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Almost optimal geometrically local quantum LDPC codes in any dimension. [PDF]
Li X, Lin TC, Wills A, Hsieh MH.
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Quantum computing and the implementation of precision medicine. [PDF]
Nassir N +7 more
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Implementing Quantum Secret Sharing on Current Hardware. [PDF]
Graves J, Nelson M, Chitambar E.
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Single-step parity check gate set for quantum error correction
Gözde Üstün +2 more
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Enhancing the yield of bucket brigade quantum random access memory using redundancy repair. [PDF]
Kim D, Heng S, Lee S, Han Y.
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Extensions to Extended Tight-Binding Methods for Transition-Metal Containing Systems. [PDF]
Moradi S +3 more
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Correction to "Ring-Opening Polymerization of Surface Ligands Enables Versatile Optical Patterning and Form Factor Flexibility in Quantum Dot Assemblies". [PDF]
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Experimental Repetitive Quantum Error Correction
Science, 2011An error correction algorithm is applied multiple times to a small quantum system.
P. Schindler +7 more
openaire +3 more sources
2020
Active error correction is necessary to counter the effect of noise. Classical error correction is generally used to protect transmission and storage of data, because in these conditions noise has had a chance to accumulate over space or time. Otherwise, there is no active error correction in computation because the signal levels are extremely high ...
Riccardo Bassoli +6 more
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Active error correction is necessary to counter the effect of noise. Classical error correction is generally used to protect transmission and storage of data, because in these conditions noise has had a chance to accumulate over space or time. Otherwise, there is no active error correction in computation because the signal levels are extremely high ...
Riccardo Bassoli +6 more
openaire +2 more sources
2013
We look at the problem of communication of states of a finite level quantum system through a channel disturbed by noise. Such a quantum system is described by a finite dimensional complex Hilbert space \( \mathcal{H} \) and its states are density operators, in other words, positive hermitian operators of unit trace.
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We look at the problem of communication of states of a finite level quantum system through a channel disturbed by noise. Such a quantum system is described by a finite dimensional complex Hilbert space \( \mathcal{H} \) and its states are density operators, in other words, positive hermitian operators of unit trace.
+4 more sources

