Abstract

Recently, it was realized that use of the properties of quantum mechanics might speed up certain computations dramatically. Interest has since been growing in the area of quantum computation. One of the main difficulties of quantum computation is that decoherence destroys the information in a superposition of states contained in a quantum computer, thus making long computations impossible. It is shown how to reduce the effects of decoherence for information stored in quantum memory, assuming that the decoherence process acts independently on each of the bits stored in memory. This involves the use of a quantum analog of errorcorrecting codes.Received 17 May 1995DOI:https://doi.org/10.1103/PhysRevA.52.R2493©1995 American Physical Society

Keywords

Quantum decoherencePhysicsQuantum computerQuantum error correctionQuantum informationQuantum mechanicsQuantum dissipationOpen quantum systemQuantum networkQuantum superpositionQuantum operationSuperposition principleComputationQuantum processQuantumComputer scienceAlgorithmQuantum dynamics

Affiliated Institutions

Related Publications

Fault-tolerant quantum computation

It has recently been realized that use of the properties of quantum mechanics might speed up certain computations dramatically. Interest in quantum computation has since been gr...

2002 Proceedings of 37th Conference on Fou... 861 citations

Quantum Computation

If the bits of computers are someday scaled down to the size of individual atoms, quantum mechanical effects may profoundly change the nature of computation itself. The wave fun...

1995 Science 1580 citations

Publication Info

Year
1995
Type
article
Volume
52
Issue
4
Pages
R2493-R2496
Citations
4262
Access
Closed

Social Impact

Social media, news, blog, policy document mentions

Citation Metrics

4262
OpenAlex
177
Influential
3434
CrossRef

Cite This

Peter W. Shor (1995). Scheme for reducing decoherence in quantum computer memory. Physical Review A , 52 (4) , R2493-R2496. https://doi.org/10.1103/physreva.52.r2493

Identifiers

DOI
10.1103/physreva.52.r2493
PMID
9912632

Data Quality

Data completeness: 77%