Classical command of quantum systems
By Ben W. Reichardt, Falk Unger, Umesh V. Vazirani. Nature, 2013
386 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Atomic and Molecular Physics, and Optics
View Paper: https://www.semanticscholar.org/paper/b94e81164f5a5b9113f95fb6e684c5c1c5ed9cc1
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Joseph Bowles
- Ivan Supic
- Joseph Francis Fitzsimons
- Charles Ci Wen Lim
- Harald Weinfurter
- Graeme Smith
- John A. Smolin
- Valerio Scarani
In Atomic and Molecular Physics, and Optics
- Joseph Bowles
- Ivan Supic
- Joseph Francis Fitzsimons
- Charles Ci Wen Lim
- Harald Weinfurter
- Graeme Smith
- John A. Smolin
- Valerio Scarani
Citations in the corpus
- Private quantum computation: an introduction to blind quantum computing and related protocols (2016, background): “On the other hand, the second category maintains a classical client, but allows that client to interact with multiple servers.(13) In all known protocols of this type, the privacy of the computation is only maintained provided that the servers do not communicate.”
- Advances in quantum cryptography (2019, neutral): “Later proofs avoided such restrictions [75, 168–170], but still were not able to tolerate reasonable levels of either noise or had poor rates (or both).”
- How "Quantum" is the D-Wave Machine? (2014, background): “While this is clearly a central issue in the context of quantum cryptography [1, 2] and certified random number generators [3, 4], it is also quite fundamental in the context of testing whether a claimed quantum computer is really quantum [5, 6, 7, 8].”
- A device-independent quantum key distribution system for distant users (2021, methodology): “[18] Daniel Barredo, Sylvain De Léséleuc, Vincent Lienhard,”
- Self-testing of quantum systems: a review (2019, methodology): “K11b] a self-testingstatementisimplicitlypresent,where theauthorsprovethatonlyanorthogonalsumof GHZstatescanmaximallyviolatetheMermininequality. In[CY14],thesequentialself-testingof nEPR-pairsprovenin[RUV13]isusedasasubprotocol for infinite randomness expansion with aconstantnumberofdevices. Simplesy”