Submitted by poulin on mar, 03/29/2011 - 17:58
| Titre | Algebraic and information-theoretic conditions for operator quantum error-correction |
| Type de publication | Journal Article |
| Nouvelles publications | 2007 |
| Auteurs | Nielsen MA, Poulin D |
| Journal | Physical Review A |
| Volume | 75 |
| Pagination | 064304 |
| Mots clés | Error correction, OQEC |
| Résumé | Operator quantum error-correction is a technique for robustly storing quantum information in the presence of noise. It generalizes the standard theory of quantum error-correction, and provides a unified framework for topics such as quantum error-correction, decoherence-free subspaces, and noiseless subsystems. This paper develops (a) easily applied algebraic and information-theoretic conditions which characterize when operator quantum error-correction is feasible; (b) a representation theorem for a class of noise processes which can be corrected using operator quantum error-correction; and (c) generalizations of the coherent information and quantum data processing inequality to the setting of operator quantum error-correction.
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