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@article{NP07a,
Abstract = { 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.},
Author = {Nielsen, M. A. and Poulin, D.},
Date-Added = {2005-07-05 14:02:02 +1000},
Date-Modified = {2010-05-06 13:45:43 -0400},
Eprint = {quant-ph/0506069},
Journal = {Phys. Rev. A},
Keywords = {Error correction; OQEC},
Local-Url = {NP07a.pdf},
Pages = {064304},
Title = {Algebraic and information-theoretic conditions for operator quantum error-correction},
Volume = {75},
Year = {2007}}