Paper · P19
Winick, Lütkenhaus & Coles (2018)
Adam Winick; Norbert Lütkenhaus; Patrick J. Coles · 2018-07-26 (Quantum 2, 77); arXiv v2 2018-07-19
- Status
- METADATA ONLYOnly bibliographic metadata was checked; content is not verified.METADATA_ONLY + GitHub licence API
- Game
- none stated
- Anchor
- —
- Source file
- research/PRIOR_ART_MATRIX.csv
Precise theorem
Reliable (lower-bound) numerical QKD key rates via two-step SDP with dual certificate; openQKDsecurity implements protocol-generic numerical key rates and parameter optimisation (per repo/search). NOT transcribed.
Citations
Record
Every field of the source record, in file order.
- Canonical linkcanonical_link
https://doi.org/10.22331/q-2018-07-26-77 (arXiv:1710.05511); code https://github.com/Optical-Quantum-Communication-Theory/openQKDsecurity
- Authorsauthors
Adam Winick; Norbert Lütkenhaus; Patrick J. Coles
- Publication datepublication_date
2018-07-26 (Quantum 2, 77); arXiv v2 2018-07-19
- Versionversion
arXiv v2
- Correction statuscorrection_status
not checked
- Input modelinput_model
QKD protocols (user-defined)
- Verifier modelverifier_model
n/a (QKD)
- Adversary capabilitiesadversary_capabilities
collective/coherent per framework
- Tested parameterstested_parameters
n/a
- Proof dependenciesproof_dependencies
SDP duality; Frank-Wolfe
- Datasetsdatasets
none
- Codecode
openQKDsecurity (MIT per GitHub API)
- Licenselicense
paper CC BY 4.0; code MIT
- Limitationslimitations
QKD key rates, not token unforgeability; MATLAB.
- What QMint addswhat_QMint_adds
CLOSE PRIOR ART: certified numerical security bounds with dual certificates + parameter optimisation from device parameters. QMint's 'certified numeric' grade must cite this methodology.
- Access statusaccess_status
METADATA_ONLY + GitHub licence API
- Qmint gameqmint_game
none (QKD)