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We study the approximate correctability of general algebras of observables, which represent hybrid quantum-classical information.
Approximate quantum error correction can lead to better codes
Debbie W. Leung, M. A. Nielsen, Isaac L. Chuang, and Yoshihisa Yamamoto · 1997
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Theory of quantum error-correcting codes
Emanuel Knill and Raymond Laflamme · 1997
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Reversing quantum dynamics with near-optimal quantum and classical fidelity
H. Barnum and E. Knill · 2002
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Approximate quantum error correction
Benjamin Schumacher and Michael D. Westmoreland · 2002
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Greg Kuperberg · 2002
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Approximate quantum error-correcting codes and secret sharing schemes
Claude Crépeau, Daniel Gottesman, and Adam Smith · 2005
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Unified and generalized approach to quantum error correction
David Kribs, Raymond Laflamme, and David Poulin · 2005
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Operator quantum error correction
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Approximate quantum error correction
Prabha Mandayam and David Poulin · 2007
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Generalization of quantum error correction via the heisenberg picture
Cedric Beny, Achim Kempf, and David W. Kribs · 2007
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The structure of preserved information in quantum processes
Robin Blume-Kohout, Hui Khoon Ng, David Poulin, and Lorenza Viola · 2007
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Computing stabilized norms for quantum operations via the theory of completely bounded maps
Nathaniel Johnston, David W. Kribs, and Vern I. Paulsen · 2007
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The information-disturbance tradeoff and the continuity of stinespring’s representation
D. Kretschmann, D. Schlingemann, and R.F. Werner · 2008
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Complementarity of private and correctable subsystems in quantum cryptography and error correction
Dennis Kretschmann, David W. Kribs, and Robert W. Spekkens · 2008
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Unsharp pointer observables and the structure of decoherence
Cedric Beny · 2008
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Semidefinite programs for completely bounded norms, 2009, arXiv:0901.4709
John Watrous · 2009
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