasing its effectiveness and scalability. The scaling and performance of QCKD mark a significant step toward achieving globally secure, quantum-resistant communication. |
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Collaborators
| Co-author | Joint talks |
|---|---|
| Aleksei Kodukhov | 3 |
| Markus Pflitsch | 3 |
| Valerii Vinokur | 3 |
| Nikita Kirsanov | 2 |
| Alexander Bezruchenko | 1 |
| Alexander Smirnov | 1 |
| Alexandra Osicheva | 1 |
| Aziz Aliev | 1 |
| Daniel Strizhak | 1 |
| Dmitry Kronberg | 1 |
| Ilya Zarubin | 1 |
| Michael Yarovikov | 1 |
| Vladlen Statiev | 1 |